<?xml version="1.0" encoding="utf-8"?><feed xmlns="http://www.w3.org/2005/Atom">
  <title>QOC — Quantum gate synthesis</title>
  <subtitle>Quantum control papers on arXiv, selected and classified automatically by QOC.</subtitle>
  <id>https://llorebaga.github.io/QOC/topics/gate-synthesis/</id>
<link rel="alternate" type="text/html" href="https://llorebaga.github.io/QOC/topics/gate-synthesis/"/>
  <link rel="self" type="application/atom+xml" href="https://llorebaga.github.io/QOC/topics/gate-synthesis/feed.xml"/>  <updated>2026-10-15T00:00:00Z</updated>
  <generator>QOC</generator>
  <entry>
    <title>Programmable all-to-all entangling gates for cavity-coupled atoms</title>
    <id>https://arxiv.org/abs/2610.22220</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2610.22220"/>
    <published>2026-10-15T00:00:00Z</published>
    <updated>2026-10-15T00:00:00Z</updated>
<author><name>Angus Crookes</name></author><author><name>Ben Yuen</name></author><author><name>Angela Demetriadou</name></author><category term="neutral-atoms" label="Neutral atoms &amp; Rydberg arrays"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="photonics" label="Photonic &amp; optomechanical systems"/><category term="error-correction" label="Control for quantum error correction"/>    <summary type="text">Fault tolerant quantum computers greatly benefit from having both high fidelity entangling gates and a non-local qubit connectivity. However, most entangling gates for neutral atoms are local, requiring separated atoms to be moved using optical tweezers to yield entanglement between them. Here, we design a high fidelity Mølmer Sørensen-like entangling gate between neutral atoms coupled to a photonic cavity, enabling a programmable all-to-all connectivity through the shared cavity coupling. The gate is both robust to changes in cavity photon number, and enables selective entanglement between any subset of separated atoms through local laser addressing. This eliminates the need to physically move atoms to perform the gate, and therefore motional errors and erasure are suppressed. Using experimentally realistic parameters we demonstrate gate fidelities exceeding $F &gt; 0.99$, with higher fidelities achievable through optimal control of the pump amplitudes.</summary>
  </entry>
  <entry>
    <title>Quantum control of solid state qubits via Reinforcement Learning</title>
    <id>https://arxiv.org/abs/2610.21987</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2610.21987"/>
    <published>2026-10-15T00:00:00Z</published>
    <updated>2026-10-15T00:00:00Z</updated>
<author><name>Dennis Herb</name></author><author><name>Mirko Rossini</name></author><author><name>Sabine Wölk</name></author><author><name>Joachim Ankerhold</name></author><author><name>Dominik Maile</name></author><author><name>Alessio Belenchia</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="machine-learning-control" label="Reinforcement &amp; machine learning for control"/><category term="pulse-level-compilation" label="Pulse-level compilation"/><category term="spins" label="Spins — NMR, ESR &amp; colour centres"/>    <summary type="text">The use of reinforcement learning (RL) in the design of quantum control strategies for pulse level control of NISQ era quantum devices is attracting growing interest. Model-free RL, not requiring preexisting knowledge of the physical system, acts as a black-box optimization tool well suited for noisy devices. In this work, we provide a simulation-based analysis of the performance of model-free RL for state preparation and qubit gate design in a challenging setup: indirect control of NV nuclear spins in a spin-bath. In particular, the spin-bath is modeled via the generalized cluster correlation expansion accounting for magnetic impurities and intra-bath interactions. We analyze the performance of the RL agents by performing simulations with minimally observable environments and noisy, sparse rewards as introduced in (Phys. Rev. X 12, 011059), and compare them to other state-of-the-art black-box optimization tools.</summary>
  </entry>
  <entry>
    <title>Reducing the Cost of Qudit State Preparation by Learning a Sparse Structure for SNAP Gates</title>
    <id>https://arxiv.org/abs/2610.21557</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2610.21557"/>
    <published>2026-10-15T00:00:00Z</published>
    <updated>2026-10-15T00:00:00Z</updated>
<author><name>Marco Pennazio</name></author><author><name>Leonardo Ignazio Pagliochini</name></author><author><name>Riccardo Pellini</name></author><author><name>Maurizio Ferrari Dacrema</name></author><author><name>Paolo Cremonesi</name></author><category term="state-preparation" label="State preparation &amp; transfer"/><category term="bosonic-control" label="Bosonic &amp; continuous-variable control"/><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/><category term="gate-synthesis" label="Quantum gate synthesis"/>    <summary type="text">Preparing quantum states in bosonic qudits with SNAP--Displacement sequences requires both optimizing the gate parameters and deciding which Fock levels should be controlled by each SNAP gate. A fully parameterized ansatz assigns an independent phase to every Fock level in every gate, leading to a number of phases that grows steeply. This constitutes a problem for short to medium term systems as controlling many phases requires complex control pulses which are subject to increased control errors. Previous work reduced this cost by restricting the trainable phases to predefined sparse patterns, such as a diagonal or a grid, which however may not be optimal for a specific target state. In this work, we address this limitation by introducing a method that learns which phases are needed together with their values, using a differentiable mask. A sparsity penalty encourages the removal of unnecessary phases, while temperature annealing gradually turns the masks into binary decisions. We compare the proposed method with fully parameterized and predefined sparse ansatzes on Fourier and Haar-random target states. The evaluation considers both the minimum number of phases required to reach different infidelity thresholds and the overall trade-off between fidelity and phases required, measured through Pareto frontiers and hypervolume. The results show that learning the location of the phases together with their values provides competitive or improved fidelity--resource trade-offs, although the advantage depends on the target state and qudit dimension.</summary>
  </entry>
  <entry>
    <title>Dynamical Decoupling of Nonclassical States in a Biased-Noise Spin Qudit</title>
    <id>https://arxiv.org/abs/2610.19676</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2610.19676"/>
    <published>2026-10-14T00:00:00Z</published>
    <updated>2026-10-14T00:00:00Z</updated>
<author><name>Arjen Vaartjes</name></author><author><name>Namit Anand</name></author><author><name>Rocky Y. Su</name></author><author><name>Akram Youssry</name></author><author><name>Ritik Sareen</name></author><author><name>Jeffrey Marshall</name></author><author><name>Mark R. van Blankenstein</name></author><author><name>Danielle Holmes</name></author><author><name>Benjamin Wilhelm</name></author><author><name>Bibek Pokharel</name></author><author><name>Xi Yu</name></author><author><name>Laura A. O&#39;Neill</name></author><author><name>Martin Nurizzo</name></author><author><name>Alexander M. Jakob</name></author><author><name>Fay E. Hudson</name></author><author><name>Kohei M. Itoh</name></author><author><name>Andrew S. Dzurak</name></author><author><name>David N. Jamieson</name></author><author><name>Andrea Morello</name></author><category term="dynamical-decoupling" label="Dynamical decoupling"/><category term="spins" label="Spins — NMR, ESR &amp; colour centres"/><category term="error-correction" label="Control for quantum error correction"/><category term="gate-synthesis" label="Quantum gate synthesis"/>    <summary type="text">Encoding quantum information in $d$-dimensional systems (qudits) with $d&gt;2$ offers appealing new directions for resource-efficient quantum computing. However, protecting the coherence of nonclassical qudit resource states remains an open challenge. Dynamical decoupling (DD) is a well-established technique for extending coherence, but its application to qudits is hindered by the quadratic scaling of the decoupling sequence overhead with the dimension $d$. As a result, demonstrations of qudit DD have so far been limited to low-dimensional qudits. Here, we show that noise-biased qudits enable a nontrivial reduction of this overhead, for example, from quadratic to linear. We perform qudit DD on a model $d=8$ qudit, the nuclear spin of an antimony donor in silicon. We benchmark DD performance on highly nonclassical states such as uniform superpositions, cat states, and Haar random states and measure coherence improvements up to a factor $5$ to $10$. For a spin-cat error correction code, continuous DD extends the coherence time of the logical superposition $|+\rangle_L$ to $225$~ms, compared to $19$~ms under free evolution and $85$~ms with a Hahn echo. This improvement shows that DD sequences tailored to a system&#39;s noise bias can significantly enhance the lifetime of encoded logical qubits.</summary>
  </entry>
  <entry>
    <title>Out-of-control Hamiltonian Learning</title>
    <id>https://arxiv.org/abs/2610.06709</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2610.06709"/>
    <published>2026-10-05T00:00:00Z</published>
    <updated>2026-10-05T00:00:00Z</updated>
<author><name>Weiyuan Gong</name></author><author><name>Muzhou Ma</name></author><author><name>Sitan Chen</name></author><author><name>Jordan Cotler</name></author><author><name>Hsin-Yuan Huang</name></author><category term="many-body-control" label="Many-body optimal control"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="model-learning" label="System identification for control"/><category term="neutral-atoms" label="Neutral atoms &amp; Rydberg arrays"/>    <summary type="text">Learning the Hamiltonian of a many-body system from its dynamics is a central task in quantum science, yet the algorithms with the strongest provable guarantees assume some level of quantum control--fast, arbitrary single-qubit gates interleaved with time evolution, and measurements in arbitrary bases--that is beyond the capabilities of near-term analog quantum simulators. Motivated by analog atom- and ion-based platforms, we study Hamiltonian learning under minimal access models. Uniform state preparation and measurements: We first consider the setting where in every experiment, one can rotate each qubit to the same state, perform short-time evolution, and measure every qubit in the same basis. Surprisingly, we show that for generic 2-local Hamiltonians on any interaction graph, all of the parameters can be reconstructed from such experiments. Computational basis state preparation and measurements: We then consider a similarly constrained setting, but where state preparation and measurement are restricted to the computational basis. For nearest-neighbor Hamiltonians with only Pauli $X/Z$ interactions, a class which captures contemporary Rydberg atom platforms, we show that over 1D and 2D rectangular lattices, all of the parameters can be reconstructed from such experiments up to unavoidable gauges. Our protocols introduce new techniques for solving structured polynomial systems over an extensive number of parameters. Taken together, our results suggest that one can learn a great deal from the dynamics of quantum many-body systems even under the most stringent experimental constraints.</summary>
  </entry>
  <entry>
    <title>Suppressing Frequency Collisions in a Quantum Processor</title>
    <id>https://arxiv.org/abs/2610.06264</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2610.06264"/>
    <published>2026-10-05T00:00:00Z</published>
    <updated>2026-10-05T00:00:00Z</updated>
<author><name>Kuljeet Kaur</name></author><author><name>Xuexin Xu</name></author><author><name>Mohammad H. Ansari</name></author><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="gradient-free" label="Gradient-free &amp; global optimizers"/>    <summary type="text">Frequency crowding, the close spacing of qubit transitions, limits superconducting quantum processors through crosstalk, leakage, and spectator dependent errors. We introduce a Hamiltonian based framework that maps two- and three-body collision mechanisms onto a Max-k-Cut problem on qubit frequency allocation. In order to make larger lattices tractable, we introduce a cluster-stitching protocol that decomposes larger lattices into overlapping subgraphs and reconciles their local frequency assignments into globally consistent configurations. We tested our proposed framework across multiple qubit architectures to suppress dominant collision penalties by revealing a hardware residual crosstalk. We benchmark digitized counterdiabatic QAOA (DC-QAOA), standard QAOA, and simulated annealing. Counterdiabatic terms improve QAOA optimization near steep collision penalties, while simulated annealing achieves the lowest costs on the tested instances. These results indicate that our hardware-aware optimization connects microscopic interaction physics to processor-level frequency planning. These results enable a systematic solver for benchmarking of scalable software hardware co design.</summary>
  </entry>
  <entry>
    <title>Distinguishing Coherent Crosstalk from Calibration Drift via Pauli-Transfer Signatures and Quantum Edge Detection</title>
    <id>https://arxiv.org/abs/2609.40283</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.40283"/>
    <published>2026-09-30T00:00:00Z</published>
    <updated>2026-09-30T00:00:00Z</updated>
<author><name>Syed Emad Uddin Shubha</name></author><author><name>Tasnuva Farheen</name></author><category term="pulse-level-compilation" label="Pulse-level compilation"/><category term="closed-loop" label="Closed-loop &amp; in-situ optimization"/><category term="gate-synthesis" label="Quantum gate synthesis"/>    <summary type="text">Multi-tenant quantum processors expose a pulse-level attack surface in which coherent crosstalk can mimic benign calibration drift at matched average gate infidelity. We present a structural verification and detection framework based on the residual Pauli transfer matrix (PTM). We prove that products of local unital, trace-preserving channels cannot mix weight-1 and weight-2 Pauli operators, even under coherent drift of arbitrary strength or axis. Building on established PTM-to-Hamiltonian relations, we prove that, for any specified qubit pair in an arbitrarily large system, the first-order map from its nine interaction coefficients to the antisymmetric cross-weight feature is an isometry up to scale. Thus, every interaction direction is locally observable near the identity. We also exhibit cancellation of this feature under large local rotations and prove that the full cross-weight norm is invariant under local unitary composition, providing a structural countermeasure. For calibrated small local rotations, shared randomized-Pauli measurements support periodic verification using the evaluated antisymmetric detector. In simulation, $16{,}384$ randomized settings yield a detection threshold of $λ_{\min}\approx0.13$ at a $5\%$ calibrated false-positive target, with approximately $M^{-1/2}$ scaling in the number of settings $M$. Further experiments characterize detection under relaxation, depolarization, native ZZ fluctuations, and time-dependent pulse dynamics. Finally, an FRQI encoding with Pauli-graph quantum Hadamard edge detection reproduces the classical structural edge score to numerical precision.</summary>
  </entry>
  <entry>
    <title>Fast Hamiltonian engineering from cut polytope geometry</title>
    <id>https://arxiv.org/abs/2609.36006</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.36006"/>
    <published>2026-09-28T00:00:00Z</published>
    <updated>2026-09-28T00:00:00Z</updated>
<author><name>Thomas Joachim Friese</name></author><author><name>Özgün Kum</name></author><author><name>Aram W. Harrow</name></author><author><name>Martin Kliesch</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="many-body-control" label="Many-body optimal control"/>    <summary type="text">Hamiltonian engineering (HE) simulates quantum dynamics under a target Hamiltonian using a native entangling system Hamiltonian and restricted control, with applications from quantum gate design to analog quantum simulation. Observing that, for many systems, formulating HE as a linear program only requires specific commutation relations between the control pulses and the system Hamiltonian, we provide a unified framework for broad classes of $2$-local qubit, qudit, and fermionic systems. We reformulate time-optimal HE as a complex $k$-cut polytope problem, with $k$ the number of distinct phases in these commutation relations, and prove it NP-complete for every finite $k$. We therefore relax the polytope to the elliptope and apply a Krivine-type rounding, yielding pulses informed by the system and target Hamiltonians, which we then use in a linear program. We derive how many informed pulses are necessary and sufficient for the linear program to be reliably feasible. Additionally mixing in uniformly sampled pulses guarantees a solution close to the relaxation value from $\mathrm{O}(m)$ pulses, with $m$ the number of interaction terms. Together with upper and lower bounds on the optimal quantum run time, this yields an $\mathrm{O}(\sqrt{m})$ approximation ratio. In benchmarks on a fully connected Ising model, a chiral clock model for qudits, and the fermionic Harper-Hofstadter model, our approach attains near-optimal quantum run times wherever the optimum is computable, reaches run times that saturate with the lattice size in the fermionic case, and outperforms state-of-the-art methods with $\mathrm{O}(m)$ pulses. This establishes a unified approach with provable guarantees to the automatic programming of analog quantum simulators.</summary>
  </entry>
  <entry>
    <title>Precision and resource scaling of real-time flux distortion compensation for superconducting quantum control</title>
    <id>https://arxiv.org/abs/2609.27456</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.27456"/>
    <published>2026-09-23T00:00:00Z</published>
    <updated>2026-09-23T00:00:00Z</updated>
<author><name>Qi Zhou</name></author><author><name>Zi-Hao Mei</name></author><author><name>Peng Duan</name></author><author><name>Peng Wang</name></author><author><name>Liang-Liang Guo</name></author><author><name>Hao-Ran Tao</name></author><author><name>Wei-Cheng Kong</name></author><author><name>Hui Yang</name></author><author><name>Guo-Ping Guo</name></author><author><name>Zhao-Yun Chen</name></author><category term="control-hardware" label="Control electronics &amp; software stacks"/><category term="superconducting" label="Superconducting circuits"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="control-complexity" label="Control complexity &amp; resources"/>    <summary type="text">Real-time waveform generation supports dynamic quantum circuits without pre-storing complete waveforms for every execution path. However, long-lived distortions in flux-control lines degrade gate fidelity, requiring compensation to account for the actual pulse history. A frequency-domain inversion and time-domain fitting method is proposed for resource-efficient real-time flux distortion compensation. The method fits the reconstructed compensation impulse response with a compact hybrid infinite impulse response (IIR) and finite impulse response (FIR) filter. Look-ahead parallelization enables this filter to process synthesized waveforms at 1.2GSa/s on a field-programmable gate array (FPGA). Two-qubit cross-entropy benchmarking shows that real-time IIR filtering achieves a median controlled-Z Pauli fidelity close to the software-reference value of 99.57%. Numerical analysis and FPGA synthesis indicate approximately logarithmic growth in hardware resource use with compensation timescale. Extending compensation from microsecond to hundred-microsecond timescales increases look-up table (LUT) and digital signal processing (DSP) resource use by only about 14% and 4%, respectively, while maintaining a relative arithmetic error below $10^{-4}$. This work provides a scalable hardware foundation for high-fidelity flux control in dynamic superconducting quantum circuits.</summary>
  </entry>
  <entry>
    <title>Resonant multi-harmonic acousto-optics for programmable frequency control of visible light in a CMOS platform</title>
    <id>https://arxiv.org/abs/2609.25593</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.25593"/>
    <published>2026-09-22T00:00:00Z</published>
    <updated>2026-09-22T00:00:00Z</updated>
<author><name>Jacob M. Freedman</name></author><author><name>Matthew J. Storey</name></author><author><name>Daniel Dominguez</name></author><author><name>Andrew J. Leenheer</name></author><author><name>Nils T. Otterstrom</name></author><author><name>Matt Eichenfield</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="spins" label="Spins — NMR, ESR &amp; colour centres"/><category term="trapped-ions" label="Trapped ions"/><category term="photonics" label="Photonic &amp; optomechanical systems"/>    <summary type="text">Scaling quantum control for atoms, ions, and solid-state emitters requires gigahertz-frequency spectral control of high-power visible light in a volume-manufacturable platform. Silicon nitride photonics provides high power handling and CMOS-foundry compatibility but has no intrinsic mechanism for high-speed modulation. Integration with piezoelectric materials enables acousto-optic phase modulation, and mechanical resonant enhancement has made it efficient at gigahertz frequencies. However, a single resonance restricts the modulation waveform to a single tone, imposing Bessel-function sideband amplitudes and limiting frequency-shifting efficiency to 33.9%. Here we engineer a silicon nitride acousto-optic microstructure to support harmonically spaced resonances at 1.14 GHz and 2.28 GHz, each strongly optomechanically coupled to a 730 nm guided optical mode, so that tailored non-sinusoidal modulation waveforms can be resonantly synthesized. By piezoelectrically controlling the two mechanical amplitudes and their relative phase, we demonstrate 50% conversion to one sideband (1.5x the single-tone theoretical maximum), a flat seven-line comb, and a frequency shift with 60 dB carrier and 53 dB image suppression - to our knowledge the highest reported for an integrated modulator. The devices are fabricated in a 200 mm CMOS foundry, and we measure 91.7% yield without post-fabrication tuning across 36 devices from three wafers. We also show how the technique can be straightforwardly scaled to three or more harmonics. This result overcomes the trade-off between resonant enhancement and spectral programmability, with important consequences including improved single-qubit gate efficiency for hyperfine qubits.</summary>
  </entry>
  <entry>
    <title>Analytic leakage suppression with a single control field: fast two-qubit gates with tunable couplers</title>
    <id>https://arxiv.org/abs/2609.20766</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.20766"/>
    <published>2026-09-17T00:00:00Z</published>
    <updated>2026-09-17T00:00:00Z</updated>
<author><name>Lukas Heunisch</name></author><author><name>Michael J. Hartmann</name></author><author><name>Aashish A. Clerk</name></author><category term="superconducting" label="Superconducting circuits"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="drag" label="DRAG &amp; leakage suppression"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/>    <summary type="text">Simple analytic pulse-shaping techniques are of great practical utility in quantum control, with prime examples being the DRAG method for suppressing leakage in superconducting microwave gates and the transitionless-driving approach to shortcuts-to-adiabaticity. Standard versions of these methods require two orthogonal control channels, with the second channel effectively breaking time-reversal symmetry. This appears to rule out their use in settings with only a single real-valued control field, such as the kind of baseband flux control that is common in many superconducting circuit architectures. We show here that a simple analytic pulse-shaping technique derived via a Magnus expansion is effective even with just a single baseband control channel. We demonstrate its efficacy by simulating a two-qubit gate between transmons realized with a tunable coupler and baseband flux pulses. Our corrections dramatically reduce non-adiabatic leakage caused by ramping the coupler: for realistic device parameters, leakage in a fast iSWAP gate is suppressed by up to three orders of magnitude. Our approach is general, goes beyond simply suppressing unwanted spectral weight at leakage transitions, and can be applied to a variety of platforms.</summary>
  </entry>
  <entry>
    <title>A Square-Root Barrier to Quantum Gate Speed under Linear Coupling</title>
    <id>https://arxiv.org/abs/2609.19280</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.19280"/>
    <published>2026-09-16T00:00:00Z</published>
    <updated>2026-09-16T00:00:00Z</updated>
<author><name>Pablo Restrepo Gaviria</name></author><author><name>Mischa P. Woods</name></author><category term="bosonic-control" label="Bosonic &amp; continuous-variable control"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="quantum-speed-limits" label="Quantum speed limits"/><category term="state-preparation" label="State preparation &amp; transfer"/>    <summary type="text">Faster quantum gates can suppress the decoherence accumulated during a computation, but in superconducting processors stronger microwave pulses can also increase leakage, off-resonant excitation, stray-field errors, and crosstalk. This creates a central energy--speed--error tradeoff: can quantum state engineering make a gate parametrically faster without paying proportionally more drive energy? We address this question by treating the driving pulse as a quantum bosonic field rather than a classical waveform. For a finite-dimensional system coupled linearly to that field, we prove that fixed-fidelity gate transition rates grow at most as the square root of the pulse energy, under stated uniformity conditions on the coupling and accepted dynamics. The bound permits arbitrary pulse states, including squeezed and non-Gaussian states, as well as drive--system entanglement and back action; coherent Gaussian pulses attain its energy exponent. Thus squeezing or other state engineering alone cannot replace the square-root energy law of a conventional linear drive by the linear scaling allowed by general quantum speed limits. Achieving that improvement requires changing the interaction class, in addition to using a suitable nonclassical pulse, thereby identifying interaction nonlinearity as an essential resource for relaxing the practical gate-speed error tradeoff.</summary>
  </entry>
  <entry>
    <title>$d$-pod realization of nonadiabatic holonomic quantum computation</title>
    <id>https://arxiv.org/abs/2609.16216</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.16216"/>
    <published>2026-09-14T00:00:00Z</published>
    <updated>2026-09-16T00:00:00Z</updated>
<author><name>Oskar Axelsson</name></author><author><name>Claes Fälth</name></author><author><name>Elias Henriksson Lindberg</name></author><author><name>Erik Sjöqvist</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/>    <summary type="text">Holonomic quantum computation (HQC) realizes quantum gates through non-Abelian geometric phases, providing an experimentally accessible approach to quantum control. While the nonadiabatic HQC framework has been extensively developed for three-level $Λ$ systems encoding qubits, its systematic extension to higher-dimensional qudits remains largely unexplored. In this work, we generalize nonadiabatic HQC to a $d$-pod configuration, where a single excited state is coupled to $d$ ground states, the latter forming the computational subspace. This scheme enables universal holonomic single- and two-qudit gates using only optical or microwave pulses on trapped atoms or ions, offering an efficient route to implement a discrete universal gate set with minimal pulse coordination. As an explicit example, we analyze in detail the qutrit ($d=3$) case, demonstrating compact realizations of single- and two-qutrit holonomic gates, each gate requiring at most two loops in the Grassmannian generated by at most three pulses.</summary>
  </entry>
  <entry>
    <title>Parametric two-qubit gates via Landau-Zener interference</title>
    <id>https://arxiv.org/abs/2609.15604</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.15604"/>
    <published>2026-09-14T00:00:00Z</published>
    <updated>2026-09-15T00:00:00Z</updated>
<author><name>Simon Geisert</name></author><author><name>Albert Hertel</name></author><author><name>Soeren Ihssen</name></author><author><name>Zhongyi Jiang</name></author><author><name>Paul Kugler</name></author><author><name>Nicolas Zapata</name></author><author><name>Nicolas Gosling</name></author><author><name>Ameya Nambisan</name></author><author><name>Yuan Gao</name></author><author><name>Asier Galicia</name></author><author><name>Jéferson R. Guimarães</name></author><author><name>Yorgo Haddad</name></author><author><name>Marc Neis</name></author><author><name>Harsh Bhardwaj</name></author><author><name>Dmitriy A. Volkov</name></author><author><name>Juan Cereijo</name></author><author><name>Marcello Guardascione</name></author><author><name>Yebin Liu</name></author><author><name>Markus Jerger</name></author><author><name>Pavel Bushev</name></author><author><name>Frank Wilhelm-Mauch</name></author><author><name>Wolfgang Wernsdorfer</name></author><author><name>Shai Machnes</name></author><author><name>Mohammad H. Ansari</name></author><author><name>Rami Barends</name></author><author><name>Ioan M. Pop</name></author><category term="superconducting" label="Superconducting circuits"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="adiabatic-passage" label="Adiabatic passage"/><category term="closed-loop" label="Closed-loop &amp; in-situ optimization"/>    <summary type="text">We propose and demonstrate gates between two superconducting qubits based on quantum interference of consecutive Landau-Zener (LZ) transitions. This gate mechanism bridges between baseband and parametric two-qubit control, enabling in situ tuning of the control frequency across a continuous interval up to hundreds of MHz. Another advantage compared to dispersive couplers is that the speed of the LZ gate is on the order of the full coupling strength. We experimentally demonstrate the gate on two platforms, a modular chiplet architecture of coupled generalized flux qubits, and on a monolithic transmon architecture. The combination of tunability and gate speed establishes the LZ gate as a unique tool for multiplexing control pulses and interconnecting superconducting chiplet architectures.</summary>
  </entry>
  <entry>
    <title>Fast universal parametric spin control in an acoustically modulated quantum dot</title>
    <id>https://arxiv.org/abs/2609.05634</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.05634"/>
    <published>2026-09-04T00:00:00Z</published>
    <updated>2026-09-18T00:00:00Z</updated>
<author><name>Mateusz Kuniej</name></author><author><name>Michał Gawełczyk</name></author><category term="spins" label="Spins — NMR, ESR &amp; colour centres"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="photonics" label="Photonic &amp; optomechanical systems"/><category term="trapped-ions" label="Trapped ions"/>    <summary type="text">Quantum communication, distributed computing, and hybrid architectures rely on nodes enabling coherent control of qubits and coupling to propagating quantum modes. While semiconductor quantum-dot (QD) spins couple to microwave and optical photons, weak interaction with mechanical waves has limited the integration of single-QD spin qubits into on-chip, acoustically coupled hybrid systems. The existing theory of acoustic QD spin control suffers from a limited range of rotation-axis angles, enforcing complex realizations of gate primitives and long gate times, leaving little margin against decoherence from trion decay and quasi-static nuclear-spin noise. We propose parametric control that overcomes these problems. We use far-detuned optical coupling to a trion state to dress and thus mix spin states, combined with acoustic modulation of the optical transition energy. Instead of relying on direct acoustic resonance with the spin splitting that leads to significant bottlenecks, we induce spin rotations parametrically via resonance with the dressed-spin splitting. We thus develop a spin analog of the ``swing-up&#39;&#39; charge-state excitation. Our scheme provides fast universal qubit control with nearly arbitrary rotation axes. Our ${\sim}$155 ps Pauli-$X$ gate duration is ${\sim}290\times$ faster than in the previous acousto-optical formulation and ${\sim}14\times$ faster than optical Faraday-geometry spin rotation. The parametric scheme naturally enables higher-harmonic processes. Numerical simulations for ${\sim}44$ GHz acoustic driving show average gate fidelity $\ge99.9\%$ even for uncooled nuclear-spin environments of GaAs and InAs QDs for trion lifetime $\gtrsim1.25$ ns. These metrics suggest practically usable control and may introduce a spin-phonon interface with high interaction rates, versatility, and multi-phonon processes, essential for future acoustically coupled hybrid architectures.</summary>
  </entry>
  <entry>
    <title>Implementation of quantum gates by Floquet analysis of kicked quantum system</title>
    <id>https://arxiv.org/abs/2609.02372</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.02372"/>
    <published>2026-09-02T00:00:00Z</published>
    <updated>2026-09-02T00:00:00Z</updated>
<author><name>Andrea De Luca</name></author><author><name>Carola Ciaramelletti</name></author><author><name>Simone Paganelli</name></author><category term="floquet-engineering" label="Floquet engineering &amp; periodic driving"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="superconducting" label="Superconducting circuits"/><category term="gradient-free" label="Gradient-free &amp; global optimizers"/>    <summary type="text">Precise control of multi-qubit architectures remains a critical bottleneck in superconducting quantum processors. In this work, we investigate the synthesis of high-fidelity quantum operations and state transfer protocols within an extended superconducting linear chain, scaling from three to seven sites. Using Floquet theory, we model the periodic drive as a train of delta-like pulses, mapping the quantum control problem onto quasi-energy resonance conditions. Combining the Baker-Campbell-Hausdorff expansion with Floquet spectral decomposition, we analytically identify optimal driving parameters, refined via the Covariance Matrix Adaptation Evolution Strategy (CMA-ES). In the three-qubit architecture, this enables high-fidelity synthesis of the iSWAP gate. Extending to a seven-site chain, we implement periodic trains of finite-width Gaussian pulses to activate distinct double-excitation transport channels with ultra-short gate durations t_gate (~170 ns). This achieves a clear scale separation from energy-relaxation times (T1) typical of fixed-frequency transmon devices with tunable couplers, such as IBM Quantum hardware. Finally, we benchmark stability under realistic imperfections, revealing a heightened sensitivity to static parameter disorder at the sub-percent level (eta ~ 10^-3) driven by spectral crowding, and discuss how closed-loop topologies could mitigate this constraint. This framework bridges time-periodic control theory and practical quantum gate engineering.</summary>
  </entry>
  <entry>
    <title>Detuning- and Stark-robust Rydberg gates</title>
    <id>https://arxiv.org/abs/2608.27426</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.27426"/>
    <published>2026-08-27T00:00:00Z</published>
    <updated>2026-08-27T00:00:00Z</updated>
<author><name>Elie Bataille</name></author><author><name>Gyohei Nomura</name></author><author><name>Manuel Endres</name></author><category term="neutral-atoms" label="Neutral atoms &amp; Rydberg arrays"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="robust-optimal-control" label="Robust &amp; ensemble optimal control"/>    <summary type="text">Rydberg entangling gates driven by a two-photon transition in alkali atoms suffer from an adverse scaling of light-shift-induced errors. Robustness to such detuning errors is known to be impossible to achieve in the design of conventional Rydberg gate protocols, where only one of the qubit states is coupled to the Rydberg state. Here, we show that in a more general framework, in which both qubit states take part in the gate, full or partial robustness to these errors can be realized. We present two gate constructions, which either cancel the errors outright or convert them into single-qubit errors that can be corrected locally. We map the regimes -- in terms of light-shift strength, intensity inhomogeneity, and Rydberg decay rate -- in which these protocols outperform the widely used time-optimal Rydberg gate, and find that they already include the conditions of state-of-the-art experiments. Finally, we show the existence of a Rydberg `fly-by&#39; entangling gate, an important primitive for an emerging class of neutral-atom quantum computing architectures.</summary>
  </entry>
  <entry>
    <title>Detuning-robust Rydberg entangling gates from echoed pulses</title>
    <id>https://arxiv.org/abs/2608.26446</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.26446"/>
    <published>2026-08-26T00:00:00Z</published>
    <updated>2026-09-02T00:00:00Z</updated>
<author><name>Zhubing Jia</name></author><author><name>Yichao Yu</name></author><author><name>Xiye Hu</name></author><author><name>Lintao Li</name></author><author><name>Jacob Zheng</name></author><author><name>Christopher Monroe</name></author><author><name>Jacob P. Covey</name></author><category term="neutral-atoms" label="Neutral atoms &amp; Rydberg arrays"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="error-correction" label="Control for quantum error correction"/>    <summary type="text">Rydberg-based two-qubit gate fidelities in neutral atom arrays are limited chiefly by laser intensity inhomogeneity and by detuning errors from frequency miscalibration, background-field drift, intermediate state light shift and Doppler shifts. Quantum optimal control can suppress the former, but no pulse can render a controlled-Z gate first-order insensitive to detuning. Here we show that this obstruction can be circumvented by designing Rydberg gate pulses with every leading-order detuning error relegated to single-qubit Z-rotations, which an echoed sequence removes. The resulting maximally-entangling ZZ gate has no leading-order response to arbitrary detunings on either atom, maintaining an infidelity below $10^{-3}$ within a much wider range of single-atom detunings than the time-optimal gates. We further show that a large fraction of residual error is dominated by population outside the computational subspace, which can be converted into heralded erasures. Our results significantly reduce the requirements on laser frequency stability and intensity homogeneity, field calibration and atomic temperature toward practical fault-tolerant quantum computing with neutral atoms.</summary>
  </entry>
  <entry>
    <title>High-Fidelity Entangled States in a Connectivity-Four Fluxonium Quantum Processor</title>
    <id>https://arxiv.org/abs/2608.25503</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.25503"/>
    <published>2026-08-26T00:00:00Z</published>
    <updated>2026-08-26T00:00:00Z</updated>
<author><name>Johannes Schirk</name></author><author><name>Niklas Bruckmoser</name></author><author><name>S. M. Taubenberger</name></author><author><name>Florian Wallner</name></author><author><name>Niklas J. Glaser</name></author><author><name>M. Zetzl</name></author><author><name>L. Huang</name></author><author><name>Ivan Tsitsilin</name></author><author><name>Max Werninghaus</name></author><author><name>Lasse Södergren</name></author><author><name>Klaus Liegener</name></author><author><name>Christian Schneider</name></author><author><name>Stefan Filipp</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="error-correction" label="Control for quantum error correction"/><category term="state-preparation" label="State preparation &amp; transfer"/><category term="superconducting" label="Superconducting circuits"/>    <summary type="text">A central challenge in fluxonium-based quantum processors is the extension of the qubit connectivity to two-dimensional lattices compatible with quantum code-error correction. Here, we present a fluxonium quantum processor that employs lumped-element resonator couplers which realizes, for the first time, a connectivity-four unit cell with suppressed parasitic interactions. We achieve parallel single-qubit gate fidelities exceeding 99.9 % in simultaneous randomized benchmarking experiments, while maintaining residual static ZZ interactions below 1 kHz across all coupled qubit pairs. We implement resonator-induced phase (RIP) gates and benchmark two-qubit gate fidelities exceeding 99 % using interleaved randomized benchmarking. To cancel spectator errors observed in two-qubit operations, we implement a refocused RIP gate, recovering coherent control in the presence of multi-qubit connectivity. Furthermore, we prepare Greenberger-Horne-Zeilinger states of up to five qubits with a tomographic fidelity of 90 %, verifying multi-qubit entanglement within the unit cell. These results establish the fluxonium-resonator-fluxonium architecture as a viable approach to realizing densely connected fluxonium processors and provide a scalable path toward quantum error-correction-compatible processor architectures.</summary>
  </entry>
  <entry>
    <title>Quantum Rényi-Jarzynski Equality</title>
    <id>https://arxiv.org/abs/2608.19320</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.19320"/>
    <published>2026-08-19T00:00:00Z</published>
    <updated>2026-08-19T00:00:00Z</updated>
<author><name>Benjamin Bobell</name></author><author><name>Mert Okyay</name></author><author><name>Rahul Nandkishore</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/>    <summary type="text">The Jarzynski equality provides a strict link between nonequilibrium work and equilibrium free energy changes. Its typical quantum formulations, however, rely on measurement protocols that destroy coherence. In this Letter, we use the resource-theoretic approach to derive a non-destructive quantum Jarzynski equality conditioned on the outcomes of an arbitrary bath observable. This yields the Rényi-Jarzynski equality, which quantifies a finite bath&#39;s drift from equilibrium under a non-adiabatic drive via the Rényi $k$-divergence. We further demonstrate that the Rényi-Jarzynski equality provides a tunable cost function for quantum optimal control problems where minimizing bath drift is desired, such as state preparation and gate design, enabling the minimization of cross-talk in finite quantum systems. Our toy model exhibits a transition between competing minima for some critical value of $k$, illustrating how the Rényi order tunes sensitivity to different regions of a bath distribution. Strikingly, when drive parameters vary across bath energy levels, minimizing bath drift requires generating system-bath entanglement.</summary>
  </entry>
  <entry>
    <title>Time-optimal quantum gates with bang-bang control in multilevel systems</title>
    <id>https://arxiv.org/abs/2608.16702</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.16702"/>
    <published>2026-08-17T00:00:00Z</published>
    <updated>2026-08-17T00:00:00Z</updated>
<author><name>Valentín Reparaz</name></author><author><name>Santiago Ferreyra</name></author><author><name>María José Sánchez</name></author><author><name>Daniel Dominguez</name></author><author><name>Leandro Tosi</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="geometric-control" label="Geometric &amp; time-optimal control"/><category term="superconducting" label="Superconducting circuits"/><category term="composite-pulses" label="Composite pulses"/>    <summary type="text">We determine the optimal quantum manipulation protocols for implementing high-fidelity, fast single-qubit gates. We demonstrate that the time-optimal pulse sequence is a ``bang-bang&#39;&#39; sequence: discrete pulses of either positive or negative maximum amplitude or zero. The non-adiabatic bang-bang pulse sequence minimizes gate duration providing a speedup for low-frequency architectures. We first derive the protocol for a transversally driven two-level system, extracting exact analytic expressions for minimum gate times. We then extend this framework to general multilevel architectures, identifying conditions that enable the coherent suppression of leakage errors. Using the fluxonium circuit as a representative case study, we optimize $X/2$ and $Y/2$ gates through a combination of discrete bang sequences and continuous waveform smoothing. This approach preserves near-optimal execution speeds while mitigating transitions outside the computational subspace. Open-system simulations demonstrate that these sequences outperform commensurate and resonant pulse schemes across different fluxonium regimes, achieving low-error manipulation significantly faster than standard resonant control, even in the presence of $1/f$ flux noise and dissipation.</summary>
  </entry>
  <entry>
    <title>Optimized EIT-Based Multi-Target CNOT^k Gates in Heteronuclear Rydberg Atom Arrays</title>
    <id>https://arxiv.org/abs/2608.15033</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.15033"/>
    <published>2026-08-15T00:00:00Z</published>
    <updated>2026-08-15T00:00:00Z</updated>
<author><name>Zeyu Zhou</name></author><author><name>Xian-Lei Sheng</name></author><author><name>Peng Xu</name></author><author><name>Jian Cui</name></author><category term="neutral-atoms" label="Neutral atoms &amp; Rydberg arrays"/><category term="error-correction" label="Control for quantum error correction"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="photonics" label="Photonic &amp; optomechanical systems"/>    <summary type="text">Efficient stabilizer readout requiring multi-qubit coupling is a core bottleneck for quantum error correction. One feasible method is direct implementation of the controlled-U gate between one ancilla qubit and the data qubits assigned to stabilizer U measurements. We systematically analyze the native multi-target $\mathrm{C}^1\mathrm{NOT}^k$ gates proposed by Müller et al., which is realized via electromagnetically induced transparency (EIT) and Rydberg blockade mechanisms. Using a microscopic open-system model, we analyze the gate&#39;s scaling with target number k and identify spontaneous emission, Doppler dephasing, target atom inter-coupling, and technical noise as major error contributions. We further optimize the protocol combining two-photon STIRAP control, heteronuclear interaction engineering, and waveform optimization. Our optimized heteronuclear protocol reaches fidelities of 98.03% ($\mathrm{C}^1\mathrm{NOT}^{1}$) and 96.54% ($\mathrm{C}^1\mathrm{NOT}^{4}$), in the presence of all primary noise sources and realistic experimental parameters. These results demonstrate that EIT-based multi-target gates serve as a practical building block for low-depth stabilizer readout.</summary>
  </entry>
  <entry>
    <title>Qudit-ADAPT-VQE: an adaptive variational algorithm with counterdiabatic-inspired improvements for qudits</title>
    <id>https://arxiv.org/abs/2608.14981</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.14981"/>
    <published>2026-08-15T00:00:00Z</published>
    <updated>2026-08-15T00:00:00Z</updated>
<author><name>Joaquín Molina</name></author><author><name>Herbert Díaz-Moraga</name></author><author><name>Dardo Goyeneche</name></author><author><name>Diego Tancara</name></author><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/><category term="control-landscapes" label="Control landscapes"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="gate-synthesis" label="Quantum gate synthesis"/>    <summary type="text">Variational quantum algorithms based on qudits have attracted significant attention in recent years. However, as in their qubit-based counterparts, challenges such as barren plateaus and the design of efficient ansatz remain major obstacles. In this work, we propose to address these issues through a qudit implementation of the ADAPT-VQE algorithm, which constructs the ansatz iteratively. Specifically, we introduce an operator pool inspired by adiabatic evolution enhanced with counterdiabatic driving for ansatz construction and employ it to solve Max 3-Cut. We show that the warm-start strategy inherent to ADAPT-VQE, together with an ansatz construction based on counterdiabatic operators, achieves higher accuracy and lower native gates implementation than approaches on fixed ansatz. Furthermore, we show that, in qudit-based quantum computing, ADAPT-VQE with a counterdiabatic operator pool can navigate rough optimization landscapes with local traps through the burrowing mechanism, suggesting robustness against barren plateau effects and providing a scalable framework for variational quantum algorithms with qudits.</summary>
  </entry>
  <entry>
    <title>Native multi-qubit gates on a single-junction unimon circuit</title>
    <id>https://arxiv.org/abs/2608.14357</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.14357"/>
    <published>2026-08-14T00:00:00Z</published>
    <updated>2026-08-14T00:00:00Z</updated>
<author><name>Sasu Tuohino</name></author><author><name>Mikko Möttönen</name></author><author><name>Matti Silveri</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="superconducting" label="Superconducting circuits"/><category term="drag" label="DRAG &amp; leakage suppression"/>    <summary type="text">Quantum processors with native multi-qubit gates may offer very efficient implementations of near-term quantum algorithms on noisy hardware. Here, we introduce the multiunimon, a superconducting multimode circuit that encodes multiple qubits and enables native multi-qubit gates in a device consisting of a single Josephson junction embedded in a coplanar waveguide structure. Closely related to the unimon qubit, it inherits properties such as high anharmonicity, full protection against low-frequency charge noise, and partial protection against flux noise. By designing such a three-qubit device with Josephson-to-inductive energy ratio above unity and using a leakage-aware encoding scheme for the computational states, we simulate all twelve different controlled-controlled-NOT gates with a mean fidelity of 99.5% with simple sine-squared pulses of comparable length to single-qubit gates. The performance is limited by incoherent errors dominated by dielectric loss. With improvements in noise protection, design, and pulse shaping, the simulations suggest that fidelities approaching 99.99% are within reach. Our results demonstrate the potential of the multiunimon as a highly connected multi-qubit unit for larger superconducting quantum processors.</summary>
  </entry>
  <entry>
    <title>Robust controlled-Z gate for Rydberg atoms based on level-crossing-free echoing rapid adiabatic passage</title>
    <id>https://arxiv.org/abs/2608.13090</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.13090"/>
    <published>2026-08-13T00:00:00Z</published>
    <updated>2026-08-13T00:00:00Z</updated>
<author><name>Yichi Zhang</name></author><author><name>Zhenqi Bai</name></author><author><name>Xu Zhao</name></author><author><name>Hongyan Fan</name></author><author><name>Ximo Wang</name></author><author><name>Tiecheng Wang</name></author><category term="neutral-atoms" label="Neutral atoms &amp; Rydberg arrays"/><category term="adiabatic-passage" label="Adiabatic passage"/><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="open-system-control" label="Control of open quantum systems"/>    <summary type="text">We propose a controlled-Z gate scheme for Rydberg atoms based on level-crossing-free echoing rapid adiabatic population transfer. We design antisymmetric Rabi frequency pulses and symmetric detuning pulses, enabling the system to completely avoid level-crossing points throughout the evolution, and the dynamical phase is naturally eliminated by the time-reversal symmetry of the double-pulse sequence. We incorporate dissipative effects through the Lindblad master equation. The numerical simulation yields a two-qubit CZ gate fidelity of 0.9999. When the Rabi-frequency fluctuation is within $\pm 2\%$, and the detuning offset is within $\pm 1\%$, the fidelity can still remain above 0.999. Under the same dissipative model, the three-qubit CCZ gate achieves a fidelity of 0.999. When a single-parameter fluctuation does not exceed $\pm 3\%$, the fidelity is always higher than 0.997. Our scheme requires no laser phase jumps or fast switching operations. The zero-area pulse structure suppresses first-order intensity noise, and the symmetric double-pulse sequence avoids spatially resolved laser switching, making it suitable for parallel gate operations in large-scale neutral-atom arrays.</summary>
  </entry>
  <entry>
    <title>Assessing fidelity-limiting factors and achieving single-qubit gate fidelity beyond 99.999% in driven silicon spin qubits</title>
    <id>https://arxiv.org/abs/2608.11072</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.11072"/>
    <published>2026-08-11T00:00:00Z</published>
    <updated>2026-08-11T00:00:00Z</updated>
<author><name>Kenta Takeda</name></author><author><name>Akito Noiri</name></author><author><name>Takashi Nakajima</name></author><author><name>Leon C. Camenzind</name></author><author><name>Takashi Kobayashi</name></author><author><name>Giordano Scappucci</name></author><author><name>Seigo Tarucha</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="spins" label="Spins — NMR, ESR &amp; colour centres"/><category term="superconducting" label="Superconducting circuits"/>    <summary type="text">In semiconductor single-spin qubits, high-fidelity quantum gates have been demonstrated; however, achieving consistent performance remains challenging due to variations in driven qubit coherence, which is less explored than free-evolution coherence such as $T_2^*$. Here, we report single-qubit gate fidelities above 99.999%, achieved by dramatically extending the driven-spin coherence time and suppressing off-resonant driving effects that are detrimental to accurate fidelity benchmarking. We demonstrate that removing proximal reservoirs significantly enhances the spin-locking coherence time ($T_{1ρ}$), a critical metric for qubits under microwave driving. Furthermore, we reveal that in typical spin qubit setups using parity readout and rectangular pulses, off-resonant excitation of neighboring qubits causes substantial benchmarking artifacts. By optimizing device conditions to mitigate microwave-induced degradation and implementing spectrally tailored pulse shaping, we achieve a $π/2$ gate fidelity of 99.99920(2)%, with remaining errors primarily limited by incoherent noise. These results showcase the mechanisms that bound fidelity benchmarking in state-of-the-art silicon spin qubits and provide practical guidelines for achieving and verifying high fidelities in these systems.</summary>
  </entry>
  <entry>
    <title>Ultrafast quantum gate operations in a Kramers-Henneberger atom Qubit</title>
    <id>https://arxiv.org/abs/2608.07185</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.07185"/>
    <published>2026-08-07T00:00:00Z</published>
    <updated>2026-08-07T00:00:00Z</updated>
<author><name>A. Tasnim Aynul</name></author><author><name>C. Li</name></author><author><name>L. Cruz Rodriguez</name></author><author><name>C. Figueira de Morisson Faria</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="molecules" label="Molecules &amp; chemical control"/><category term="superconducting" label="Superconducting circuits"/><category term="cold-atoms" label="Ultracold atoms &amp; BECs"/>    <summary type="text">We propose and demonstrate the Kramers-Henneberger KH) atom as a novel qubit platform for ultrafast single-qubit gate operations. In the KH frame, the time-averaged strong laser field engineers a double-well potential whose two lowest eigenstates define the qubit basis, so that the computational structure is created and maintained by the driving field itself. A weak resonant control field drives coherent gate operations: full time-dependent Schrödinger equation simulations with the complete time-dependent KH potential confirm a Z gate and S gate of the order of femtoseconds, six orders of magnitude faster than laser-driven superconducting qubit gates. Decoherence characterisation gives longer decoherence times than those required for the gate operations. The complete six-gate single-qubit set is demonstrated in the time-averaged two-level limit, with strong agreement between the full and time-averaged descriptions confirming that fidelity is limited by structured leakage rather than stochastic decoherence. In principle, this is an error channel suppressible through pulse engineering. These results constitute the first demonstration of coherent single-qubit gates in a strong-field setting, with a clear pathway toward attosecond-scale operations.</summary>
  </entry>
  <entry>
    <title>Quantum Contextuality and Entanglement-Free Grover Search in a Trapped-Ion Optical Qudit</title>
    <id>https://arxiv.org/abs/2608.04128</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.04128"/>
    <published>2026-08-04T00:00:00Z</published>
    <updated>2026-08-04T00:00:00Z</updated>
<author><name>Tarun Dutta</name></author><author><name>Jasper Phua Sing Cheng</name></author><author><name>Alex Jin</name></author><author><name>Sergi Ramos-Calderer</name></author><author><name>José Ignacio Latorre</name></author><author><name>Manas Mukherjee</name></author><category term="trapped-ions" label="Trapped ions"/><category term="gate-synthesis" label="Quantum gate synthesis"/>    <summary type="text">Quantum computational advantage is generally attributed to coherent interference and other non-classical resources, yet their respective roles remain difficult to disentangle in experimental platforms where multipartite entanglement is inherently present. High-dimensional quantum systems provide an attractive route for investigating these resources while simultaneously reducing hardware overhead for quantum information processing. Here we realize a programmable four-dimensional optical qudit encoded in a single trapped $^{138}\mathrm{Ba}^{+}$ ion and demonstrate universal coherent control through phase-programmable optical rotations. Using this platform, we implement an entanglement-free realization of Grover&#39;s quantum search algorithm, achieving target-state identification probabilities of up to $94.5\pm2.0\%$. Within the same processor, we further demonstrate state-dependent quantum contextuality through a Clauser--Horne--Shimony--Holt (CHSH)-type noncontextuality inequality, obtaining a maximum violation of $S = 2.816 \pm 0.082$, in close agreement with the Tsirelson bound. By integrating programmable quantum computation and contextuality measurements within a single multilevel trapped-ion platform, our work establishes a versatile architecture for investigating the relationship between coherent interference and contextuality in quantum information processing and provides a scalable route toward high-dimensional quantum technologies.</summary>
  </entry>
  <entry>
    <title>Fidelity-Based Robustness Margins for Finite-Time Quantum Control</title>
    <id>https://arxiv.org/abs/2608.03698</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.03698"/>
    <published>2026-08-04T00:00:00Z</published>
    <updated>2026-08-04T00:00:00Z</updated>
<author><name>Sean Patrick O&#39;Neil</name></author><author><name>Frank C. Langbein</name></author><author><name>Carrie A. Weidner</name></author><author><name>Edmond Jonckheere</name></author><author><name>S. G. Schirmer</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/><category term="quantum-sensing" label="Control for sensing &amp; metrology"/><category term="robust-optimal-control" label="Robust &amp; ensemble optimal control"/>    <summary type="text">We develop a structure-specific fidelity-threshold robustness margin for finite-dimensional closed quantum systems under piecewise-constant coherent control. A scalar physical parameter may perturb the drift, a control Hamiltonian, or another declared Hamiltonian component across the control horizon. A differential sensitivity bound for trace-amplitude gate fidelity yields a threshold-dependent Lipschitz constant on the connected safe parameter component and hence a certified finite perturbation radius. Recentering this certificate produces an iterative one-dimensional method that takes certified safe steps toward the first fidelity-threshold boundary in either parameter direction. A three-qubit gate-control example shows that these finite margins vary by up to a factor of three across controllers of comparable nominal fidelity and contain structure-dependent information not captured by nominal differential sensitivity alone.</summary>
  </entry>
  <entry>
    <title>Iterative linear quadratic regulator on SU(N) for multi-qubit gate synthesis</title>
    <id>https://arxiv.org/abs/2608.03656</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.03656"/>
    <published>2026-08-04T00:00:00Z</published>
    <updated>2026-08-04T00:00:00Z</updated>
<author><name>Dirk Heimann</name></author><author><name>Felix Wiebe</name></author><author><name>Elie Mounzer</name></author><author><name>Shivesh Kumar</name></author><category term="gate-synthesis" label="Quantum gate synthesis"/>    <summary type="text">In quantum optimal control theory, gradient-based trajectory optimization techniques have proven versatile in designing multi-qubit quantum gates. Furthermore, incorporating the underlying Lie-group structure can accelerate the optimization process. In this work, we adapt the Lie-group formulation of the iterative linear quadratic regulator (iLQR) to the special unitary group SU(N) and apply it to quantum gate synthesis, systematically comparing it against the standard Euclidean iLQR formulation across multiple two- to five-qubit gates. We find that in the idealized, unconstrained setting, where all Lie-algebra basis elements are available as drive Hamiltonian terms, the Lie-group formulation converges faster than the Euclidean iLQR formulation. If drive terms are constrained to 2-local Hamiltonian terms, the Lie-group variant converges faster in early optimization iterations, but exhibits greater sensitivity to initialization and a stronger tendency towards local minima. These results demonstrate that incorporating Lie-group geometry into iLQR substantially improves convergence and highlight important next steps for improvements in constrained control settings.</summary>
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