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Stability of disjointness preserving functionalsDolinar, Gregor, 11.08.1971-Naj bo ▫$A$▫ komutativna Banachova algebra in ▫$\varepsilon \ ge 0$▫. Linearni funkcional ▫$\Phi: A \to \mathbb C$▫ imenujemo DP funkcional, če je ▫$|\Phi(a) \Phi(b)| = 0$▫, oziroma ... ▫$\varepsilon$▫-DP funkcional, če je ▫$|\Phi(a) \Phi(b)| \le \varepsilon \|a\| \|b\| $▫,za poljubna ▫$a,b \in A$▫, za katera je ▫$ab = 0$▫. Za Banachove algebre ▫${\cal C}(X)$▫, ▫$\ell^p$▫ in ▫$\ell^1(\mathbb Z^+)$▫ nas zanima, ali za vsak ▫$\varepsilon$▫-DP funkcional ▫$\Phi$▫ obstaja DP funkcional ▫$\Psi$▫, ki je blizu ▫$\Phi$▫.Source: Applications of modern mathematical methods : lecture notes of the 5th International CEEPUS Summer School, June 15 - 27 2001, Ljubljana, Slovenija (Str. 23-25)Type of material - conference contributionPublish date - 2001Language - englishCOBISS.SI-ID - 10777689
Author
Dolinar, Gregor, 11.08.1971-
Topics
matematika |
funkcionalna analiza |
funkcijske enačbe |
stabilnost linearnih funkcionalov |
ohranjevalci disjunktnosti |
▫$\varepsilon$▫-DP funkcionali |
mathematics |
functional analysis |
function equations |
▫$\varepsilon$▫-disjointness preserving functionals |
stability
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Dolinar, Gregor, 11.08.1971- | 18750 |
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