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1 Ergebnisse
1
A geometric approach to Conn's linearization theorem:
Crainic, Marius
;
Fernandes, Rui Loja
Annals of Mathematics. 173 (2011) 2 - p. 1121-1139 , 2011
Link:
https://www.jstor.org/stable/29783226
RT Journal T1
A geometric approach to Conn's linearization theorem
UL https://suche.suub.uni-bremen.de/peid=jstor-29783226&Exemplar=1&LAN=DE A1 Crainic, Marius A1 Fernandes, Rui Loja PB Dept. of Mathematics, Princeton University YR 2011 SN 0003-486X K1 Philosophy K1 Logic K1 Logical topics K1 Formal logic K1 Mathematical logic K1 Denotational semantics K1 Mathematical linearity K1 Linearization K1 Mathematics K1 Mathematical expressions K1 Mathematical theorems K1 Pure mathematics K1 Algebra K1 Applied mathematics K1 Statistics K1 Applied statistics K1 Statistical physics K1 Dimensional analysis K1 Dimensionality K1 Abstract spaces K1 Topological spaces K1 Mathematical manifolds K1 Applied sciences K1 Materials science K1 Material properties K1 Isotropy K1 Differentiable manifolds K1 Lie groups K1 Linear algebra K1 Vector analysis K1 Vector fields K1 Mathematical functions K1 Transcendental functions K1 Trigonometric functions K1 Cotangent function K1 Mathematical values K1 Quotients JF Annals of Mathematics VO 173 IS 2 SP 1121 OP 1139 LK http://dx.doi.org/https://www.jstor.org/stable/29783226 DO https://www.jstor.org/stable/29783226 SF ELIB - SuUB Bremen
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