Generalized eigenvalues as an optimization problem: an easy option for real applications in physics problems

Authors

  • Joyne Contreras Universidad Centroccidental Lisandro Alvarado, Venezuela

Keywords:

Generalized eingenvalues, optimization, difusion-connection

Abstract

The problem of caculating eingenvalues has taken more importance, due to growing num- ber of applications involving matrices that represents several real system. In specific ap- plications as flow mechanics, the interest is gettings an extreme eingenvalues; so the op- timization approach emerge as a relevant option. In this work the utility of calculating generalized eingenvalues in the resulting matix from a discrete equation coming from a real applications, is described as an optimization problem. A polynomial type objective function proposed by Auchmuty is used.

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Author Biography

  • Joyne Contreras, Universidad Centroccidental Lisandro Alvarado, Venezuela

    Departamento de Gerencia y Estudios Generales, Decanato de Agronomía

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Published

2009-07-10

Issue

Section

Research Article

How to Cite

[1]
“Generalized eigenvalues as an optimization problem: an easy option for real applications in physics problems”, Publ.Cienc.Tecnol, vol. 3, no. 2, pp. 31–40, Jul. 2009, Accessed: Jul. 23, 2026. Available: https://revistas2.uclave.org/index.php/pcyt/article/view/1115