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  • Open Daily: 10am - 10pm
    Alley-side Pickup: 10am - 7pm

    3038 Hennepin Ave Minneapolis, MN
    612-822-4611

Open Daily: 10am - 10pm | Alley-side Pickup: 10am - 7pm
3038 Hennepin Ave Minneapolis, MN
612-822-4611
Topological Nonlinear Analysis II: Degree, Singularity and Variations

Topological Nonlinear Analysis II: Degree, Singularity and Variations

Matzeu, Michele
Vignoli, Alfonso

Paperback

Series: Progress in Nonlinear Differential Equations and Their Appli, Book 27

General MathematicsGeometry

ISBN10: 1461286654
ISBN13: 9781461286653
Publisher: Springer Nature
Published: Sep 30 2011
Pages: 605
Weight: 1.89
Height: 1.25 Width: 6.14 Depth: 9.21
Language: English
The main purpose of the present volume is to give a survey of some of the most significant achievements obtained by topological methods in nonlin- ear analysis during the last three decades. It is intended, at least partly, as a continuation of Topological Nonlinear Analysis: Degree, Singularity and Varia- tions, published in 1995. The survey articles presented are concerned with three main streams of research, that is topological degree, singularity theory and variational methods, They reflect the personal taste of the authors, all of them well known and distinguished specialists. A common feature of these articles is to start with a historical introduction and conclude with recent results, giving a dynamic picture of the state of the art on these topics. Let us mention the fact that most of the materials in this book were pre- sented by the authors at the Second Topological Analysis Workshop on Degree, Singularity and Variations: Developments of the Last 25 Years, held in June 1995 at Villa Tuscolana, Frascati, near Rome. Michele Matzeu Alfonso Vignoli Editors Topological Nonlinear Analysis II Degree, Singularity and Variations Classical Solutions for a Perturbed N-Body System Gianfausto Dell 'A ntonio O. Introduction In this review I shall consider the perturbed N-body system, i.e., a system composed of N point bodies of masses ml, ... mN, described in cartesian co- ordinates by the system of equations (0.1) where f) V'k, m == - l--' m = 1, 2, 3.

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