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Branching Solutions to One-Dimensional Variational Problems
 
 
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Branching Solutions to One-Dimensional Variational Problems (Hardcover)

~ Alexandr O. Ivanov (Author), A. A. Tuzhilin (Author) "To generalize the Classical Variational Problem to the case when the boundary set M consists of more than two points, first of all we need..." (more)
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Editorial Reviews

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"nice contribution to the study of Steiner trees and a useful reference to the researchers in mathematics and computer science." -- Mathematics Abstracts, 2002

Product Description

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.

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To generalize the Classical Variational Problem to the case when the boundary set M consists of more than two points, first of all we need to define an analogue of a curve for which M can be considered as its boundary. Read the first page
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