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Papers

Live trends in quantum computing research, updated daily from arXiv.

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13,046 papers in 12 months (-2% vs prior quarter)

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27,749 papers found

Against probability: A quantum state is more than a list of probability distributions

Ladina Hausmann, Renato Renner·Jan 26, 2026

The state $ρ$ of a quantum system can be represented by a vector $\mathbf{P}_{\mathcal{M}}(ρ)$ of outcome probabilities for a set of measurements $\mathcal{M}$. Such representations appear throughout physics, for example, in quantum field theory via ...

Quantum Physics

Eigenstate condensation in quantum systems with finite-dimensional Hilbert spaces

Christopher David White, Michael Winer, Noam Bernstein·Jan 26, 2026

Random quantum states drawn from the Haar ensemble with a constraint on the energy expectation value $E_{\mathrm{av}} = \langle ψ| H | ψ\rangle$ display \textit{eigenstate condensation}: for $E_{\mathrm{av}}$ below a critical value $E_c$, they develo...

Quantum Physicscond-mat.dis-nncond-mat.stat-mechcond-mat.str-el

Post-selection games

Víctor Calleja Rodríguez, Ivan A. Bocanegra-Garay, Mateus Araújo·Jan 26, 2026

In this paper, we introduce post-selection games, a generalization of nonlocal games where each round can be not only won or lost by the players, but also discarded by the referee. Such games naturally formalize possibilistic proofs of nonlocality, s...

Quantum Physics

Tame Complexity of Effective Field Theories in the Quantum Gravity Landscape

Thomas W. Grimm, David Prieto, Mick van Vliet·Jan 26, 2026

Effective field theories consistent with quantum gravity obey surprising finiteness constraints, appearing in several distinct but interconnected forms. In this work we develop a framework that unifies these observations by proposing that the definin...

hep-thMathematical Physicsmath.LOQuantum Physics

Jordan-Wigner mapping between quantum-spin and fermionic Casimir effects

Katsumasa Nakayama, Kei Suzuki·Jan 26, 2026

The Jordan-Wigner transformation connects spin operators in one-dimensional spin systems and fermionic operators. In this work, we elucidate the relationship between the finite-size corrections in the spin representation and the fermionic Casimir eff...

cond-mat.stat-mechMesoscale Physicscond-mat.str-elhep-th

Hamiltonian Decoded Quantum Interferometry for General Pauli Hamiltonians

Kaifeng Bu, Weichen Gu, Xiang Li·Jan 26, 2026

In this work, we study the Hamiltonian Decoded Quantum Interferometry (HDQI) for the general Hamiltonians $H=\sum_ic_iP_i$ on an $n$-qubit system, where the coefficients $c_i\in \mathbb{R}$ and $P_i$ are Pauli operators. We show that, given access to...

Quantum Physics

Practical block encodings of matrix polynomials that can also be trivially controlled

Martina Nibbi, Filippo Della Chiara, Yizhi Shen +2 more·Jan 26, 2026

Quantum circuits naturally implement unitary operations on input quantum states. However, non-unitary operations can also be implemented through block encodings, where additional ancilla qubits are introduced and later measured. While block encoding ...

Quantum Physics

Efficient Trotter-Suzuki Schemes for Long-time Quantum Dynamics

Marko Maležič, Johann Ostmeyer·Jan 26, 2026

Accurately simulating long-time dynamics of many-body systems is a challenge in both classical and quantum computing due to the accumulation of Trotter errors. While low-order Trotter-Suzuki decompositions are straightforward to implement, their rapi...

Quantum Physicscond-mat.stat-mechcond-mat.str-elhep-lat

Coherent control of photon pairs via quantum interference between second- and third-order quantum nonlinear processes

Alessia Stefano, Samuel E. Fontaine, J. E. Sipe +1 more·Jan 26, 2026

Genuine quantum interference between independent nonlinear processes of different order provides a route to coherent control that cannot be reduced to a classical field interference. Here we present an all-optical analogue of coherent carrier injecti...

physics.opticsQuantum Physics

Approximate level-by-level maximum-likelihood decoding based on the Chase algorithm for high-rate concatenated stabilizer codes

Takeshi Kakizaki·Jan 26, 2026

Fault-tolerant quantum computation (FTQC) is expected to address a wide range of computational problems. To realize large-scale FTQC, it is essential to encode logical qubits using quantum error-correcting codes. High-rate concatenated codes have rec...

Quantum Physics

On the Stochastic-Quantum Correspondence

Sami Calvo·Jan 26, 2026

This paper aims to first explain, somewhat more clearly, the Stochastic-Quantum correspondence put forward in by Barandes in 2023. Specifically, the quantum-mechanical bra-ket notation is used, illuminating some results of previous results. With this...

Quantum Physics

Nontrivial bounds on extractable energy in quantum energy teleportation for gapped manybody systems with a unique ground state

Taisanul Haque·Jan 26, 2026

We establish an exponentially decaying upper bound on the average energy that can be extracted in quantum energy teleportation (QET) protocols executed on finite-range {gapped} lattice systems possessing a unique ground state. Under mild regularity a...

Quantum Physicscond-mat.str-el

Analyzing Images of Blood Cells with Quantum Machine Learning Methods: Equilibrium Propagation and Variational Quantum Circuits to Detect Acute Myeloid Leukemia

A. Bano, L. Liebovitch·Jan 26, 2026

This paper presents a feasibility study demonstrating that quantum machine learning (QML) algorithms achieve competitive performance on real-world medical imaging despite operating under severe constraints. We evaluate Equilibrium Propagation (EP), a...

Emerging Techcs.LGQuantum Physics

Data-Driven Qubit Characterization and Optimal Control using Deep Learning

Paul Surrey, Julian D. Teske, Tobias Hangleiter +2 more·Jan 26, 2026

Quantum computing requires the optimization of control pulses to achieve high-fidelity quantum gates. We propose a machine learning-based protocol to address the challenges of evaluating gradients and modeling complex system dynamics. By training a r...

Quantum Physicscs.LG

Operationally induced preferred basis in unitary quantum mechanics

Vitaly Pronskikh·Jan 26, 2026

The preferred-basis problem and the definite-outcome aspect of the measurement problem persist even when the detector is modeled unitarily. Experimental data are represented in a Boolean event algebra of mutually exclusive records, while the theoreti...

Quantum Physics

Error-mitigation aware benchmarking strategy for quantum optimization problems

Marine Demarty, Bo Yang, Kenza Hammam +1 more·Jan 26, 2026

Assessing whether a noisy quantum device can potentially exhibit quantum advantage is essential for selecting practical quantum utility tasks that are not efficiently verifiable by classical means. For optimization, a prominent candidate for quantum ...

Quantum Physics

Quantum Rotation Diversity in Displaced Squeezed Binary Phase-Shift Keying

Ioannis Krikidis·Jan 26, 2026

We propose a quantum rotation diversity (QRD) scheme for optical quantum communication using binary phase-shift-keying displaced squeezed states and homodyne detection over Gamma-Gamma turbulence channels. Consecutive temporal modes are coupled by a ...

cs.ITQuantum Physics

Universality of Many-body Projected Ensemble for Learning Quantum Data Distribution

Quoc Hoan Tran, Koki Chinzei, Yasuhiro Endo +1 more·Jan 26, 2026

Generating quantum data by learning the underlying quantum distribution poses challenges in both theoretical and practical scenarios, yet it is a critical task for understanding quantum systems. A fundamental question in quantum machine learning (QML...

Quantum Physicscs.LGstat.ML

Bayesian Optimization for Quantum Error-Correcting Code Discovery

Yihua Chengyu, Richard Meister, Conor Carty +2 more·Jan 26, 2026

Quantum error-correcting codes protect fragile quantum information by encoding it redundantly, but identifying codes that perform well in practice with minimal overhead remains difficult due to the combinatorial search space and the high cost of logi...

Quantum Physics

Sufficient conditions for additivity of the zero-error classical capacity of quantum channels

Jeonghoon Park, Jeong San Kim·Jan 26, 2026

The one-shot zero-error classical capacity of a quantum channel is the amount of classical information that can be transmitted with zero probability of error by a single use. Then the one-shot zero-error classical capacity equals to the logarithmic v...

Quantum Physics
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