On the regularized determinant for non-invertible elliptic operators

We propose a technique for regularizing the determinant of a non-invertible elliptic operator restricted to the complement of its nilpotent elements. We apply this approach to the study of chiral changes in the fermionic path-integral variables.

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Detalles Bibliográficos
Autores principales:	Gamboa Saraví, Ricardo Enrique, Muschietti, María Amelia, Solomín, Jorge Eduardo
Formato:	Articulo
Lenguaje:	Inglés
Publicado:	1984
Materias:	Matemática Elliptic curve point multiplication Mathematical analysis Quarter period Elliptic rational functions Pure mathematics p-Laplacian Semi-elliptic operator Mathematics Elliptic operator Jacobi elliptic functions Invertible matrix
Acceso en línea:	http://sedici.unlp.edu.ar/handle/10915/123515
Aporte de:	SEDICI (UNLP) de Universidad Nacional de La Plata

id	I19-R120-10915-123515
record_format	dspace
institution	Universidad Nacional de La Plata
institution_str	I-19
repository_str	R-120
collection	SEDICI (UNLP)
language	Inglés
topic	Matemática Elliptic curve point multiplication Mathematical analysis Quarter period Elliptic rational functions Pure mathematics p-Laplacian Semi-elliptic operator Mathematics Elliptic operator Jacobi elliptic functions Invertible matrix
spellingShingle	Matemática Elliptic curve point multiplication Mathematical analysis Quarter period Elliptic rational functions Pure mathematics p-Laplacian Semi-elliptic operator Mathematics Elliptic operator Jacobi elliptic functions Invertible matrix Gamboa Saraví, Ricardo Enrique Muschietti, María Amelia Solomín, Jorge Eduardo On the regularized determinant for non-invertible elliptic operators
topic_facet	Matemática Elliptic curve point multiplication Mathematical analysis Quarter period Elliptic rational functions Pure mathematics p-Laplacian Semi-elliptic operator Mathematics Elliptic operator Jacobi elliptic functions Invertible matrix
description	We propose a technique for regularizing the determinant of a non-invertible elliptic operator restricted to the complement of its nilpotent elements. We apply this approach to the study of chiral changes in the fermionic path-integral variables.
format	Articulo Articulo
author	Gamboa Saraví, Ricardo Enrique Muschietti, María Amelia Solomín, Jorge Eduardo
author_facet	Gamboa Saraví, Ricardo Enrique Muschietti, María Amelia Solomín, Jorge Eduardo
author_sort	Gamboa Saraví, Ricardo Enrique
title	On the regularized determinant for non-invertible elliptic operators
title_short	On the regularized determinant for non-invertible elliptic operators
title_full	On the regularized determinant for non-invertible elliptic operators
title_fullStr	On the regularized determinant for non-invertible elliptic operators
title_full_unstemmed	On the regularized determinant for non-invertible elliptic operators
title_sort	on the regularized determinant for non-invertible elliptic operators
publishDate	1984
url	http://sedici.unlp.edu.ar/handle/10915/123515
work_keys_str_mv	AT gamboasaraviricardoenrique ontheregularizeddeterminantfornoninvertibleellipticoperators AT muschiettimariaamelia ontheregularizeddeterminantfornoninvertibleellipticoperators AT solominjorgeeduardo ontheregularizeddeterminantfornoninvertibleellipticoperators
bdutipo_str	Repositorios
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On the regularized determinant for non-invertible elliptic operators

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