Stochastic Analysis and Mathematical Physics

Name: Stochastic Analysis and Mathematical Physics
Brand: Springer, Berlin
SKU: 9781461271185
Price: 276.36 RON
Availability: InStock

ANESTOC 98 Proceedings of the Third International Workshop

Autor: Rolando Rebolledo

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Legare: Carte broșată

Editura: Springer, Berlin

Disponibilitate: În depozitul extern

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The seminar on Stochastic Analysis and Mathematical Physics started in 1984 at the Catholic Universi...

Informații despre carte

Autor

Rolando Rebolledo

Limbă

engleză

Legare

Carte - Carte broșată

Publicat

2013

Pagini

166

EAN

9781461271185

ISBN

1461271185

Enbook ID

06795098

Editura

Springer, Berlin

Greutate

284

Dimensiuni

155 x 235 x 9

Descriere completă

The seminar on Stochastic Analysis and Mathematical Physics started in 1984 at the Catholic University of Chile in Santiago and has been an on going research activity. Since 1995, the group has organized international workshops as a way of promoting a broader dialogue among experts in the areas of classical and quantum stochastic analysis, mathematical physics and physics. This volume, consisting primarily of contributions to the Third Inter national Workshop on Stochastic Analysis and Mathematical Physics (in Spanish ANESTOC), held in Santiago, Chile, in October 1998, focuses on an analysis of quantum dynamics and related problems in probability the ory. Various articles investigate quantum dynamical semigroups and new results on q-deformed oscillator algebras, while others examine the appli cation of classical stochastic processes in quantum modeling. As in previous workshops, the topic of quantum flows and semigroups occupied an important place. In her paper, R. Carbone uses a spectral type analysis to obtain exponential rates of convergence towards the equilibrium of a quantum dynamical semigroup in the Pds. 2 sense. The method is illus trated with a quantum extension of a classical birth and death process. Quantum extensions of classical Markov processes lead to subtle problems of domains. This is in particular illustrated by F. Fagnola, who presents a pathological example of a semigroup for which the largest -subalgebra (of the von Neumann algebra of bounded linear operators of Pds. 2 (lR+, IC)), con tained in the domain of its infinitesimal generator, is not a-weakly dense.

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Stochastic Analysis and Mathematical Physics

ANESTOC 98 Proceedings of the Third International Workshop

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