If A[t] is a topological partial *-algebra with unit, topologized by the family of seminorms {p_a}, the notion of bounded element is defined, and some conditions to obtain an unbounded C*-seminorm q(x)=sup p_a(x) on A[t] with domain the subalgebra of bounded elements of A[t] are given.
Tschinke, F. (2011). C*-seminorms generated by families of biweights on partial *-algebras. In P. Aiena, S. Twareque, M. Letizia, L. Funar, R. Grimaldi, D. Jou, et al. (a cura di), Bollettino di Matematica pura e applicata (pp. 33-39). Roma : Aracne.
Data di pubblicazione: | 2011 |
Titolo: | C*-seminorms generated by families of biweights on partial *-algebras |
Autori: | |
Citazione: | Tschinke, F. (2011). C*-seminorms generated by families of biweights on partial *-algebras. In P. Aiena, S. Twareque, M. Letizia, L. Funar, R. Grimaldi, D. Jou, et al. (a cura di), Bollettino di Matematica pura e applicata (pp. 33-39). Roma : Aracne. |
Abstract: | If A[t] is a topological partial *-algebra with unit, topologized by the family of seminorms {p_a}, the notion of bounded element is defined, and some conditions to obtain an unbounded C*-seminorm q(x)=sup p_a(x) on A[t] with domain the subalgebra of bounded elements of A[t] are given. |
Settore Scientifico Disciplinare: | Settore MAT/05 - Analisi Matematica |
Appare nelle tipologie: | 2.01 Capitolo o Saggio |
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