Algebras of distributions suitable for phase-space quantum mechanics. III. The dual space of the algebra L_b(S)

dc.creator	Gracia Bondía, José M.
dc.creator	Várilly Boyle, Joseph C.
dc.creator	Figueroa González, Héctor
dc.date.accessioned	2022-05-16T20:25:54Z
dc.date.available	2022-05-16T20:25:54Z
dc.date.issued	1989-09
dc.identifier.uri	https://hdl.handle.net/10669/86592
dc.description.abstract	The strong dual space of the topological algebra L_b(S), where S is the Schwartz space of smooth declining functions on R, may be obtained as an inductive limit of projective limits of Hilbert spaces. To that end, we construct a symbol calculus for elements of L_b(S,S'). We show that the dual space is a dense ideal in L_b(S) itself, and can be given the structure of a Q-algebra with continuous quasiinversion.	es_ES
dc.description.sponsorship	Universidad de Costa Rica/[]/UCR/Costa Rica	es_ES
dc.language.iso	eng	es_ES
dc.source	San José, Costa Rica: Universidad de Costa Rica	es_ES
dc.subject	Quantum mechanics in phase space	es_ES
dc.subject	Topological algebras	es_ES
dc.subject	Schwartz	es_ES
dc.title	Algebras of distributions suitable for phase-space quantum mechanics. III. The dual space of the algebra L_b(S)	es_ES
dc.type	artículo preliminar	es_ES
dc.description.procedence	UCR::Vicerrectoría de Docencia::Ciencias Básicas::Facultad de Ciencias::Escuela de Matemática	es_ES