Computing Well Diagrams for Vector Fields on $R^n$

Frédéric Chazal; Primoz Skraba; Amit Patel

doi:10.1016/j.aml.2012.01.046

Journal Articles Applied Mathematics Letters Year : 2012

Computing Well Diagrams for Vector Fields on $R^n$

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Frédéric Chazal

Function : Author
PersonId : 17934
IdHAL : fchazal
ORCID : 0000-0002-3719-2187
IdRef : 131211463

Geometric computing

Primoz Skraba

Function : Author

Geometric computing

Jozef Stefan Institute [Ljubljana]

Amit Patel

Function : Author

Geometric computing

Abstract

Using topological degree theory, we present a fast algorithm for computing the well diagram, a quantitative property, of a vector field on Euclidean space.

Keywords

computational topology Persistent Homology well groups

Domains

Computer Science [cs] Computational Geometry [cs.CG]

Frédéric Chazal : Connect in order to contact the contributor

https://hal.inria.fr/hal-01094869

Submitted on : Sunday, December 14, 2014-11:25:43 AM

Last modification on : Wednesday, February 2, 2022-3:55:44 PM

Dates and versions

hal-01094869 , version 1 (14-12-2014)

Identifiers

HAL Id : hal-01094869 , version 1
DOI : 10.1016/j.aml.2012.01.046

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Frédéric Chazal, Primoz Skraba, Amit Patel. Computing Well Diagrams for Vector Fields on $R^n$. Applied Mathematics Letters, 2012, 25 (11), pp.1725-1728. ⟨10.1016/j.aml.2012.01.046⟩. ⟨hal-01094869⟩

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Computing Well Diagrams for Vector Fields on $R^n$

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