Condensed Matter · Physics & Astronomy
Strongly Correlated Electrons
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219 papers, from 7 September 2026 to 5 November 2026: 219 arXiv preprints.
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Newest papers, page 9
Maximum-Entropy Extension of Quantum Correlation Functions from Short Real-Time Dynamics
Correlation functions are central to understanding the behavior of quantum systems, with their spectra giving direct access to quasiparticle and collective excitations.Realizing Braided Fusion 2-Categories as (3+1)D Mixed-State Topological Orders
We construct large families of mixed-state topological orders in (3+1)D, including intrinsically mixed-state topological orders.Time-dependent integrable quantum field theories with dynamical boundaries
We present a method for constructing time-dependent integrable chiral quantum field theories on a finite spatial interval from the scattering and reflection data of an autonomous integrable model.The ALPS project release 3.0: open source software for strongly correlated systems
We present release 3.0 of the ALPS (Algorithms and Libraries for Physics Simulations) project, an open-source software project to develop libraries and application programs for the simulation of…Exact Temporal Criticalities of Entanglement and Negativity in Gaussian and Non-Gaussian Dissipative Kitaev Chains
When the two largest eigenvalues of an entanglement or negativity spectrum meet, the gap of the corresponding entanglement or negativity Hamiltonian closes while entropies stay smooth, an event we…Magic Quantum Code Surgery
Non-Clifford operations required for universal quantum computation can be implemented by measuring logical Clifford operators.Approximation theorems for fermionic Gaussian states
A recurring principle in many-body physics is that sufficiently distributed interactions or correlations lead to an effectively mean-field description.Universal Bound and Phase Transition in Many-Body Fermionic Non-Gaussianity
Fermionic non-Gaussianity is a resource for universal quantum computation that can be generated by interactions in quantum many-body systems.A No-Go Theorem for Order-Two Clifford Electric-Magnetic Duality
Electromagnetic duality in the toric code has order two at the level of anyon types and acts as a Hadamard-type logical transformation on the encoded quantum information.Polynomial-time classical and quantum simulation of quantum impurity models
Quantum impurity models are paradigmatic models of interacting quantum matter, as well as key computational primitives for modern electronic-structure methods.Counterdiabatic Quantum Circuits
Counterdiabatic driving provides a universal route to fast quantum control, but its standard formulation presupposes a Hamiltonian generator.Quantum quenches of scar states in the Affleck-Kennedy-Lieb-Tasaki model via Clifford augmented tensor network simulation
Clifford augmented methods have emerged as a powerful technique to simulate quantum circuits and many-body systems by exploiting the stabiliser structure found in said systems, whilst additionally…Optical studies of negative g-factor dopants in an antiferromagnet: Nd:GdVO$_4$
Neodymium-doped gadolinium vanadate (Nd:GdVO$_4$) is a popular laser material at room temperature.Eigenstate thermalization at the edge of the many-body spectrum
It is well-known that thermalization breaks down in presence of an extensive number of symmetries or conservation laws that are mutually compatible or commuting with each other.Multipartite entanglement hidden in vector-chiral correlations of spin-1/2 chains
Characterizing entanglement in quantum materials through experimentally accessible observables remains a central challenge.Chiral quantum chaos around exponentially many zero modes in the quantum breakdown model
The quantum breakdown model is a model of randomly interacting fermions, motivated by the physics of dielectric breakdown.Excitation gap of a blockade structure with $\mathbb{Z}_2$ topological order
Mathematically rigorous statements on the spectral gap of quantum many-body systems in the thermodynamic limit are notoriously difficult to prove -- yet they are of fundamental importance for…Optimal local recovery cannot alter critical orthogonality exponents in quantum spin environments
We prove a local amplitude-ratio bound for positive ground states and an explicit reverse comparison for fidelity under finite-region erasure.Fault Tolerant Quantum Phases of Matter
We introduce a classification of quantum phases of mixed states based on the ability to preserve and fault tolerantly transfer information.Many-body topology in parity-preserving tensor networks
Planar parity-preserving tensor networks (ppTNs) admit a fermionic formulation in which the Gaussian, efficiently contractible limit is deformed by local interactions.