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Lyapunov-Schmidt Methods in Nonlinear Analysis and Applications
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Lyapunov-Schmidt Methods in Nonlinear Analysis and Applications (Mathematics and Its Applications)
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hardcover. Condition: very good. No Jacket. Springer, 2015. Hardback, no dustjacket. Unread copy in very good condition. Sticker to back cover. book.
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Lyapunov-Schmidt Methods in Nonlinear Analysis and Applications
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Lyapunov-Schmidt Methods in Nonlinear Analysis and Applications
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Approximation And Regularisation Methods For Operator-functional Equations
Language: English
Published by World Scientific Publishing Co Pte Ltd, SG, 2025
ISBN 10: 9819801680 ISBN 13: 9789819801688
Hardback. Condition: New. This book presents an overview of the most recent research and findings in the field of approximation and regularisation methods for operator-functional equations, and explores their applications in electrical and power engineering. It presents the state of the art in building operator theory, regularised numerical methods, and the verification of mathematical models for dynamical models based on integral and differential equations. Special attention is paid to Volterra models, a powerful tool for modelling hereditary dynamics.This book begins by exploring the solvability of singular integral equations and moves on to study approximation methods for linear operator equations and nonlinear integral equations. Following this, it examines loaded equations and bifurcation analysis, before concluding with an investigation of the applications of the contents of the book in electrical engineering and automation. Each chapter provides an overview and analysis of the relevant problem statements, outlines current methods within the field, and identifies future directions for research.With an interdisciplinary approach, this book is essential reading for anyone interested in operator-functional equations. Graduate students and professors in the fields of applied mathematics, physics, materials science, and numerical analysis will find this work insightful and valuable, as will industry professionals in related fields.
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Approximation And Regularisation Methods For Operator-functional Equations
Language: English
Published by World Scientific Publishing Co Pte Ltd, SG, 2025
ISBN 10: 9819801680 ISBN 13: 9789819801688
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Add to basketHardback. Condition: New. This book presents an overview of the most recent research and findings in the field of approximation and regularisation methods for operator-functional equations, and explores their applications in electrical and power engineering. It presents the state of the art in building operator theory, regularised numerical methods, and the verification of mathematical models for dynamical models based on integral and differential equations. Special attention is paid to Volterra models, a powerful tool for modelling hereditary dynamics.This book begins by exploring the solvability of singular integral equations and moves on to study approximation methods for linear operator equations and nonlinear integral equations. Following this, it examines loaded equations and bifurcation analysis, before concluding with an investigation of the applications of the contents of the book in electrical engineering and automation. Each chapter provides an overview and analysis of the relevant problem statements, outlines current methods within the field, and identifies future directions for research.With an interdisciplinary approach, this book is essential reading for anyone interested in operator-functional equations. Graduate students and professors in the fields of applied mathematics, physics, materials science, and numerical analysis will find this work insightful and valuable, as will industry professionals in related fields.
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Lyapunov-Schmidt Methods in Nonlinear Analysis and Applications
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Lyapunov-Schmidt Methods in Nonlinear Analysis and Applications (Mathematics and Its Applications, 550)
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Lyapunov-Schmidt Methods in Nonlinear Analysis and Applications
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Approximation And Regularisation Methods For Operator-functional Equations: 95 (Series on Advances in Mathematics for Applied Sciences)
Language: English
Published by World Scientific Publishing Co Pte Ltd, 2025
ISBN 10: 9819801680 ISBN 13: 9789819801688
Hardcover. Condition: Brand New. 248 pages. 3.94x3.94x2.36 inches. In Stock.
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Lyapunov-Schmidt Methods in Nonlinear Analysis and Applications
Language: English
Published by Kluwer Academic Publishers, US, 2002
ISBN 10: 1402009410 ISBN 13: 9781402009419
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Add to basketHardback. Condition: New. 2002 ed. Preface Constructing nonlinear parameter-dependent mathematical models is essential in modeling in many scientific research fields. The investigation of branching (bifurcating) solutions of such equations is one of the most important aspects in the analysis of such models. The foundations of the theory of bifurca- tions for the functional equations were laid in the well known publications by AM. Lyapunov (1906) [1, vol. 4] (on equilibrium forms of rotating liq- uids) and E. Schmidt (1908) [1]. The approach proposed by them has been throughly developed and is presently known as the Lyapunov-Schmidt method (see M.M. Vainberg and V.A Trenogin [1, 2]). A valuable part in the founda- tions of the bifurcation theory belongs to A. Poincares ideas [1]. Later, to the end of proving the theorems on existence of bifurcation points, infinite-dimensional generalizations of topological and variational methods were proposed by M.A Krasnoselsky [1], M.M. Vainberg [1] and others. A great contribution to the development and applications of the bifurcation theory has been made by a number of famous 20th century pure and applied mathe- maticians (for example, see the bibliography in E. Zeidler [1]).
-
Approximation And Regularisation Methods For Operator-functional Equations
Language: English
Published by World Scientific Publishing Co Pte Ltd, SG, 2025
ISBN 10: 9819801680 ISBN 13: 9789819801688
Hardback. Condition: New. This book presents an overview of the most recent research and findings in the field of approximation and regularisation methods for operator-functional equations, and explores their applications in electrical and power engineering. It presents the state of the art in building operator theory, regularised numerical methods, and the verification of mathematical models for dynamical models based on integral and differential equations. Special attention is paid to Volterra models, a powerful tool for modelling hereditary dynamics.This book begins by exploring the solvability of singular integral equations and moves on to study approximation methods for linear operator equations and nonlinear integral equations. Following this, it examines loaded equations and bifurcation analysis, before concluding with an investigation of the applications of the contents of the book in electrical engineering and automation. Each chapter provides an overview and analysis of the relevant problem statements, outlines current methods within the field, and identifies future directions for research.With an interdisciplinary approach, this book is essential reading for anyone interested in operator-functional equations. Graduate students and professors in the fields of applied mathematics, physics, materials science, and numerical analysis will find this work insightful and valuable, as will industry professionals in related fields.
-
Toward General Theory Of Differential-operator And Kinetic Models
Book 16 of 17: World Scientific Series On Nonlinear Science Series ALanguage: English
Published by World Scientific Publishing Co Pte Ltd, 2020
ISBN 10: 9811213747 ISBN 13: 9789811213748
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Toward General Theory of Differential-Operator and Kinetic Models
Book 16 of 17: World Scientific Series On Nonlinear Science Series ALanguage: English
Published by World Scientific Publishing Company, 2020
ISBN 10: 9811213747 ISBN 13: 9789811213748
Condition: New.
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Toward General Theory Of Differential-operator And Kinetic Models
Book 16 of 17: World Scientific Series On Nonlinear Science Series ALanguage: English
Published by World Scientific Publishing Co Pte Ltd, 2020
ISBN 10: 9811213747 ISBN 13: 9789811213748
HRD. Condition: New. New Book. Shipped from UK. Established seller since 2000.
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Toward General Theory of Differential-Operator and Kinetic Models
Book 16 of 17: World Scientific Series On Nonlinear Science Series ALanguage: English
Published by World Scientific Publishing Company, 2020
ISBN 10: 9811213747 ISBN 13: 9789811213748
Condition: As New. Unread book in perfect condition.
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Toward General Theory of Differential-Operator and Kinetic Models
Book 16 of 17: World Scientific Series On Nonlinear Science Series ALanguage: English
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Taschenbuch. Condition: Neu. Lyapunov-Schmidt Methods in Nonlinear Analysis and Applications | Nikolay Sidorov (u. a.) | Taschenbuch | xx | Englisch | 2010 | Springer | EAN 9789048161508 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu.
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Paperback. Condition: Brand New. 2002 edition. 566 pages. 9.25x6.10x1.29 inches. In Stock.
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Toward General Theory of Differential-Operator and Kinetic Models
Book 16 of 17: World Scientific Series On Nonlinear Science Series ALanguage: English
Published by World Scientific Publishing Company, 2020
ISBN 10: 9811213747 ISBN 13: 9789811213748
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Toward Gen Theory of Differential-Operator & Kinetic Model (World Scientific Nonlinear Science Series a)
Book 16 of 17: World Scientific Series On Nonlinear Science Series ALanguage: English
Published by World Scientific Publishing Company, 2020
ISBN 10: 9811213747 ISBN 13: 9789811213748
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Lyapunov-Schmidt Methods in Nonlinear Analysis and Applications
Language: English
Published by Springer Netherlands, 2010
ISBN 10: 9048161509 ISBN 13: 9789048161508
Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - Preface Constructing nonlinear parameter-dependent mathematical models is essential in modeling in many scientific research fields. The investigation of branching (bifurcating) solutions of such equations is one of the most important aspects in the analysis of such models. The foundations of the theory of bifurca tions for the functional equations were laid in the well known publications by AM. Lyapunov (1906) [1, vol. 4] (on equilibrium forms of rotating liq uids) and E. Schmidt (1908) [1]. The approach proposed by them has been throughly developed and is presently known as the Lyapunov-Schmidt method (see M.M. Vainberg and V.A Trenogin [1, 2]). A valuable part in the founda tions of the bifurcation theory belongs to A. Poincares ideas [1]. Later, to the end of proving the theorems on existence of bifurcation points, infinite-dimensional generalizations of topological and variational methods were proposed by M.A Krasnoselsky [1], M.M. Vainberg [1] and others. A great contribution to the development and applications of the bifurcation theory has been made by a number of famous 20th century pure and applied mathe maticians (for example, see the bibliography in E. Zeidler [1]).
-
Buch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - Preface Constructing nonlinear parameter-dependent mathematical models is essential in modeling in many scientific research fields. The investigation of branching (bifurcating) solutions of such equations is one of the most important aspects in the analysis of such models. The foundations of the theory of bifurca tions for the functional equations were laid in the well known publications by AM. Lyapunov (1906) [1, vol. 4] (on equilibrium forms of rotating liq uids) and E. Schmidt (1908) [1]. The approach proposed by them has been throughly developed and is presently known as the Lyapunov-Schmidt method (see M.M. Vainberg and V.A Trenogin [1, 2]). A valuable part in the founda tions of the bifurcation theory belongs to A. Poincares ideas [1]. Later, to the end of proving the theorems on existence of bifurcation points, infinite-dimensional generalizations of topological and variational methods were proposed by M.A Krasnoselsky [1], M.M. Vainberg [1] and others. A great contribution to the development and applications of the bifurcation theory has been made by a number of famous 20th century pure and applied mathe maticians (for example, see the bibliography in E. Zeidler [1]).
