A matrix-based approach to properness and inversion problems for rational surfaces

Laurent Busé; Carlos d'Andrea

Journal Articles Applicable Algebra in Engineering, Communication and Computing Year : 2006

A matrix-based approach to properness and inversion problems for rational surfaces

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Laurent Busé

Function : Author
PersonId : 180598
IdHAL : laurent-buse
ORCID : 0009-0005-6528-7027
IdRef : 074519786

Geometry, algebra, algorithms

Carlos d'Andrea

Function : Author

Departament d'Algebra i Geometria

Abstract

We present a matrix-based approach for deciding if the parameterization of an algebraic space surface is invertible or not, and for computing the inverse of the parametrization if it exists

Keywords

Rational Maps Parameterizations Inversion Matrices Implicitization Matrices

Domains

Symbolic Computation [cs.SC] Algebraic Geometry [math.AG]

Fichier principal

final-invpb.pdf (193.15 Ko)

Laurent Busé : Connect in order to contact the contributor

https://inria.hal.science/inria-00107307

Submitted on : Wednesday, October 18, 2006-7:52:41 AM

Last modification on : Monday, April 15, 2024-10:52:48 AM

Long-term archiving on: Tuesday, April 6, 2010-5:59:22 PM

Dates and versions

inria-00107307 , version 1 (18-10-2006)

Identifiers

HAL Id : inria-00107307 , version 1

Cite

Laurent Busé, Carlos d'Andrea. A matrix-based approach to properness and inversion problems for rational surfaces. Applicable Algebra in Engineering, Communication and Computing, 2006, 17 (6), pp.393--407. ⟨inria-00107307⟩

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A matrix-based approach to properness and inversion problems for rational surfaces

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