activity
20182026
most citedUbiquity of zeros of Loschmidt amplitude for mixed states in different physical processes and their implications

32 citations · 188 across the 32 of their papers we have counts for

collaborators
Showing 2026Show all

10 papers · 1 filter

quant-ph2026

Uhlmann Geometry of Fixed-Rank Density Matrices: A Fiber-Bundle Approach

Xu-Yang Hou, Hao Guo

For full-rank density matrices the state space is contractible, the Uhlmann bundle is topologically trivial, and the holonomy admits no quantized invariants; although the Uhlmann p…

quant-ph2026

Thermal Suppression of Dynamical Quantum Phase Transitions in Finite-Dimensional Systems A Quasi-Hermitian Framework

Jia-Chen Tang, Xu-Yang Hou, Ming-Zhang Wang +1

We investigate dynamical quantum phase transitions (DQPTs) in finite-dimensional systems prepared in thermal equilibrium states and subjected to a sudden quench. A mixed-state Losc…

quant-ph2026

Wilczek-Zee Realization of Uhlmann Parallel Transport

Yu-Huan Huang, Xu-Yang Hou, Jia-Chen Tang +1

The Uhlmann phase extends geometric phases to mixed quantum states via a parallel-transport condition on purification amplitudes, yet its direct implementation under standard Hamil…

quant-ph2026

Electrical-Circuit Simulation of the Uhlmann Phase

Yu-Huan Huang, Yu Wang, Jia-Chen Tang +2

The Uhlmann phase extends the concept of geometric phases to mixed quantum states through a parallel-transport condition on purification amplitudes, but its experimental realizatio…

quant-ph2026

Defect Holonomy Near Rank-Deficient Mixed States

Yu-Huan Huang, Xu-Yang Hou, Hao Guo

We investigate the geometry of mixed quantum states near rank-changing points, showing that these singularities function as effective geometric defects. The Uhlmann connection is w…

quant-ph2026

Torsion-induced gauge structure in curved quantum waveguides

Xu-Yang Hou, Xianlong Gao, Hao Guo

We investigate the effective dynamics of a particle confined near a space curve. In the strict thin-layer reduction of the nondegenerate transverse ground state, torsion does not e…

quant-ph2026

Geometry near rank-changing points on the mixed-state manifold: Bures metric, conical singularities, and Lindblad dynamics

Yu-Huan Huang, Xu-Yang Hou, Hao Guo +1

We elucidate the Bures metric in quantum state space near a rank-changing point of the density matrix and show contrasting behavior for two-level () systems versus higher-leve…

quant-ph2026

Geometric and Topological Obstructions to Hermitianization in Quasi-Hermitian Quantum Systems

Ming-Zhang Wang, Xu-Yang Hou, Hao Guo

Quasi-Hermitian quantum systems, including -symmetric ones, can be mapped to equivalent Hermitian systems via a similarity transformation that redefines the inner pro…

quant-ph2026

Theory of the Uhlmann Phase in Quasi-Hermitian Quantum Systems

Xu-Yang Hou, Xin Wang, Hao Guo

Geometric phases play a fundamental role in understanding the geometric structure of quantum states, yet extending the Uhlmann phase to non-Hermitian systems poses significant chal…

quant-ph2026

Evolution of quantum geometric tensor of 1D periodic systems after a quench

Jia-Chen Tang, Xu-Yang Hou, Yu-Huan Huang +1

We investigate the post-quench dynamics of the quantum geometric tensor (QGT) of 1D periodic systems with a suddenly changed Hamiltonian. The diagonal component with respect to the…