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Analysis of pseudo-differential operators

Record Type:	Language materials, printed : Monograph/item
Title/Author:	Analysis of pseudo-differential operators/ edited by Shahla Molahajloo, M. W. Wong.
other author:	Molahajloo, Shahla.
Published:	Cham :Springer International Publishing : : 2019.,
Description:	vii, 257 p. :ill., digital ; : 24 cm.;
Contained By:	Springer eBooks
Subject:	Pseudodifferential operators. -
Online resource:	https://doi.org/10.1007/978-3-030-05168-6
ISBN:	9783030051686

Analysis of pseudo-differential operators
Analysis of pseudo-differential operators[electronic resource] /edited by Shahla Molahajloo, M. W. Wong. - Cham :Springer International Publishing :2019. - vii, 257 p. :ill., digital ;24 cm. - Trends in mathematics,2297-0215. - Trends in mathematics..

Discrete Analogs of Wigner Transforms and Weyl Transforms -- Characterization of Non-Smooth Pseudodifferential Operators with Holder Continuous Coefficients -- Fredholmness and Ellipticity of psi DOs on Bs pq(Rn) and Fspq(Rn) -- Characterizations of Self-Adjointness, Normality, Invertibility and Unitarity of Pseudo-Differential Operators on Compact and Hausdorff Groups -- Multilinear Commutators in Variable Lebesgue Spaces on Stratied Groups -- Volterra Operators with Asymptotes on Manifolds with Edge -- Bismut's Way of the Malliavin Calculus for Non-Markovian Semi-Groups: an Introduction -- Operator Transformation of Probability Densities -- The Time-Frequency Interference Terms of the Green's Function for the Harmonic Oscillator -- On the Solvability in the Sense of Sequences for Some Non-Fredholm Operators Related to the Anomalous Diffusion.

This volume, like its predecessors, is based on the special session on pseudo-differential operators, one of the many special sessions at the 11th ISAAC Congress, held at Linnaeus University in Sweden on August 14-18, 2017. It includes research papers presented at the session and invited papers by experts in fields that involve pseudo-differential operators. The first four chapters focus on the functional analysis of pseudo-differential operators on a spectrum of settings from Z to Rn to compact groups. Chapters 5 and 6 discuss operators on Lie groups and manifolds with edge, while the following two chapters cover topics related to probabilities. The final chapters then address topics in differential equations.

ISBN: 9783030051686

Standard No.: 10.1007/978-3-030-05168-6doiSubjects--Topical Terms:

672640
Pseudodifferential operators.

LC Class. No.: QA329.7 / .A535 2019

Dewey Class. No.: 515.7242

Analysis of pseudo-differential operators
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505 0 $a Discrete Analogs of Wigner Transforms and Weyl Transforms -- Characterization of Non-Smooth Pseudodifferential Operators with Holder Continuous Coefficients -- Fredholmness and Ellipticity of psi DOs on Bs pq(Rn) and Fspq(Rn) -- Characterizations of Self-Adjointness, Normality, Invertibility and Unitarity of Pseudo-Differential Operators on Compact and Hausdorff Groups -- Multilinear Commutators in Variable Lebesgue Spaces on Stratied Groups -- Volterra Operators with Asymptotes on Manifolds with Edge -- Bismut's Way of the Malliavin Calculus for Non-Markovian Semi-Groups: an Introduction -- Operator Transformation of Probability Densities -- The Time-Frequency Interference Terms of the Green's Function for the Harmonic Oscillator -- On the Solvability in the Sense of Sequences for Some Non-Fredholm Operators Related to the Anomalous Diffusion.
520 $a This volume, like its predecessors, is based on the special session on pseudo-differential operators, one of the many special sessions at the 11th ISAAC Congress, held at Linnaeus University in Sweden on August 14-18, 2017. It includes research papers presented at the session and invited papers by experts in fields that involve pseudo-differential operators. The first four chapters focus on the functional analysis of pseudo-differential operators on a spectrum of settings from Z to Rn to compact groups. Chapters 5 and 6 discuss operators on Lie groups and manifolds with edge, while the following two chapters cover topics related to probabilities. The final chapters then address topics in differential equations.
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