Restricted-Orientation Convexity (Paperback, Softcover reprint of the original 1st ed. 2004)

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Restricted-orientation convexity is the study of geometric objects whose intersections with lines from some fixed set are connected. This notion generalizes standard convexity and several types of nontraditional convexity. The authors explore the properties of this generalized convexity in multidimensional Euclidean space, and describ restricted-orientation analogs of lines, hyperplanes, flats, halfspaces, and identify major properties of standard convex sets that also hold for restricted-orientation convexity. They then introduce the notion of strong restricted-orientation convexity, which is an alternative generalization of convexity, and show that its properties are also similar to that of standard convexity.

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Product Description

Restricted-orientation convexity is the study of geometric objects whose intersections with lines from some fixed set are connected. This notion generalizes standard convexity and several types of nontraditional convexity. The authors explore the properties of this generalized convexity in multidimensional Euclidean space, and describ restricted-orientation analogs of lines, hyperplanes, flats, halfspaces, and identify major properties of standard convex sets that also hold for restricted-orientation convexity. They then introduce the notion of strong restricted-orientation convexity, which is an alternative generalization of convexity, and show that its properties are also similar to that of standard convexity.

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Product Details

General

Imprint

Springer-Verlag

Country of origin

Germany

Series

Monographs in Theoretical Computer Science. An EATCS Series

Release date

November 2012

Availability

Expected to ship within 10 - 15 working days

First published

2004

Authors

,

Dimensions

235 x 155 x 6mm (L x W x T)

Format

Paperback

Pages

102

Edition

Softcover reprint of the original 1st ed. 2004

ISBN-13

978-3-642-62323-3

Barcode

9783642623233

Categories

LSN

3-642-62323-9



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