Author: L. Derwidué
Publisher:
ISBN:
Category : Mathematical analysis
Languages : fr
Pages : 482
Book Description
Compléments d'analyse numérique et mathématique pour ingénieurs et physiciens: Équations aux dérivées partielles. Équations intégrales. Problèmes aux valeurs et fonctions propres. Questions de stabilité et de périodicité
Author: L. Derwidué
Publisher:
ISBN:
Category : Mathematical analysis
Languages : fr
Pages : 482
Book Description
Publisher:
ISBN:
Category : Mathematical analysis
Languages : fr
Pages : 482
Book Description
Compléments d'analyse numérique et mathématique pour ingénieurs et physiciens: Équations et fonctions spéciales. Transformations intégrales. Distributions
Author: L. Derwidué
Publisher:
ISBN:
Category : Mathematical analysis
Languages : fr
Pages : 368
Book Description
Publisher:
ISBN:
Category : Mathematical analysis
Languages : fr
Pages : 368
Book Description
Complements d'analyse numerique et mathematique pour ingenieurs et physiciens volume 1 fonctions d'une variable complexe et methods effectives de calcul
Compléments d'analyse numérique et mathématique pour ingénieurs et physiciens
Author: L. Derwidué
Publisher:
ISBN:
Category : Mathematical analysis
Languages : fr
Pages : 372
Book Description
Publisher:
ISBN:
Category : Mathematical analysis
Languages : fr
Pages : 372
Book Description
Compléments d'analyse numérique et mathématique pour ingénieurs et physiciens
Compléments d'analyse numérique et mathématique pour ingénieurs et physiciens
Compléments d'analyse numérique et mathématique pour ingénieurs et physiciens
Complements d'analyse numerique et mathematique pour ingenieurs et physiciens volume 3 equations aux derivees partielles equations integrales problems aux valeurs et fonctions propres questions de stabilite et de periodicite
Compléments d'analyse numérique et mathématique pour ingénieurs et physiciens
Convection in Liquids
Author: J.K. Platten
Publisher: Springer Science & Business Media
ISBN: 3642820956
Category : Science
Languages : en
Pages : 695
Book Description
Both of the authors of this book are disciples and collaborators of the Brussels school of thermodynamics. Their particular domain of competence is the application of numerical methods to the many highly nonlinear problems which have arisen in the context of recent developments in the thermodynamics of irreversi ble processes: stability of states far from equilibrium, search for marginal critical states, bifwrcation phenomena, multiple stationnary states, dissipative structures, etc. These problems cannot in general be handled using only the clas sical and mathematically rigorous methods of the theory of differential, partial differential, and int~grodifferential equations. The present authors demonstrate how approximate methods, re lyi ng usually on powerful computers, lead to significant progress in these areas, if one is prepa red to accept a certain lack of rigor, such as, for example, the lack of proof for the convergence of the series used in the context of problems which are not self adjoint, nor even linear. The results thus obtained must consequently be submit ted to an exacting confrontation with experimental observations. - Even though, the '1 imited information obtained concerning the, often unsuspec ted, mechanisms underlying the observed phenomena is both precious and frequently sufficient. This information results from the properties of the trial functions best suited to the constraints of the problem such as the initial, boundary, and "feedback" conditions, and the analysis of their behavior in the course of the evolution of the system.
Publisher: Springer Science & Business Media
ISBN: 3642820956
Category : Science
Languages : en
Pages : 695
Book Description
Both of the authors of this book are disciples and collaborators of the Brussels school of thermodynamics. Their particular domain of competence is the application of numerical methods to the many highly nonlinear problems which have arisen in the context of recent developments in the thermodynamics of irreversi ble processes: stability of states far from equilibrium, search for marginal critical states, bifwrcation phenomena, multiple stationnary states, dissipative structures, etc. These problems cannot in general be handled using only the clas sical and mathematically rigorous methods of the theory of differential, partial differential, and int~grodifferential equations. The present authors demonstrate how approximate methods, re lyi ng usually on powerful computers, lead to significant progress in these areas, if one is prepa red to accept a certain lack of rigor, such as, for example, the lack of proof for the convergence of the series used in the context of problems which are not self adjoint, nor even linear. The results thus obtained must consequently be submit ted to an exacting confrontation with experimental observations. - Even though, the '1 imited information obtained concerning the, often unsuspec ted, mechanisms underlying the observed phenomena is both precious and frequently sufficient. This information results from the properties of the trial functions best suited to the constraints of the problem such as the initial, boundary, and "feedback" conditions, and the analysis of their behavior in the course of the evolution of the system.