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20132026
most citedTransition maps between Hilbert subspaces and quantum energy transport

3 citations · 6 across the 10 of their papers we have counts for

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7 papers · 1 filter

math-ph2026

-Semigroups on d.m.o. linear relations

Luis D. Regalado-Hernández, Josué I. Rios-Cangas

This article develops a theory of one-parameter semigroups for linear relations, introducing the notion of domain-multivalued orthogonal (d.m.o.) relations. We establish complete c…

math-ph2025

On the analytical approach to infinite-mode Boson-Gaussian states

Jorge R. Bolaños-Servín, Roberto Quezada, Josué I. Rios-Cangas

We develop an analytical approach to quantum Gaussian states in infinite-mode representation of the Canonical Commutation Relations (CCR's), using Yosida approximations to define i…

math-ph2023

The fast recurrent subspace on an -level quantum energy transport model

Jorge R. Bolaños-Servín, Josué I. Rios-Cangas, Alfredo Uribe

The fast recurrent subspace (the biggest support of all invariant states) of a Weak Coupling Limit Type Quantum Markov Semigroup modeling a quantum transport open system of -ene…

math-ph2021

A Characterization of Quantum Gaussian States in Terms of Annihilation Moments

Jorge R. Bolaños-Servín, Roberto Quezada, Josué I. Rios-Cangas

We give a rigorous definition of moments of an unbounded observable with respect to a quantum state in terms of Yosida's approximations of unbounded generators of contractions semi…

math-ph2020★ 3 cited

Transition maps between Hilbert subspaces and quantum energy transport

Jorge R. Bolaños-Servín, Roberto Quezada, Josué I. Rios-Cangas

We use a natural generalization of the discrete Fourier transform to define transition maps between Hilbert subspaces and the global transport operator . By using these transiti…

math-ph2018

Perturbation theory for selfadjoint relations

Josué I. Rios-Cangas, Luis O. Silva

We study Weyl-type perturbation theorems in the context of linear closed relations. We establish general results on perturbations for dissipative relations. In the particular case…

math-ph2017★ 2 cited

Dissipative extension theory for linear relations

Josué I. Rios-Cangas, Luis O. Silva

This work is devoted to dissipative extension theory for dissipative linear relations. We give a self-consistent theory of extensions by generalizing the theory on symmetric extens…