Unobstructed Shortest Paths in Polyhedral Environments
Presents algebraic and geometric algorithms to deal with a specific problem, which frequently occurs in model-based robotics systems and is of utmost importance in calibrating the complexity of robotics tasks in general. The algorithms are based on several ideas from areas such as elimination theory, optimization, polyhedral theory and Voronoi diagrams. The algorithms were also implemented in a Lisp in a workbench to allow experimentation with shortest path problems.

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Unobstructed Shortest Paths in Polyhedral Environments
Presents algebraic and geometric algorithms to deal with a specific problem, which frequently occurs in model-based robotics systems and is of utmost importance in calibrating the complexity of robotics tasks in general. The algorithms are based on several ideas from areas such as elimination theory, optimization, polyhedral theory and Voronoi diagrams. The algorithms were also implemented in a Lisp in a workbench to allow experimentation with shortest path problems.

54.99 In Stock
Unobstructed Shortest Paths in Polyhedral Environments

Unobstructed Shortest Paths in Polyhedral Environments

by Varol Akman
Unobstructed Shortest Paths in Polyhedral Environments

Unobstructed Shortest Paths in Polyhedral Environments

by Varol Akman

Paperback(1987)

$54.99 
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Overview

Presents algebraic and geometric algorithms to deal with a specific problem, which frequently occurs in model-based robotics systems and is of utmost importance in calibrating the complexity of robotics tasks in general. The algorithms are based on several ideas from areas such as elimination theory, optimization, polyhedral theory and Voronoi diagrams. The algorithms were also implemented in a Lisp in a workbench to allow experimentation with shortest path problems.


Product Details

ISBN-13: 9783540176299
Publisher: Springer Berlin Heidelberg
Publication date: 04/06/1987
Series: Lecture Notes in Computer Science , #251
Edition description: 1987
Pages: 106
Product dimensions: 6.10(w) x 9.25(h) x 0.01(d)

Table of Contents

Solution of the general instance of FINDPATH.- Solutions of two specific instances of FINDPATH.- Two Voronoi-based techniques for FINDPATH.- Desirable functionalities of a geometer's workbench.- Conclusion and future work.
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