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From the 1 of 9 linked papers with an AI index.

most citedOn light cone bounds for Markov quantum open systems

1 citations · 1 across the 3 of their papers we have counts for

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9 papers

math-ph20261 cited

On light cone bounds for Markov quantum open systems

Israel Michael Sigal, Xiaoxu Wu

The paper investigates the space‑time propagation of solutions to von Neumann‑Lindblad equations for Markov quantum open systems and proves that their influence is confined within…

quant-ph2026

Light-Cone Structure of Propagation of Entanglement

Israel Michael Sigal

For a wide class of bipartite systems with localized couplings, we establish existence of an effective light-cone for propagation of entanglement. This result yields a hard lower b…

math.AP2026

Diffusion bounds for non-autonomous degenerate parabolic equations

Marius Lemm, Israel Michael Sigal, Jingxuan Zhang

We prove the Davies-Gaffney (i.e., integrated Nash-Aronson) type diffusive upper bounds on the propagators of parabolic equations in -sense for all . Our appr…

math-ph2025

Macroscopic suppression of supersonic quantum transport

Jérémy Faupin, Marius Lemm, Israel Michael Sigal +1

We consider a broad class of strongly interacting quantum lattice gases, including the Fermi-Hubbard and Bose-Hubbard models. We focus on macroscopic particle clusters of size $θN…

quant-ph2025

On the time-dependent Born-Oppenheimer Approximation

Sebastian Gherghe, Iván Moyano, Israel Michael Sigal

In this paper, we consider the time-dependent Born-Oppenheimer approximation (BOA) of a classical quantum molecule involving a possibly large number of nuclei and electrons, descri…

math.AP2025

The FitzHugh-Nagumo system on undulated cylinders: spontaneous symmetrization and effective system

Georgia Karali, Konstantinos Tzirakis, Israel Michael Sigal

We consider the FitzHugh-Nagumo system on undulated cylindrical surfaces modeling nerve axons. We show that for sufficiently small radii and for initial conditions close to radiall…