Art

J-GLOBAL ID：201802286742740953   Reference number：18A0389209

Approximations of Lipschitz maps via immersions and differentiable exotic sphere theorems

はめ込みと微分可能なエキゾチック球定理によるLipschitz写像の近似【Powered by NICT】

Author (2)： Kondo Kei (Department of Mathematical Sciences, Yamaguchi University, Yamaguchi City, Yamaguchi Pref. 753-8512, Japan) ,  Tanaka Minoru (Department of Mathematics, Tokai University, Hiratsuka City, Kanagawa Pref. 259-1292, Japan)
Material： Nonlinear Analysis:Theory, Methods & Applications  (Nonlinear Anal Theory Method Appl)
Volume： 155  Page： 219-249  Publication year： 2017 
JST Material Number： A1178A  ISSN： 0362-546X  Document type： Article
Article type： 原著論文  Country of issue： Netherlands (NLD)  Language： ENGLISH (EN)

Abstract/Point： As our main theorem, we prove ...

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Thesaurus term： dipping ,  singular point ,  Riemannian space ,  *approximation method ,  spherical surface ,  diffeomorphism ,  compact manifold ,  manifold (mathematics) ,  critical point ,  topology ,  *differential ,  Bismuth ,  *mapping ,  torsional deformation ,  distance function

Author keywords (6)： Bi-Lipschitz homeomorphism ,  Differentiable sphere theorem ,  Exotic spheres ,  Lipschitz map ,  Non-smooth analysis ,  Smooth approximation

JST classification (3)： Mathematical physics  (BA03000W) ,  General theory of relativity and theory of gravity  (BA07030F) ,  Gauge field theories  (BF01022B)

Terms in the title (5)： はめ込み ,  微分 ,  定理 ,  写像 ,  近似