Articles liés à Evolutionary Integral Equations and Applications

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9783034804981: Evolutionary Integral Equations and Applications

Présentation de l'éditeur

This book deals with evolutionary systems whose equation of state can be formulated as a linear Volterra equation in a Banach space. The main feature of the kernels involved is that they consist of unbounded linear operators. The aim is a coherent presentation of the state of art of the theory including detailed proofs and its applications to problems from mathematical physics, such as viscoelasticity, heat conduction, and electrodynamics with memory. The importance of evolutionary integral equations? which form a larger class than do evolution equations? stems from such applications and therefore special emphasis is placed on these. A number of models are derived and, by means of the developed theory, discussed thoroughly. An annotated bibliography containing 450 entries increases the book's value as an incisive reference text. - This excellent book presents a general approach to linear evolutionary systems, with an emphasis on infinite-dimensional systems with time delays, such as those occurring in linear viscoelasticity with or without thermal effects. It gives a very natural and mature extension of the usual semigroup approach to a more general class of infinite-dimensional evolutionary systems. This is the first appearance in the form of a monograph of this recently developed theory. A substantial part of the results are due to the author, or are even new. ( ? ) It is not a book that one reads in a few days. Rather, it should be considered as an investment with lasting value. (Zentralblatt MATH) In this book, the author, who has been at the forefront of research on these problems for the last decade, has collected, and in many places extended, the known theory for these equations. In addition, he has provided a framework that allows one to relate and evaluate diverse results in the literature. (Mathematical Reviews) This book constitutes a highly valuable addition to the existing literature on the theory of

Présentation de l'éditeur

Featuring original data from the author, this volume covers evolutionary systems whose equation of state can be formulated as a linear Volterra equation in a Banach space. It includes a particular focus on infinite-dimensional systems with time delays.

Les informations fournies dans la section « A propos du livre » peuvent faire référence à une autre édition de ce titre.

  • ÉditeurBirkhäuser
  • Date d'édition2012
  • ISBN 10 3034804989
  • ISBN 13 9783034804981
  • ReliureBroché
  • Langueanglais
  • Numéro d'édition2
  • Nombre de pages392

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Pruss, Jan
Edité par Birkhauser, Basel, 2012
ISBN 10 : 3034804989 ISBN 13 : 9783034804981
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Softcover. Reprint Edition. Octavo, 366 pages. In Very good condition. Blue spine with white lettering. Full binding in blue and green papers. Boards show minor shelf wear and a tiny closed tear on back cover. Text block clean. Note: Shelved in Netdesk Column F, ND-F. 1378573. FP New Rockville Stock. N° de réf. du vendeur 1378573

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ISBN 10 : 3034804989 ISBN 13 : 9783034804981
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Etat : Good. Your purchase helps support Sri Lankan Children's Charity 'The Rainbow Centre'. Ex-library, so some stamps and wear, but in good overall condition. Our donations to The Rainbow Centre have helped provide an education and a safe haven to hundreds of children who live in appalling conditions. N° de réf. du vendeur Z1-T-022-01536

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Prüss, Jan
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ISBN 10 : 3034804989 ISBN 13 : 9783034804981
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Pruss, Jan
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Prüss, Jan
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Jan Prüss
Edité par Springer Basel Aug 2012, 2012
ISBN 10 : 3034804989 ISBN 13 : 9783034804981
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Taschenbuch. Etat : Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -This book deals with evolutionary systems whose equation of state can be formulated as a linear Volterra equation in a Banach space. The main feature of the kernels involved is that they consist of unbounded linear operators. The aim is a coherent presentation of the state of art of the theory including detailed proofs and its applications to problems from mathematical physics, such as viscoelasticity, heat conduction, and electrodynamics with memory. The importance of evolutionary integral equations - which form a larger class than do evolution equations - stems from such applications and therefore special emphasis is placed on these. A number of models are derived and, by means of the developed theory, discussed thoroughly. An annotated bibliography containing 450 entries increases the book's value as an incisive reference text.---This excellent book presents a general approach to linear evolutionary systems, with an emphasis on infinite-dimensional systems with time delays, such as those occurring in linear viscoelasticity with or without thermal effects. It gives a very natural and mature extension of the usual semigroup approach to a more general class of infinite-dimensional evolutionary systems. This is the first appearance in the form of a monograph of this recently developed theory. A substantial part of the results are due to the author, or are even new. (.) It is not a book that one reads in a few days. Rather, it should be considered as an investment with lasting value.(Zentralblatt MATH)In this book, the author, who has been at the forefront of research on these problems for the last decade, has collected, and in many places extended, the known theory for these equations. In addition, he has provided a framework that allows one to relate and evaluate diverse results in the literature.(Mathematical Reviews)This book constitutes a highly valuable addition to the existing literature on the theory of Volterra (evolutionary) integralequations and their applications in physics and engineering. (.) and for the first time the stress is on the infinite-dimensional case. (SIAM Reviews) 392 pp. Englisch. N° de réf. du vendeur 9783034804981

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Jan Prüss
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ISBN 10 : 3034804989 ISBN 13 : 9783034804981
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Taschenbuch. Etat : Neu. Druck auf Anfrage Neuware - Printed after ordering - This book deals with evolutionary systems whose equation of state can be formulated as a linear Volterra equation in a Banach space. The main feature of the kernels involved is that they consist of unbounded linear operators. The aim is a coherent presentation of the state of art of the theory including detailed proofs and its applications to problems from mathematical physics, such as viscoelasticity, heat conduction, and electrodynamics with memory. The importance of evolutionary integral equations - which form a larger class than do evolution equations - stems from such applications and therefore special emphasis is placed on these. A number of models are derived and, by means of the developed theory, discussed thoroughly. An annotated bibliography containing 450 entries increases the book's value as an incisive reference text.---This excellent book presents a general approach to linear evolutionary systems, with an emphasis on infinite-dimensional systems with time delays, such as those occurring in linear viscoelasticity with or without thermal effects. It gives a very natural and mature extension of the usual semigroup approach to a more general class of infinite-dimensional evolutionary systems. This is the first appearance in the form of a monograph of this recently developed theory. A substantial part of the results are due to the author, or are even new. (.) It is not a book that one reads in a few days. Rather, it should be considered as an investment with lasting value.(Zentralblatt MATH)In this book, the author, who has been at the forefront of research on these problems for the last decade, has collected, and in many places extended, the known theory for these equations. In addition, he has provided a framework that allows one to relate and evaluate diverse results in the literature.(Mathematical Reviews)This book constitutes a highly valuable addition to the existing literature on the theory of Volterra (evolutionary) integralequations and their applications in physics and engineering. (.) and for the first time the stress is on the infinite-dimensional case. (SIAM Reviews). N° de réf. du vendeur 9783034804981

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