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Monotone Simultaneous Embeddings of Paths in d...
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Monotone Simultaneous Embeddings of Paths in d Dimensions

Abstract

We study the following problem: Given k paths that share the same vertex set, is there a simultaneous geometric embedding of these paths such that each individual drawing is monotone in some direction? We prove that, for any dimension d, there is a set of $$d+1$$ paths that does not admit a monotone simultaneous geometric embedding.

Authors

Bremner D; Devillers O; Glisse M; Lazard S; Liotta G; Mchedlidze T; Whitesides S; Wismath S

Series

Lecture Notes in Computer Science

Volume

9801

Pagination

pp. 546-553

Publisher

Springer Nature

Publication Date

2016

DOI

10.1007/978-3-319-50106-2_42

Conference proceedings

Lecture Notes in Computer Science

ISSN

0302-9743

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