Coincidence Degree and Nonlinear Differential Equations PDF Download

Author: R. E. Gaines
Publisher: Springer
ISBN: 3540375015
Category : Mathematics
Languages : en
Pages : 267

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Author: R. E. Gaines
Publisher:
ISBN: 9783662168806
Category :
Languages : en
Pages : 276

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Book Description

Author: Robert E. Gaines
Publisher:
ISBN: 9780387080673
Category : Boundary value problems
Languages : en
Pages : 262

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Book Description

Author: H.-O. Peitgen
Publisher: Springer
ISBN: 3540351299
Category : Mathematics
Languages : en
Pages : 513

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Dedicated to Heinz Unger on occasion of his 65. birthday

Author: A. Canada
Publisher: Elsevier
ISBN: 0080463819
Category : Mathematics
Languages : en
Pages : 753

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Book Description
This handbook is the third volume in a series of volumes devoted to self contained and up-to-date surveys in the tehory of ordinary differential equations, written by leading researchers in the area. All contributors have made an additional effort to achieve readability for mathematicians and scientists from other related fields so that the chapters have been made accessible to a wide audience. These ideas faithfully reflect the spirit of this multi-volume and hopefully it becomes a very useful tool for reseach, learing and teaching. This volumes consists of seven chapters covering a variety of problems in ordinary differential equations. Both pure mathematical research and real word applications are reflected by the contributions to this volume. - Covers a variety of problems in ordinary differential equations - Pure mathematical and real world applications - Written for mathematicians and scientists of many related fields

Author: R.P. Agarwal
Publisher: Springer Science & Business Media
ISBN: 9401591717
Category : Mathematics
Languages : en
Pages : 425

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Book Description
In analysing nonlinear phenomena many mathematical models give rise to problems for which only nonnegative solutions make sense. In the last few years this discipline has grown dramatically. This state-of-the-art volume offers the authors' recent work, reflecting some of the major advances in the field as well as the diversity of the subject. Audience: This volume will be of interest to graduate students and researchers in mathematical analysis and its applications, whose work involves ordinary differential equations, finite differences and integral equations.

Author: Felix E. Browder
Publisher: American Mathematical Soc.
ISBN: 0821814729
Category : Mathematics
Languages : en
Pages : 591

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Author: Youssef N. Raffoul
Publisher: Springer
ISBN: 3319971905
Category : Mathematics
Languages : en
Pages : 333

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Book Description
This book provides a comprehensive and systematic approach to the study of the qualitative theory of boundedness, periodicity, and stability of Volterra difference equations. The book bridges together the theoretical aspects of Volterra difference equations with its applications to population dynamics. Applications to real-world problems and open-ended problems are included throughout. This book will be of use as a primary reference to researchers and graduate students who are interested in the study of boundedness of solutions, the stability of the zero solution, or in the existence of periodic solutions using Lyapunov functionals and the notion of fixed point theory.

Author: Sandra Pinelas
Publisher: Springer Nature
ISBN: 3030563235
Category : Mathematics
Languages : en
Pages : 754

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Book Description
This edited volume gathers selected, peer-reviewed contributions presented at the fourth International Conference on Differential & Difference Equations Applications (ICDDEA), which was held in Lisbon, Portugal, in July 2019. First organized in 2011, the ICDDEA conferences bring together mathematicians from various countries in order to promote cooperation in the field, with a particular focus on applications. The book includes studies on boundary value problems; Markov models; time scales; non-linear difference equations; multi-scale modeling; and myriad applications.

Author: Rubén Figueroa Sestelo
Publisher: Springer Nature
ISBN: 3030816044
Category : Mathematics
Languages : en
Pages : 194

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Book Description
This unique book contains a generalization of the Leray-Schauder degree theory which applies for wide and meaningful types of discontinuous operators. The discontinuous degree theory introduced in the first section is subsequently used to prove new, applicable, discontinuous versions of many classical fixed-point theorems such as Schauder’s. Finally, readers will find in this book several applications of those discontinuous fixed-point theorems in the proofs of new existence results for discontinuous differential problems. Written in a clear, expository style, with the inclusion of many examples in each chapter, this book aims to be useful not only as a self-contained reference for mature researchers in nonlinear analysis but also for graduate students looking for a quick accessible introduction to degree theory techniques for discontinuous differential equations.