Asymptotic Expansions and Summability

Application to Partial Differential Equations

von

Remy, Pascal

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Produktinformationen

This book provides a comprehensive exploration of the theory of summability of formal power series with analytic coefficients at the origin of Cn, aiming to apply it to formal solutions of partial differential equations (PDEs).

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Details

ISBN/GTIN978-3-031-59093-1

ProduktartBuch

EinbandPaperback

VerlagSpringer

Erscheinungsdatum02.07.2024

Auflage2024

ReiheLecture Notes in Mathematics

Reihen-Nr.2351

Seiten246 Seiten

SpracheEnglisch

MasseBreite 155 mm, Höhe 235 mm, Dicke 15 mm

Gewicht400 g

WarengruppeNaturwissenschaft

KategorieMathematik

Weitere Details

Reihe

An Introduction to KMS Weights

Twisted Morse Complexes

Braids, Conformal Module, Entropy, and Gromov's Oka Principle

Principal Symbol Calculus on Contact Manifolds

Bayesian Nonparametric Statistics

Helix Structures in Quantum Cohomology of Fano Varieties

Functional Analytic Methods for Heat Green Operators

Nonlinear Fokker-Planck Flows and their Probabilistic Counterparts

Normal 2-Coverings of the Finite Simple Groups and their Generalizations

Asymptotic Expansions and Summability

Categorical Donaldson-Thomas Theory for Local Surfaces

Upper Bounds for Grothendieck Constants, Quantum Correlation Matrices and CCP Functions

Geometric and Analytic Aspects of Functional Variational Principles

Modern Aspects of Dynamical Systems

Maximal Solvable Subgroups of Finite Classical Groups

Kritiken und Kommentare

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Über die Autorin/den Autor

Remy, Pascal

Pascal Remy is a research associate at the Laboratoire de Mathématiques de Versailles, at the University of Versailles Saint-Quentin (France). His main interest is the theory of summation of divergent formal power series (including Gevrey estimates, summability, multi-summability, and Stokes phenomenon). His research extends to applications such as formal solutions of meromorphic linear differential equations, partial differential equations and integro-differential equations, both linear and nonlinear.