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20072024
most citedQuantum Energy Expectation in Periodic Time-Dependent hamiltonians via Green Functions

2 citations · 2 across the 5 of their papers we have counts for

collaborators

5 papers

math.DS2024

Monotone Multivalued Nonautonomous Dynamical Systems

José A. Langa, Jacson Simsen, Mariza Stefanello Simsen +1

This paper is devoted to the study of nonautonomous multivalued semiflows and their associated pullback attractors. For this kind of dynamical systems we are able to characterize t…

math.AP2021

Stability for evolution equations with variable growth

Sergey Shmarev, Jacson Simsen, Mariza Stefanello Simsen

We study the character of dependence on the data and the nonlinear structure of the equation for the solutions of the homogeneous Dirichlet problem for the evolution -Lapla…

math-ph2009★ 2 cited

Quantum Energy Expectation in Periodic Time-Dependent hamiltonians via Green Functions

Cesar R. de Oliveira, Mariza S. Simsen

Let be the Floquet operator of a time periodic hamiltonian . For each positive and discrete observable (which we call a {\em probe energy}), we derive a formula for…

math-ph2007

Almost Periodic Orbits and Stability for Quantum Time-Dependent Hamiltonians

Cesar R. de Oliveira, Mariza S. Simsen

We study almost periodic orbits of quantum systems and prove that for periodic time-dependent Hamiltonians an orbit is almost periodic if, and only if, it is precompact. In the cas…

math-ph2007

A Floquet Operator with Pure Point Spectrum and Energy Instability

Cesar R. de Oliveira, Mariza S. Simsen

An example of Floquet operator with purely point spectrum and energy instability is presented. In the unperturbed energy eigenbasis its eigenfunctions are exponentially localized.