| dbo:abstract |
In mathematics, the Hilbert–Mumford criterion, introduced by David Hilbert and David Mumford, characterizes the semistable and stable points of a group action on a vector space in terms of eigenvalues of 1-parameter subgroups (Dieudonné & Carrell , , p.58). (en) Inom matematiken är Hilbert–Mumfords kriterium, introducerad av David Hilbert och , ett kriterium som karakteriserar och av en gruppverkan på ett vektorrum i termer av egenvärdena av 1-parameter-delgrupper (Dieudonné & Carrell , , p.58). (sv) |
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| dbp:last |
Carrell (en) Dieudonné (en) |
| dbp:loc |
p.58 (en) |
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1970 (xsd:integer) 1971 (xsd:integer) |
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dbc:Invariant_theory |
| rdfs:comment |
In mathematics, the Hilbert–Mumford criterion, introduced by David Hilbert and David Mumford, characterizes the semistable and stable points of a group action on a vector space in terms of eigenvalues of 1-parameter subgroups (Dieudonné & Carrell , , p.58). (en) Inom matematiken är Hilbert–Mumfords kriterium, introducerad av David Hilbert och , ett kriterium som karakteriserar och av en gruppverkan på ett vektorrum i termer av egenvärdena av 1-parameter-delgrupper (Dieudonné & Carrell , , p.58). (sv) |
| rdfs:label |
Hilbert–Mumford criterion (en) Hilbert–Mumfords kriterium (sv) |
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