<?xml version="1.0" encoding="utf-8"?><feed xmlns="http://www.w3.org/2005/Atom">
  <title>QOC — Shortcuts to adiabaticity</title>
  <subtitle>Quantum control papers on arXiv, selected and classified automatically by QOC.</subtitle>
  <id>https://llorebaga.github.io/QOC/topics/shortcuts-to-adiabaticity/</id>
<link rel="alternate" type="text/html" href="https://llorebaga.github.io/QOC/topics/shortcuts-to-adiabaticity/"/>
  <link rel="self" type="application/atom+xml" href="https://llorebaga.github.io/QOC/topics/shortcuts-to-adiabaticity/feed.xml"/>  <updated>2026-10-06T00:00:00Z</updated>
  <generator>QOC</generator>
  <entry>
    <title>Inertial Counterdiabatic Driving</title>
    <id>https://arxiv.org/abs/2610.08235</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2610.08235"/>
    <published>2026-10-06T00:00:00Z</published>
    <updated>2026-10-06T00:00:00Z</updated>
<author><name>Julián Ferreiro-Vélez</name></author><author><name>Francisco Andrés Cárdenas-López</name></author><author><name>Felix Motzoi</name></author><author><name>Xi Chen</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/><category term="floquet-engineering" label="Floquet engineering &amp; periodic driving"/><category term="propagation-methods" label="Numerical propagation &amp; simulation"/>    <summary type="text">We introduce an inertial counterdiabatic (CD) protocol that reformulates shortcut-to-adiabaticity design as a moving-frame diagonalization problem. The method employs the Magnus expansion to construct a variational propagator generated by an accessible CD ansatz. In the new rotating frame, the controls are optimized to suppress the off-diagonal Hamiltonian terms, and the CD terms are defined to counteract the corresponding inertial contribution. The propagator generated with the Magnus expansion naturally exploits additional control directions generated through its nested commutator, while the sequential design of the propagator introduces temporal nonlocality into the optimization. We benchmark the method on a two-qubit system and on the one-dimensional quantum Ising chain, where it consistently outperforms variational CD protocols based on action minimization. The largest improvements are observed near gap-closing regions, demonstrating the advantage of combining temporal and algebraic nonlocality for suppressing diabatic excitations.</summary>
  </entry>
  <entry>
    <title>Measurement-free Preparation of Surface-Code States with Digital-Analog Counterdiabatic Drivings</title>
    <id>https://arxiv.org/abs/2610.06697</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2610.06697"/>
    <published>2026-10-05T00:00:00Z</published>
    <updated>2026-10-06T00:00:00Z</updated>
<author><name>Shubham Kumar</name></author><author><name>Balaganchi A. Bhargava</name></author><author><name>Paolo Andrea Erdman</name></author><author><name>Anne-Maria Visuri</name></author><author><name>José D. Martín-Guerrero</name></author><author><name>Yolanda Vives-Gilabert</name></author><author><name>Enrique Solano</name></author><author><name>Narendra N. Hegade</name></author><category term="error-correction" label="Control for quantum error correction"/><category term="state-preparation" label="State preparation &amp; transfer"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/>    <summary type="text">Preparing stabilizer-code states with shallow circuits is an important primitive for near-term quantum error correction in superconducting circuits, where logical-state initialization requires four-body stabilizer correlations from native one- and two-body controls. We introduce a digital-analog method for the preparation of surface-code ground-state manifolds. The method exploits a structural property of the adiabatic gauge potential, mapping stabilizer-local counterdiabatic terms to digital-analog blocks on the superconducting layout using fixed-angle two-qubit XY gates, single-qubit rotations, and analog exchange-interaction evolutions. The dressed blocks generate higher-order operators used as the variational ansatz to determine the counterdiabatic terms within the Sels-Polkovnikov adiabatic-gauge-potential framework. We benchmark checkerboard plaquette-stabilizer grids up to 4 x 4; the square-grid instances correspond to rotated surface codes, while the rectangular cases probe the scaling of the method. For all grids, the proposed method generates the dominant four-body counterdiabatic basis and, at short evolution times, substantially improves ground-state preparation compared with bare adiabatic evolution. We further generalize the construction to n x m stabilizer lattices and show that digital-analog synthesis can reduce the entangling depth by an order of magnitude. Together, these results establish a direct connection between stabilizer geometry, the structure of the counterdiabatic gauge potential, and digital-analog control for measurement-free preparation of stabilizer-code states on near-term superconducting architectures.</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>Counterdiabatic Quantum Circuits</title>
    <id>https://arxiv.org/abs/2610.02312</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2610.02312"/>
    <published>2026-10-01T00:00:00Z</published>
    <updated>2026-10-01T00:00:00Z</updated>
<author><name>Ankit Wenju Shrestha</name></author><author><name>Budhaditya Bhattacharjee</name></author><author><name>Adolfo del Campo</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="floquet-engineering" label="Floquet engineering &amp; periodic driving"/>    <summary type="text">Counterdiabatic driving provides a universal route to fast quantum control, but its standard formulation presupposes a Hamiltonian generator. We develop a Hamiltonian-free theory of the adiabatic gauge potential (AGP) for parameter-dependent unitary operators $U_λ$. Exact and regularized versions of the AGP follow from a Hermitian, banded linear system at a cost comparable to the Lanczos construction in the Hermitian case, requiring neither diagonalization nor a matrix logarithm. We demonstrate rapid convergence of the truncated Krylov approximation for the kicked top and for an integrable brickwork circuit built from unitary $\check{R}$ matrices, a setting in which no local effective Hamiltonian is available. Our results extend shortcuts to adiabaticity, and AGP-based diagnostics of chaos, to Floquet systems and quantum circuits.</summary>
  </entry>
  <entry>
    <title>Shortcut to Adiabatic Transfer in a Four-Level N-type System using Counterdiabatic Driving</title>
    <id>https://arxiv.org/abs/2609.37639</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.37639"/>
    <published>2026-09-29T00:00:00Z</published>
    <updated>2026-09-29T00:00:00Z</updated>
<author><name>Marius Romuald Kamsap</name></author><author><name>Simon Evehe Ndong</name></author><author><name>Maïk Delon Mboumba</name></author><author><name>Mathurin Esouague Ateuafack</name></author><author><name>Christian Kenfack-Sadem</name></author><author><name>Thierry Blanchard Ekogo</name></author><author><name>Alain-Brice Moubissi</name></author><author><name>Caroline Champenois</name></author><category term="adiabatic-passage" label="Adiabatic passage"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="state-preparation" label="State preparation &amp; transfer"/>    <summary type="text">The stimulated Raman shortcut-to-adiabatic passage (STIRSAP) technique has been demonstrated to accelerate adiabatic population transfer processes. Traditionally applied to three-level atomic systems, this method enables rapid and efficient population transfer in a short interaction time. In this work, we extend this approach to a four-level N -type system driven by three laser fields. Under the three-photon phase matching condition, the first-order Doppler effect can be completely eliminated, making this configuration more suitable for applications in frequency metrology and quantum information processing. By adiabatically eliminating the intermediate state, the four-level system is effectively reduced to a two-level model, enabling the application of counterdiabatic driving without requiring additional couplings. This approach allows for fast and efficient population transfer between metastable states. We analyze the influence of laser intensity peaks and detuning, and we show that the transfer time is significantly shorter than that achieved with the STIRAP technique. Moreover, we also show 1 that an optimal coupling strength between the ground and metastable states further minimizes the operation time.</summary>
  </entry>
  <entry>
    <title>Transverse momentum as the counter-diabatic generator in bent waveguide couplers</title>
    <id>https://arxiv.org/abs/2609.36431</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.36431"/>
    <published>2026-09-29T00:00:00Z</published>
    <updated>2026-09-29T00:00:00Z</updated>
<author><name>Yu-kai Lee</name></author><author><name>Shuo-Yen Tseng</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="photonics" label="Photonic &amp; optomechanical systems"/>    <summary type="text">Bending the axis of a mode-evolution coupler suppresses the nonadiabatic coupling between its supermodes, and bent couplers of this kind were recently shown to realize the counter-diabatic (CD) protocol. Here we identify the operator responsible. Rigid lateral displacement of a waveguide structure is generated by the transverse momentum $\hat p_x$, whose diagonal matrix elements vanish in a real supermode basis and whose off-diagonal element is purely imaginary; in a two-mode system such an operator is proportional to $\sy$. The CD term of a two-waveguide coupler is itself proportional to $\sy$, while the detuning and the coupling, the two parameters set by the waveguide widths and spacing, lie in the $σ_z$--$σ_x$ plane and cannot produce it. The transverse momentum is therefore the CD generator of the bent coupler, by necessity rather than by design. Equating the term it supplies to the nonadiabatic coupling gives the axis slope in closed form as a ratio of two matrix elements of the unperturbed supermodes at a single cross section, which a commutator identity recasts in coupled-mode variables as $\dot{\xo}=\dotθ/(γ\dbeta^{2})$. The expression agrees with the numerical offset search to $0.3\%$ and requires no search. Beam propagation simulations confirm the design and compare it, for the first time, with the CD protocol realized by unitary transformation in a straight coupler built from the same reference structure. The two devices reach $0.994$ and $1.000$ supermode fidelity where the untreated coupler reaches $0.886$, and agree in bandwidth and fabrication tolerance, while their internal trajectories differ by exactly the frame transformation that relates them.</summary>
  </entry>
  <entry>
    <title>Counterdiabatic quasi-Floquet control for the generation of entangled BICs using giant atoms</title>
    <id>https://arxiv.org/abs/2609.32125</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.32125"/>
    <published>2026-09-26T00:00:00Z</published>
    <updated>2026-09-26T00:00:00Z</updated>
<author><name>Alexis R. Legón</name></author><author><name>Pedro Orellana</name></author><author><name>Ariel Norambuena</name></author><category term="floquet-engineering" label="Floquet engineering &amp; periodic driving"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="photonics" label="Photonic &amp; optomechanical systems"/>    <summary type="text">Bound states in the continuum (BICs) provide a mechanism for preserving entanglement in waveguide quantum electrodynamics. Here, using quantum control techniques in a configuration of two braided giant atoms, we propose a robust approach to create high-fidelity entangled BICs. The protocol combines quasi-Floquet modulation of the effective atom--waveguide couplings with an independent phase-controlled atomic exchange, which provides restricted counterdiabatic assistance for preparing the complete dressed BIC. In the lossless effective model, we obtain a full-state BIC fidelity of $0.99992$ and an unconditional atomic Bell fidelity of $0.99588$ using a fast control protocol. Microscopic finite-mode simulations validate the central-sideband description during the passage, while static calibration-error scans quantify its control tolerances. A separate microscopic study with relaxation and dephasing, using experimentally motivated component scales, identifies a finite useful entanglement window and a benefit from shaping the coupling envelopes. These results support controlled preparation, retention, and retrieval of dressed entanglement within the stated control and noise assumptions.</summary>
  </entry>
  <entry>
    <title>Counterdiabatic quantum optimization for efficient state preparation in the Schwinger model</title>
    <id>https://arxiv.org/abs/2609.31400</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.31400"/>
    <published>2026-09-25T00:00:00Z</published>
    <updated>2026-09-25T00:00:00Z</updated>
<author><name>Ethan Laval</name></author><author><name>Bipasha Chakraborty</name></author><author><name>Stefano Cipolla</name></author><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/><category term="state-preparation" label="State preparation &amp; transfer"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="pulse-level-compilation" label="Pulse-level compilation"/>    <summary type="text">The Quantum Approximate Optimization Algorithm (QAOA), whose design is underpinned by the adiabatic theorem, is one of the leading variational quantum algorithms for preparing the ground states of gauge theories. A recently proposed variant, DC-QAOA, incorporates counterdiabatic driving to accelerate the adiabatic process, reducing both circuit depth and runtime. In this work, we present a systematic analysis, from both theoretical and computational perspectives, of DC-QAOA and related counterdiabatic variants for preparing the ground state of the Schwinger model, the paradigmatic (1+1)-dimensional lattice gauge theory. Benchmarking these methods against standard QAOA, we show that counterdiabatic driving improves ground-state preparation while lowering circuit depth requirements. Our results establish counterdiabatic protocols as a practical route towards efficient quantum simulation of gauge theories.</summary>
  </entry>
  <entry>
    <title>Quantum Feature Selection for Biomedical Data Analysis</title>
    <id>https://arxiv.org/abs/2609.30256</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.30256"/>
    <published>2026-09-24T00:00:00Z</published>
    <updated>2026-09-24T00:00:00Z</updated>
<author><name>Hongbin Liu</name></author><author><name>Robert Lahmann</name></author><author><name>Benjamin Campbell</name></author><author><name>Zhemin Zhang</name></author><author><name>Zhiding Liang</name></author><author><name>Siona Bapat</name></author><author><name>Juergen Hahn</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/>    <summary type="text">Feature selection is an essential step for reducing complexity of high dimensional data, usually in preparation for developing machine learning models such as computational biomarkers. However, there are limitations associated with feature selection such as for metabolomic data where there are hundreds or even thousands of features per study participant, while the available number of participants in a clinical trials is limited. Classical methods such as exhaustive search require evaluation of all possible feature combinations, making them costly in terms of computation and runtime, or even infeasible, as feature dimensionality increases. In this study, we propose a novel Quadratic Unconstrained Binary Optimization (QUBO) coefficient formulation and pose metabolomic feature selection as a QUBO problem that selects a specified number of features by balancing their relevance against redundancy among the selected variables. To evaluate our proposed QUBO objective function, we conducted a series of experiments using Bias-Field Digitized Counterdiabatic Quantum Optimization (BF-DCQO) and Quantum Approximate Optimization Algorithm (QAOA) on a quantum gate based computer. We also compared the method to several classical methods on three metabolomic datasets associated with Autism Spectrum Disorder (ASD) on a classical computer. Our method reduces runtime compared with exhaustive search and Iterative Tabu Search (ITS) and achieves competitive performance across classifiers compared to classical filter, wrapper, and embedded methods. These results do not claim quantum advantage; rather, they establish hardware feasibility and demonstrate the current capabilities of Noisy Intermediate-Scale Quantum (NISQ) devices.</summary>
  </entry>
  <entry>
    <title>A Block Decomposed QUBO Workflow for Chromosome-Y Phylogeny Reconstruction</title>
    <id>https://arxiv.org/abs/2609.29856</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.29856"/>
    <published>2026-09-24T00:00:00Z</published>
    <updated>2026-09-24T00:00:00Z</updated>
<author><name>Giuliana Siddi Moreau</name></author><author><name>Riccardo Berutti</name></author><author><name>Manuela Profir</name></author><author><name>Lorenzo Pisani</name></author><author><name>Maria Laura Clemente</name></author><author><name>Lidia Leoni</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/>    <summary type="text">This paper sets out a computational workflow that reconstructs the phylogeny of human Y-chromosome populations from a Variant Call Format (VCF) file of biallelic Single Nucleotide Polymorphisms (SNP). The two classical phylogenetic decisions - topology selection and root placement - are cast as Quadratic Unconstrained Binary Optimisation (QUBO) problems. The workflow combines two QUBO formulations with an Alternating Direction Method of Multipliers (ADMM) decomposition strategy and a plug-in Digitized Counter-Diabatic Quantum Optimization (DCQO) solver, enabling large phylogenetic optimization problems to be executed across multiple classical or quantum computing resources. The DCQO gate-based optimizer drives each ADMM-block QUBO with short-depth counter-diabatic circuits in the impulse regime, without the necessity for an outer variational loop. The combination of ADMM decomposition and the DCQO block solver facilitates problem sizes that surpass the qubit budget of any individual digital quantum processing unit call, while maintaining the integrity of the original objective. The workflow extracts genotype information from VCF files, reconstructs topology and rooting through two QUBO formulations, and annotates the resulting tree using PhyloTree. The resultant data set comprises a Nexus-annotated rooted tree, in addition to diagnostic figures. The workflow demonstrates the potential of modest-scale QUBO formulations combined with ADMM decomposition to serve as a scalable alternative to greedy heuristics in the domain of population genomics.</summary>
  </entry>
  <entry>
    <title>Universal Counterdiabatic Quantum Sensing</title>
    <id>https://arxiv.org/abs/2609.28631</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.28631"/>
    <published>2026-09-23T00:00:00Z</published>
    <updated>2026-09-23T00:00:00Z</updated>
<author><name>Stewart Morawetz</name></author><author><name>Anatoli Polkovnikov</name></author><category term="quantum-sensing" label="Control for sensing &amp; metrology"/><category term="state-preparation" label="State preparation &amp; transfer"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/>    <summary type="text">One of the primary applications of quantum mechanics is leveraging coherence to make incredibly sensitive measurements. One way to push the boundary of this sensitivity even further is to initially prepare a system in an entangled state, though the fragility of these states limits their usefulness. In this work, we propose a new approach by which sensitivity comes during the preparation of an entangled state, rather than first preparing the state and then using it for sensing. An adiabatic state preparation process is then accelerated by universal counterdiabatic driving, which is more robust to uncertainty in microscopic parameters than standard shortcuts to adiabaticity. Using a toy Lipkin-Meshkov-Glick model, we show that this approach can also lead to sensitivity beyond the Standard Quantum Limit.</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>Engineering dissipation and control pulses for high-fidelity fault-tolerance quantum computing</title>
    <id>https://arxiv.org/abs/2609.15477</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.15477"/>
    <published>2026-09-14T00:00:00Z</published>
    <updated>2026-09-14T00:00:00Z</updated>
<author><name>Shao-Wei Xu</name></author><author><name>Zhe-Yuan Zhang</name></author><author><name>Yi-Tong Shi</name></author><author><name>Ye-Hong Chen</name></author><author><name>Yan Xia</name></author><category term="bosonic-control" label="Bosonic &amp; continuous-variable control"/><category term="error-correction" label="Control for quantum error correction"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="robust-optimal-control" label="Robust &amp; ensemble optimal control"/>    <summary type="text">Cat-state qubits, a prominent class of bosonic encodings, offer a promising pathway toward hardware-efficient fault-tolerant quantum computing. In this manuscript, we propose an optimally robust control protocol for the cat-state qubits which are stabilized by engineering two-photon dissipation. By deriving an effective two-level description in the cat-state subspace and applying shortcut-to-adiabaticity via inverse engineering, we design a robust protocol to achieve fast and high-fidelity state transfer in the cat-state qubit. We analyze the sensitivity to systematic control errors and identify an optimal robustness condition that strongly suppresses errors induced by imperfections in the driving fields. Furthermore, we show that dissipative confinement efficiently suppresses leakage out of the cat-state subspace caused by the pure dephasing, highlighting an intrinsic advantage of dissipative-cat qubits. This work establishes a robust and leakage-suppressing framework for high-fidelity bosonic qubit control, offering a promising route toward scalable fault-tolerant quantum computing.</summary>
  </entry>
  <entry>
    <title>Fast dynamical control of quantum droplets via Feshbach resonances</title>
    <id>https://arxiv.org/abs/2609.14786</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2609.14786"/>
    <published>2026-09-13T00:00:00Z</published>
    <updated>2026-09-13T00:00:00Z</updated>
<author><name>Jing Li</name></author><author><name>Thomás Fogarty</name></author><author><name>Thomas Busch</name></author><author><name>Andreas Ruschhaupt</name></author><category term="cold-atoms" label="Ultracold atoms &amp; BECs"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/>    <summary type="text">We propose a variational shortcut-to-adiabaticity scheme for the fast dynamical control of one-dimensional quantum droplets in ultracold Bose-Bose mixtures. The control is implemented through time-dependent mean-field (MF) and beyond-mean-field (BMF) nonlinearities, which can be adjusted by tuning intra- and interspecies scattering lengths near Feshbach resonances. Using a bright-droplet variational ansatz, together with inverse engineering, we derive time-dependent interaction protocols that connect prescribed initial and target self-bound states while suppressing residual excitations. We analyze three representative settings: simultaneous control of the MF and BMF terms, control with fixed BMF nonlinearity and time-dependent MF interaction, and control with fixed MF nonlinearity and time-dependent BMF interaction. For the constrained cases, additional variational degrees of freedom are introduced to optimize the protocols while respecting the imposed restrictions. Direct numerical simulations of the extended Gross-Pitaevskii equation confirm final fidelities exceeding $0.99$ on short time scales, and show that the optimised protocols are robust against finite calibration errors of the nonlinear control strength. Our results provide a route toward fast state-to-state manipulation of self-bound quantum fluids and may be useful for controlled matter-wave engineering in ultracold mixtures.</summary>
  </entry>
  <entry>
    <title>Adiabatic Otto-like quantum thermodynamical cycle in the non-quasi-static regime</title>
    <id>https://arxiv.org/abs/2608.26690</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.26690"/>
    <published>2026-08-27T00:00:00Z</published>
    <updated>2026-08-27T00:00:00Z</updated>
<author><name>Salvador J. Robles-Pérez</name></author><author><name>Salvador Castillo-Rivera</name></author><category term="trapped-ions" label="Trapped ions"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/>    <summary type="text">We show a finite-time Otto-like quantum thermodynamic cycle that preserves the adiabatic population structure of a time-dependent harmonic oscillator in the non-quasi-static regime. In the conventional energy representation, finite-rate driving induces non-adiabatic population redistribution and leaves residual excitations after the Hamiltonian has returned to its initial value. We show that this difficulty can be avoided by formulating the dynamics in the Lewis-Riesenfeld invariant representation, without modifying the physical Hamiltonian through auxiliary counterdiabatic driving. For a parametric Mathieu protocol, quantum inertia produces a mismatch between the spatial width of the working mode and its transient dressed energy scale. We propose an experimental implementation of this scheme in a trapped-ion Paul trap using stimulated Raman interactions, with independent control of the laser detuning and beam intersection angle. This provides a finite-time implementation in which the invariant population structure is preserved while the physical trap frequency evolves non-quasi-statically. Our results establish a clear distinction between adiabatic operation and quasi-static driving, providing a route toward finite-time quantum thermal cycles that retain the adiabatic energy structure without requiring the quasi-static limit.</summary>
  </entry>
  <entry>
    <title>Interference-engineered shortcut to perfect state transfer</title>
    <id>https://arxiv.org/abs/2608.18794</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.18794"/>
    <published>2026-08-19T00:00:00Z</published>
    <updated>2026-08-19T00:00:00Z</updated>
<author><name>Yichuan Zhang</name></author><author><name>Xuanyu Liu</name></author><author><name>Zemeng Lin</name></author><author><name>Wange Song</name></author><author><name>Shuang Zhang</name></author><category term="photonics" label="Photonic &amp; optomechanical systems"/><category term="adiabatic-passage" label="Adiabatic passage"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="state-preparation" label="State preparation &amp; transfer"/>    <summary type="text">Achieving fast, high-fidelity state transfer is fundamental to scalable integrated photonics and quantum information processing. While adiabatic evolution provides inherent robustness against control and fabrication imperfections, its requirement for slow driving leads to impractically long propagation distances in photonic circuits. Existing acceleration strategies, such as shortcuts to adiabaticity (STA), can dramatically shorten evolution times but generally rely on non-native auxiliary couplings or delicate Hamiltonian engineering that are difficult to implement in practice. Here we introduce evolution-pause synthesis (EPS), an interference engineered shortcut protocol that achieves fast, near-perfect state transfer strictly within the native system Hamiltonian. It achieves this by treating transient excitations as coherent resources and canceling their accumulated amplitudes via strategically interleaved pauses. By decoupling relative dynamical phase accumulation from parameter variations, EPS steers open transition trajectories into a closed loop in complex amplitude space, enabling perfect state transfer without auxiliary fields or complex parameter detours. We demonstrate this mechanism in Landau-Zener dynamics and extend it to a multilevel STIRAP process, achieving an 11.8-fold acceleration over the adiabatic baseline. Further, we experimentally validate EPS on a silicon photonic platform, realizing high-fidelity state transfer in a $16\,μ\mathrm{m}$ footprint, a nearly tenfold reduction in device length compared with a $150\,μ\mathrm{m}$ adiabatic reference. EPS offers a general hardware-compatible framework for fast, practical coherent control across wave and quantum platforms.</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>Two-dimensional Toda--Arnoldi correspondence: Holomorphic Krylov geometry and counterdiabatic transport</title>
    <id>https://arxiv.org/abs/2608.04850</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2608.04850"/>
    <published>2026-08-05T00:00:00Z</published>
    <updated>2026-08-14T00:00:00Z</updated>
<author><name>Urei Miura</name></author><category term="propagation-methods" label="Numerical propagation &amp; simulation"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/>    <summary type="text">Although Arnoldi reduction of a generally non-Hermitian Hamiltonian yields an upper Hessenberg matrix rather than the tridiagonal form of Hermitian Lanczos theory, we show that a closed Toda sector survives in its diagonal and subdiagonal coefficients. For a fixed finite-dimensional Hamiltonian and a cyclic state vector deformed holomorphically, the Krylov Gram determinants are $τ$ functions of the finite two-dimensional Toda lattice, whose Flaschka variables coincide exactly with these Arnoldi coefficients. The Toda dynamics therefore closes on this sector without determining the remaining upper Hessenberg entries. The subdiagonal part of the same sector also has a direct geometric meaning: the squared subdiagonal coefficients determine both the Fubini--Study metric and the Berry curvature of holomorphic Krylov subspaces, whereas the geometric quantities associated with subspaces lost at Arnoldi breakdown cease to be defined. Along a smooth real path in the cyclic region, the Arnoldi-frame connection further provides a Hermitian tridiagonal generator of exact isospectral transport. When added to the Arnoldi matrix, this generator cancels transitions between instantaneous eigenspaces and realizes counterdiabatic driving whenever the matrix is diagonalizable with a nondegenerate spectrum.</summary>
  </entry>
  <entry>
    <title>Counterdiabatic Driving under Variational Frame Dressing</title>
    <id>https://arxiv.org/abs/2607.28383</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2607.28383"/>
    <published>2026-07-30T00:00:00Z</published>
    <updated>2026-07-30T00:00:00Z</updated>
<author><name>Boxi Li</name></author><author><name>Franco Nori</name></author><author><name>Felix Motzoi</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/>    <summary type="text">Counterdiabatic (CD) driving accelerates adiabatic protocols by prescribing auxiliary control fields, but often fails to map them to physically available operations. We derive a general formalism for such a mapping. We formulate CD driving in a variational dressed frame, where an unconstrained auxiliary generator reshapes the effective adiabatic problem while simultaneously forcing the applied correction to stay restricted to the native laboratory controls. This yields a laboratory-frame commutator equation that can be solved without constructing instantaneous eigenstates or the adiabatic and dressed-frame unitaries. The additional dressed-frame freedom reveals solutions that are inaccessible in the conventional adiabatic frame. We illustrate this mechanism in three settings: suppression of spectator errors in a multi-qubit chain driven by a single quadrature, an analytical acceleration of adiabatic Bell-state preparation with a fixed entangling interaction, and implementation of a fast adiabatic holonomic gate in a degenerate tripod manifold with correction pulses confined to the native couplings. Our results provide a systematic nonperturbative framework for constructing implementable counterdiabatic protocols beyond the conventional adiabatic frame.</summary>
  </entry>
  <entry>
    <title>Exceptional-point braiding with native controls</title>
    <id>https://arxiv.org/abs/2607.25109</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2607.25109"/>
    <published>2026-07-27T00:00:00Z</published>
    <updated>2026-07-27T00:00:00Z</updated>
<author><name>Vishnu Chavva</name></author><author><name>Nero Osmancevic</name></author><author><name>Hugo Ribeiro</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="state-preparation" label="State preparation &amp; transfer"/><category term="closed-loop" label="Closed-loop &amp; in-situ optimization"/>    <summary type="text">Exceptional points define branch-exchange state transfers through holomorphic continuation of non-Hermitian eigenmodes, but realizing these transfers dynamically remains difficult. Slow encircling does not generally transport the full set of instantaneous eigenstates, while shortcuts to adiabaticity can require controls outside the native experimental manifold. Here, we introduce a constrained shortcut-to-adiabaticity principle for exceptional-point braiding using native controls. In a dressed instantaneous-eigenstate frame, the available controls cancel the accessible transition channels locally, while the residual channels remain active during the evolution but are constrained to have no net accumulated effect over the closed loop. The protocol therefore targets the endpoint state transfer selected by ideal adiabatic branch exchange, rather than enforcing complete local cancellation or adiabatic following throughout the trajectory. We demonstrate the construction in a minimal two-mode non-Hermitian model equivalent, up to a trace shift and a basis convention, to the effective Hamiltonian used in dissipative-transmon exceptional-point experiments, where detuning and drive amplitude provide real controls and the relative loss imbalance fixes the non-Hermitian scale. Smooth real waveforms reshape only these controls, reproduce the branch-exchange transfer, and remain accurate under calibration errors, exceptional-point uncertainty and finite-bandwidth filtering with modest overhead.</summary>
  </entry>
  <entry>
    <title>Invariant-based master equation applied to driven qutrit coupled to a bath and a leaky cavity</title>
    <id>https://arxiv.org/abs/2607.25005</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2607.25005"/>
    <published>2026-07-27T00:00:00Z</published>
    <updated>2026-07-27T00:00:00Z</updated>
<author><name>Sagarika Basak</name></author><author><name>Alisa Javadi</name></author><author><name>D. Blume</name></author><category term="open-system-control" label="Control of open quantum systems"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="gate-synthesis" label="Quantum gate synthesis"/>    <summary type="text">We employ a generalized approach to the master equation for driven open $N$-level ($N&gt;2$) quantum systems using Lewis-Riesenfeld invariants, which avoids the driving-strength restrictions inherent to conventional approaches. We show that the invariant-based master equation provides a unifying generalized framework, which reduces to the frequently employed laboratory-frame master equations and the less frequently employed rotating-frame master equation framework under appropriate simplifications. Extending the prototypical two-level system, we show that the inclusion of another state coupled to the ground state via reservoir-induced dephasing gives rise to qualitatively new dissipative behaviors that are, in general, not captured by standard approximations. We also apply the invariant-based master equation framework to a driven quantum dot coupled to a leaky cavity, demonstrating the framework&#39;s ability to capture relevant dissipative dynamics without additional assumptions. Our work paves the way for quantum-control applications in the presence of dissipation.</summary>
  </entry>
  <entry>
    <title>Digital techniques for the frustrated Ising ring: the role of counter-diabatic terms</title>
    <id>https://arxiv.org/abs/2607.23074</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2607.23074"/>
    <published>2026-07-25T00:00:00Z</published>
    <updated>2026-07-25T00:00:00Z</updated>
<author><name>Kiran Thengil</name></author><author><name>Vincenzo Roberto Arezzo</name></author><author><name>Giuseppe E. Santoro</name></author><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/><category term="crab" label="CRAB &amp; dCRAB"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/>    <summary type="text">We investigate the role of local counter-diabatic (CD) terms in enhancing the performance of discrete-time digital protocols for a frustrated Ising ring, a system with an exponentially small spectral gap that acts as a bottleneck for conventional quantum annealing. The techniques investigated range from a digitised version of a fixed-schedule protocol, including lowest-order analytical CD terms, all the way to a full-fledged Quantum Approximate Optimisation Algorithm (QAOA), including variational CD terms (DC-QAOA). By analyzing the resulting residual energy, we show that DC-QAOA combined with Chopped RAndom Basis (CRAB) quantum control techniques for optimizing the circuit parameters, can outperform all the other strategies. By monitoring the ground-state population during the dynamics we learn that DC-QAOA finds effective shortcuts towards the target state through intermediate excited states, a process that is unexpectedly enhanced by the inclusion of local CD unitaries. Our results highlight the importance of flexible variational control of CD dynamics and demonstrate that digital optimization can explore operator dynamics that remain inaccessible to standard analytical CD constructions.</summary>
  </entry>
  <entry>
    <title>Shortcuts to adiabaticity in five-level systems using counter-diabatic driving and time-rescaling optimization</title>
    <id>https://arxiv.org/abs/2607.16829</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2607.16829"/>
    <published>2026-07-18T00:00:00Z</published>
    <updated>2026-07-18T00:00:00Z</updated>
<author><name>Jiahui Zhang</name></author><author><name>Wenyuan Wang</name></author><author><name>Fu-Quan Dou</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="state-preparation" label="State preparation &amp; transfer"/>    <summary type="text">Shortcuts to adiabaticity (STA) is a common protocol to realize high-fidelity and robust quantum control in various quantum systems. To date, STA has been widely applied in two- and three-level systems, whereas designing feasible strategies to achieve perfect quantum state engineering in multi-level systems still remains a challenging task. Here, we propose to use counterdiabatic (CD) driving and time-rescaling (TR) methods to construct multi-state stimulated Raman shortcut-to-adiabatic passage protocols for realizing robust and fast population transfer in chainwise-connected five-state systems. The first protocol is implemented by initially reducing the original five-state system to an equivalent two-state counterpart, and then designing the corresponding driving field by combining CD driving and unitary transformation. Further, we introduce the TR method to optimize the first protocol and thus offers an alternative solution. Numerical calculations show that both protocols can achieve complete population transfer and effectively suppress transient populations of all intermediate states. Compared with the first protocol, the optimized second exhibits better performance within a shorter evolution time.</summary>
  </entry>
  <entry>
    <title>Transducer leakage error suppression using invariant-based shortcut</title>
    <id>https://arxiv.org/abs/2607.14175</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2607.14175"/>
    <published>2026-07-15T00:00:00Z</published>
    <updated>2026-08-03T00:00:00Z</updated>
<author><name>Shi-Qiang Qiao</name></author><author><name>Zheng Shan</name></author><author><name>Xue-Ke Song</name></author><author><name>Shi-Lei Su</name></author><author><name>Liu Ye</name></author><author><name>Dong Wang</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="drag" label="DRAG &amp; leakage suppression"/><category term="grape" label="GRAPE"/><category term="superconducting" label="Superconducting circuits"/>    <summary type="text">We present a method for suppressing transducer leakage errors in spin-superconducting hybrid quantum systems with the theory of optimal invariant-based shortcut. By mediated virtual photons as a transducer to exchange the energy between the spin qubit and a transmon qubit, the fidelity of the population of the final state features a broad range above 99\% under the influence of leakage error. The leakage probability from computational subspace to non-computational subspace can be effectively suppressed at a lowest value with $0.01$. Based on the optimized pulse control designed by the invariant-based inverse engineering, the high-fidelity quantum iSWAP gate operations and entanglement state preparation within the computational subspace are achieved. {Compared to the traditional $π$ pulse, derivative removal by adiabatic gate, counter-diabatic shortcut schemes, and limited-memory Broyden-Fletcher-Goldfarb-Shanno gradient ascent pulse engineering, the optimized shortcut scheme can still achieve a high fidelity with 99\% in the presence of decoherence and control error.} When taking into account the possibility of leakage errors in actual situations, our solution can still largely resist the influence of control errors. The results provides a feasible path for precisely manipulating the quantum state of hybrid quantum systems.</summary>
  </entry>
  <entry>
    <title>Time-independent counterdiabatic driving for emergent two-level subspaces in many-body systems</title>
    <id>https://arxiv.org/abs/2607.12848</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2607.12848"/>
    <published>2026-07-14T00:00:00Z</published>
    <updated>2026-07-15T00:00:00Z</updated>
<author><name>Simon Dengis</name></author><author><name>Peter Schlagheck</name></author><category term="adiabatic-passage" label="Adiabatic passage"/><category term="many-body-control" label="Many-body optimal control"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="neutral-atoms" label="Neutral atoms &amp; Rydberg arrays"/>    <summary type="text">We show that geodesic motion in the Riemannian manifold of quantum states provides a direct route to time-independent counterdiabatic driving. Using the relation between the counterdiabatic Hamiltonian and the quantum metric tensor, we prove that a constant-speed geodesic makes the Hilbert-Schmidt norm of the counterdiabatic Hamiltonian constant. For effective two-level systems whose counterdiabatic correction has a fixed operator direction, this further implies that the full counterdiabatic Hamiltonian itself is time independent. We illustrate this result with the Landau-Zener model, three-level Stimulated Raman adiabatic passage and a collectively driven Rydberg ensemble in the blockade regime. Limitations of this approach in realistic many-body systems are discussed, where the two-level reduction is only emergent and leakage out of the effective subspace bounds the achievable speedup. In all cases, time-independent counterdiabatic driving achieves unit-fidelity state preparation on timescales substantially shorter than conventional adiabatic protocols while replacing temporally shaped auxiliary controls by fixed-amplitude fields.</summary>
  </entry>
  <entry>
    <title>Shortcuts to Adiabaticity for non-Hermitian systems in Krylov Space</title>
    <id>https://arxiv.org/abs/2607.07802</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2607.07802"/>
    <published>2026-07-08T00:00:00Z</published>
    <updated>2026-07-08T00:00:00Z</updated>
<author><name>Ankit Wenju Shrestha</name></author><author><name>Budhaditya Bhattacharjee</name></author><author><name>Adolfo del Campo</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="many-body-control" label="Many-body optimal control"/><category term="propagation-methods" label="Numerical propagation &amp; simulation"/>    <summary type="text">Shortcuts to adiabaticity (STA) reproduce adiabatic dynamics in finite time, but their counterdiabatic implementation relies on the adiabatic gauge potential (AGP), which is difficult to compute and implement in many-body systems and whose extension to open and non-Hermitian settings has remained largely model-specific. Here, we develop a general, diagonalization-free framework for engineering STA in non-Hermitian systems by representing the AGP in Krylov space. Starting from an integral representation of the counterdiabatic control, we recast the AGP as a nested-commutator series with controlled locality and generate the associated Krylov basis using the bi-Lanczos and Arnoldi algorithms. This reduces the exact or truncated AGP to a sparse tridiagonal or upper-Hessenberg matrix equation that generalizes the Hermitian construction. We demonstrate the method on a decaying two-level atom, where it recovers the exact drive and signals the exceptional point; on the interacting Hatano-Nelson model, where truncated controls rapidly suppress nonadiabatic excitations; and on a PT-symmetric Heisenberg chain, whose AGP norm detects the PT-symmetry-breaking transition. Throughout, the expansion converges with only a small fraction of the full Krylov space, offering a practical route to fast, accurate control of many-body non-Hermitian systems.</summary>
  </entry>
  <entry>
    <title>Pauli-Sparse regularised Counterdiabatic Shortcuts for Linear-Ramp QAOA</title>
    <id>https://arxiv.org/abs/2606.28536</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2606.28536"/>
    <published>2026-06-26T00:00:00Z</published>
    <updated>2026-06-26T00:00:00Z</updated>
<author><name>Stefano Cipolla</name></author><author><name>Fabio Durastante</name></author><category term="variational-algorithms" label="Variational algorithms &amp; QAOA as control"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/>    <summary type="text">Combinatorial optimization is a leading target for quantum algorithms, but finite-depth QAOA can suffer from strong diabatic errors when the interpolation Hamiltonian has small, or exponentially small, spectral gaps. We propose a Pauli-sparse counterdiabatic extension of linear-ramp QAOA based on the regularised adiabatic gauge potential \[ \bigl(\mathcal L_H^2+ηI\bigr)A_λ^{(η)} = -\mathrm{i}\mathcal L_H(\partial_λH), \qquad \mathcal L_H(X)=[H,X]. \] Instead of computing a dense AGP, we solve this equation approximately by an inexact conjugate-gradient method in Pauli coordinates, truncating the Pauli expansion during the iteration to obtain a gate-budget-aware set of implementable rotations. The selected support is then improved by a Galerkin refit and certified by an a posteriori residual bound. The regularization parameter \(η\) acts as an energy-resolution scale: it suppresses transitions below \(\sqrtη\) while retaining larger-gap transitions. Thus, the method can avoid resolving exponentially small splittings inside a low-energy solution manifold while reducing leakage away from it. Numerical experiments on Ferromagnetic Chain (FC) and perturbed FC--MaxCut/MarketSplit instances show that the resulting LR-CD-QAOA ansatz improves approximation ratios over the uncorrected linear ramp, especially in regimes where LR-QAOA remains far from the optimum. Overall, the proposed regularized LR-CD-QAOA framework substantially broadens the practical applicability of QAOA to QUBO optimization by improving its robustness across heterogeneous problem landscapes, including instances with near-degenerate low-energy structures and small spectral gaps.</summary>
  </entry>
  <entry>
    <title>Bright-state source cancellation in dissipative shortcut Raman atom optics</title>
    <id>https://arxiv.org/abs/2606.24939</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2606.24939"/>
    <published>2026-06-22T00:00:00Z</published>
    <updated>2026-06-22T00:00:00Z</updated>
<author><name>Asad Ali</name></author><author><name>Saif Al-Kuwari</name></author><author><name>M. I. Hussain</name></author><author><name>Hashir Kuniyil</name></author><author><name>Muhammad Talha Rahim</name></author><author><name>Saeed Haddadi</name></author><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="open-system-control" label="Control of open quantum systems"/><category term="photonics" label="Photonic &amp; optomechanical systems"/>    <summary type="text">Spontaneous Raman scattering limits shortcut-assisted atom optics, but its microscopic origin is obscured once the lossy excited state is adiabatically eliminated. We organize the problem around a single quantity: in the instantaneous dark-bright basis the lower-manifold optical source is carried entirely by the bright-state amplitude, $S=Ωb$, so that primary spontaneous scattering reduces to the compact functional. This recovers the known dissipative-STIRAP loss in transparent form and makes the action of a shortcut explicit: ideal counterdiabatic STIRSAP cancels the bright-state \emph{source}, not the optical decay coefficient. We show this cancellation is exact in the full three-level model at the counterdiabatic point, for arbitrary one-photon detuning, Rabi frequency, and pulse duration. The residual source splits into orthogonal quadratures -- shortcut mismatch (real) and two-photon Doppler detuning (imaginary) -- which invites a velocity-selective protocol that nulls the Doppler quadrature for a chosen momentum class with a second, phase-shifted lower-state field. Our central result is that this source nulling is never superior to simply chirping the two-photon detuning: the two coincide only when the selected class $δ_c$ is small compared with the bright-state gap, and the nulling degrades and then fails as $δ_c\to|μ|$ -- precisely the regime of launched or warm clouds and high-order large-momentum-transfer (LMT) optics that motivates velocity selection. The controlling quantity is the magnitude of the residual Hamiltonian perturbation a scheme leaves behind, not the residual source it cancels. As a complement to existing multi-pulse decay budgets, we cast a single-pulse mode-error budget for LMT interferometry entirely in terms of the bright-state source, and delineate when shortcut-assisted Raman control reduces the total scattering cost.</summary>
  </entry>
  <entry>
    <title>Lewis-Ermakov approach for the time-dependent two-level system</title>
    <id>https://arxiv.org/abs/2606.22709</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2606.22709"/>
    <published>2026-06-21T00:00:00Z</published>
    <updated>2026-06-21T00:00:00Z</updated>
<author><name>M. Huerta-Sandoval</name></author><author><name>I. Ramos-Prieto</name></author><author><name>H. M. Moya-Cessa</name></author><category term="adiabatic-passage" label="Adiabatic passage"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="open-system-control" label="Control of open quantum systems"/>    <summary type="text">We construct an explicit Lewis-Ermakov-type dynamical invariant for time-dependent two-level systems by exploiting their algebraic correspondence with the time-dependent harmonic oscillator through the $su(2)$ and $su(1,1)$ algebras, which share the common complexification $sl(2,\mathbb{C})$. This invariant provides a closed-form evolution operator and an exact propagator for arbitrary time-dependent coupling $a(t)$ and detuning $b(t)$. We illustrate the method on representative scenarios, including Landau-Zener transitions, non-Hermitian dissipative processes, and adiabatic rapid passage, and we obtain inverse-engineered shortcuts to adiabaticity with fully explicit control fields when the auxiliary scaling function is taken to be real.</summary>
  </entry>
  <entry>
    <title>Counterdiabatic Raman Atom Optics for Compact High-Sensitivity Gravimetry</title>
    <id>https://arxiv.org/abs/2606.16945</id>
    <link rel="alternate" type="text/html" href="https://arxiv.org/abs/2606.16945"/>
    <published>2026-06-15T00:00:00Z</published>
    <updated>2026-06-15T00:00:00Z</updated>
<author><name>Asad Ali</name></author><author><name>Hamid Arian Zad</name></author><author><name>Saif Al-Kuwari</name></author><author><name>Muhammad Irtiza Hussain</name></author><author><name>Muhammad Talha Rahim</name></author><author><name>Hashir Kuniyil</name></author><author><name>Tim Byrnes</name></author><author><name>James Q. Quach</name></author><author><name>Saeed Haddadi</name></author><category term="quantum-sensing" label="Control for sensing &amp; metrology"/><category term="shortcuts-to-adiabaticity" label="Shortcuts to adiabaticity"/><category term="cold-atoms" label="Ultracold atoms &amp; BECs"/><category term="photonics" label="Photonic &amp; optomechanical systems"/>    <summary type="text">Large-momentum-transfer (LMT) atom interferometry provides a route toward enhanced inertial sensitivity in compact quantum sensors, but its scalability is limited by the accumulation of pulse-transfer errors across long Raman pulse sequences. We investigate theoretically the use of stimulated Raman shortcut-to-adiabatic passage (STIRSAP) for high-fidelity LMT atom optics in a Mach--Zehnder interferometer geometry. The counterdiabatic correction is encoded directly into the Raman pulse envelopes, eliminating the need for auxiliary microwave or radio-frequency control fields. Numerical simulations based on an effective Raman model show that $1~μ\mathrm{s}$ STIRSAP pulses achieve single-pulse transfer fidelities of $F_π= 0.99902$ while maintaining negligible pulse-time overhead even at high momentum order. We analyze the resulting tradeoff between interferometric phase enhancement and compound contrast decay and identify an unconstrained shot-noise optimum near $n\approx270$. The analysis further shows that practical operation at extreme LMT order is constrained by wave-packet separation, vibration noise, Doppler detuning, and accumulated systematic effects rather than by pulse duration itself. These results establish superadiabatic Raman control as a promising approach for scalable high-fidelity atom optics and clarify the physical limitations governing compact high-order atom interferometers.</summary>
  </entry>
</feed>