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- Q1632516 subject Q8287706.
- Q1632516 abstract "In functional analysis, a branch of mathematics, the Shilov boundary is the smallest closed subset of the structure space of a commutative Banach algebra where an analog of the maximum modulus principle holds. It is named after its discoverer, Georgii Evgen'evich Shilov.".
- Q1632516 wikiPageWikiLink Q1050230.
- Q1632516 wikiPageWikiLink Q1202673.
- Q1632516 wikiPageWikiLink Q1509195.
- Q1632516 wikiPageWikiLink Q165474.
- Q1632516 wikiPageWikiLink Q170058.
- Q1632516 wikiPageWikiLink Q190549.
- Q1632516 wikiPageWikiLink Q207476.
- Q1632516 wikiPageWikiLink Q2390323.
- Q1632516 wikiPageWikiLink Q2676720.
- Q1632516 wikiPageWikiLink Q320346.
- Q1632516 wikiPageWikiLink Q320357.
- Q1632516 wikiPageWikiLink Q328998.
- Q1632516 wikiPageWikiLink Q505760.
- Q1632516 wikiPageWikiLink Q660730.
- Q1632516 wikiPageWikiLink Q752487.
- Q1632516 wikiPageWikiLink Q7625157.
- Q1632516 wikiPageWikiLink Q806066.
- Q1632516 wikiPageWikiLink Q8287706.
- Q1632516 comment "In functional analysis, a branch of mathematics, the Shilov boundary is the smallest closed subset of the structure space of a commutative Banach algebra where an analog of the maximum modulus principle holds. It is named after its discoverer, Georgii Evgen'evich Shilov.".
- Q1632516 label "Shilov boundary".