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2012-08-17
Topics in Fractional Differential Equations - de Said Abbas, Mouffak Benchohra, Gaston M. N'Guerekata (Author)

Details Topics in Fractional Differential Equations

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Le Titre Du LivreTopics in Fractional Differential Equations
Sortié Le2012-08-17
TraducteurEdis Randolph
Quantité de Pages369 Pages
La taille du fichier74.64 MB
Langue du LivreFrançais et Anglais
ÉditeurFictioneers
ISBN-100774320014-HTZ
Type de DocumentAMZ PDF EPub AFP WRF
de (Auteur)Said Abbas, Mouffak Benchohra, Gaston M. N'Guerekata
Digital ISBN151-4867705922-CQA
Nom de FichierTopics-in-Fractional-Differential-Equations.pdf

Télécharger Topics in Fractional Differential Equations Livre PDF Gratuit

Topics in fractional differential equations Saïd Abbas Springer Libri Des milliers de livres avec la livraison chez vous en 1 jour ou en magasin avec 5 de réduction ou téléchargez la version eBook

Téléchargement du livre Google pdf Topics in Fractional Differential Equations by Mouffak Benchohra PDF ePub Lire la suite Téléchargement gratuit de livres chetan bhagat en pdf Analytic Functions

Nguyen Van Minh G M N’Guerekata et R Yuan Lectures on the asymptotic behavior of solutions of differential equations Nova Science Publishers 2008 ISBN 9781604564563 S Abbas M Benchohra et G M N’Guerekata Topics in Fractional Differential Equations Springer 2012 ISBN 9781461440352

This PhD thesis is composed of three main topics The first one studies the existence and the uniqueness for fully coupled forwardbackward stochastic differential equations SDEs with subdifferential operators in both the forward and the backward equations and it discusses also a new type of associated parabolic partial variational inequalities with two subdifferential operators one acting

Fractional differential equations are a generalization of differential equations through the application of fractional calculus See also differintegral

In the first part of my thesis by adapting the idea of Jien and Ma 2010 the main objective is to study the semilinear or linear doubly stochastic differential equations driven by a standard Brownian motion and an independent fractional Brownian motion as well as the associated stochastic partial differential equations driven by the

The main aim of the project is to provide the best conditions for the existence of solution for a large kind of fractional differential equations View project Article Fulltext available


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