One Dimensional Variational Problems


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One-dimensional Variational Problems


One-dimensional Variational Problems

Author: Giuseppe Buttazzo

language: en

Publisher: Oxford University Press

Release Date: 1998


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While easier to solve and accessible to a broader range of students, one-dimensional variational problems and their associated differential equations exhibit many of the same complex behavior of higher-dimensional problems. This book, the first moden introduction, emphasizes direct methods and provides an exceptionally clear view of the underlying theory.

Branching Solutions To One-dimensional Variational Problems


Branching Solutions To One-dimensional Variational Problems

Author: Alexandr Ivanov

language: en

Publisher: World Scientific

Release Date: 2001-01-17


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This book deals with the new class of one-dimensional variational problems — the problems with branching solutions. Instead of extreme curves (mappings of a segment to a manifold) we investigate extreme networks, which are mappings of graphs (one-dimensional cell complexes) to a manifold. Various applications of the approach are presented, such as several generalizations of the famous Steiner problem of finding the shortest network spanning given points of the plane.

Variational Problems in Differential Geometry


Variational Problems in Differential Geometry

Author: Roger Bielawski

language: en

Publisher: Cambridge University Press

Release Date: 2011-10-20


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The field of geometric variational problems is fast-moving and influential. These problems interact with many other areas of mathematics and have strong relevance to the study of integrable systems, mathematical physics and PDEs. The workshop 'Variational Problems in Differential Geometry' held in 2009 at the University of Leeds brought together internationally respected researchers from many different areas of the field. Topics discussed included recent developments in harmonic maps and morphisms, minimal and CMC surfaces, extremal Kähler metrics, the Yamabe functional, Hamiltonian variational problems and topics related to gauge theory and to the Ricci flow. These articles reflect the whole spectrum of the subject and cover not only current results, but also the varied methods and techniques used in attacking variational problems. With a mix of original and expository papers, this volume forms a valuable reference for more experienced researchers and an ideal introduction for graduate students and postdoctoral researchers.