activity
20182026
most citedProbing ground-state phase transitions through quench dynamics

52 citations · 122 across the 18 of their papers we have counts for

collaborators

18 papers

math.CO2026

Cycle-Structure Generating Functions for Special Breakpoint Graphs

Max A. Alekseyev, Joseph T. Iosue, Adam Ehrenberg +1

Breakpoint graphs originate in comparative genomics, where their alternating cycles encode relationships between genomes. We study a constrained class of three-colored breakpoint g…

quant-ph2026

Anticoncentration and entanglement in Gaussian boson sampling

Laura Shou, Adam Ehrenberg, Yu-Xin Wang +2

Anticoncentration and entanglement are two properties used to study classical hardness or easiness of Gaussian boson sampling in varying regimes. In this paper, we consider three d…

quant-ph2026

Depth dependence of entanglement and circuit complexity in random linear optical networks

Laura Shou, Joseph T. Iosue, Yu-Xin Wang +2

We study the growth of entanglement and circuit complexity in random passive linear optical networks as a function of the circuit depth. For entanglement dynamics, we start with an…

quant-ph2026

Superresolution in Quantum Noise Spectroscopy via Filter Design

Joseph T. Iosue, Paraj Titum, Taohan Lin +2

Resolving signals with closely spaced frequencies is central to applications in communications, spectroscopy and sensing. Recent results have shown that quantum sensing protocols c…

quant-ph2025

Higher moment theory and learnability of bosonic states

Joseph T. Iosue, Yu-Xin Wang, Ishaun Datta +4

We present a sample- and time-efficient algorithm to learn any bosonic Fock state acted upon by an arbitrary Gaussian unitary. As a special case, this algorithm efficiently learns…

cs.LG2025

HomID : Benchmarking Intrinsic Dimension Estimators on Homogenous Manifolds with Anisotropic Embeddings

Aritra Das, Joseph T. Iosue, Victor V. Albert

The manifold hypothesis suggests that data lies on manifolds with smaller intrinsic dimension (ID) than their ambient dimension. However there is no empirical agreement on the esti…

quant-ph2024★ 2 cited

Continuous-variable designs and design-based shadow tomography from random lattices

Jonathan Conrad, Joseph T. Iosue, Ansgar G. Burchards +1

We investigate state designs for continuous-variable quantum systems using the aid of lattice-like quantum states. These are code states of Gottesman-Kitaev-Preskill (GKP) codes. W…

quant-ph2024★ 1 cited

Instability of steady-state mixed-state symmetry-protected topological order to strong-to-weak spontaneous symmetry breaking

Jeet Shah, Christopher Fechisin, Yu-Xin Wang +6

Recent experimental progress in controlling open quantum systems enables the pursuit of mixed-state nonequilibrium quantum phases. We investigate whether open quantum systems hosti…

quant-ph2024

Operator algebra and algorithmic construction of boundaries and defects in (2+1)D topological Pauli stabilizer codes

Zijian Liang, Bowen Yang, Joseph T. Iosue +1

Quantum low-density parity-check codes, such as the Kitaev toric code and bivariate bicycle codes, are often defined with periodic boundary conditions, which are difficult to reali…

quant-ph2024★ 3 cited

The Second Moment of Hafnians in Gaussian Boson Sampling

Adam Ehrenberg, Joseph T. Iosue, Abhinav Deshpande +2

Gaussian Boson Sampling is a popular method for experimental demonstrations of quantum advantage, but many subtleties remain in fully understanding its theoretical underpinnings. A…

quant-ph2024★ 1 cited

Average Rényi Entanglement Entropy in Gaussian Boson Sampling

Jason Youm, Joseph T. Iosue, Adam Ehrenberg +2

Recently, many experiments have been conducted with the goal of demonstrating a quantum advantage over classical computation. One popular framework for these experiments is Gaussia…

quant-ph2023★ 11 cited

Extracting topological orders of generalized Pauli stabilizer codes in two dimensions

Zijian Liang, Yijia Xu, Joseph T. Iosue +1

In this paper, we introduce an algorithm for extracting topological data from translation invariant generalized Pauli stabilizer codes in two-dimensional systems, focusing on the a…

quant-ph2023★ 3 cited

Transition of Anticoncentration in Gaussian Boson Sampling

Adam Ehrenberg, Joseph T. Iosue, Abhinav Deshpande +2

Gaussian Boson Sampling is a promising method for experimental demonstrations of quantum advantage because it is easier to implement than other comparable schemes. While most of th…

quant-ph2023★ 6 cited

Projective toric designs, quantum state designs, and mutually unbiased bases

Joseph T. Iosue, T. C. Mooney, Adam Ehrenberg +1

Toric -designs, or equivalently -designs on the diagonal subgroup of the unitary group, are sets of points on the torus over which sums reproduce integrals of degree mono…

quant-ph2023★ 18 cited

Quantum spherical codes

Shubham P. Jain, Joseph T. Iosue, Alexander Barg +1

We introduce a framework for constructing quantum codes defined on spheres by recasting such codes as quantum analogues of the classical spherical codes. We apply this framework to…

quant-ph2022★ 12 cited

Continuous-variable quantum state designs: theory and applications

Joseph T. Iosue, Kunal Sharma, Michael J. Gullans +1

We generalize the notion of quantum state designs to infinite-dimensional spaces. We first prove that, under the definition of continuous-variable (CV) state -designs from Comm.…

quant-ph2022★ 13 cited

Page curves and typical entanglement in linear optics

Joseph T. Iosue, Adam Ehrenberg, Dominik Hangleiter +2

Bosonic Gaussian states are a special class of quantum states in an infinite dimensional Hilbert space that are relevant to universal continuous-variable quantum computation as wel…

quant-ph2018★ 52 cited

Probing ground-state phase transitions through quench dynamics

Paraj Titum, Joseph T. Iosue, James R. Garrison +2

The study of quantum phase transitions requires the preparation of a many-body system near its ground state, a challenging task for many experimental systems. The measurement of qu…