Every smooth p-adic Lie group admits a compatible analytic structure

Every smooth p-adic Lie group admits a compatible analytic structure

Source :

• Forum Mathematicum [ 0933-7741 ] ; 2006-01-26.

English descriptors

• KwdEn :
  • Absolute value, Akxk, Analytic structure, Analytic structures, Banach, Continuous groups, Continuous homomorphism, Continuous mapping, Continuous maps, Continuous seminorm, Ekxk, Eld, Expg, Exponential, Glockner, Group structure, Homogeneous polynomial, Homomorphism, Identity neighbourhood, Inequality, Invariant vector, Inverse function theorem, Isometry, Kgsx, Lemma, Logg, Manifold structure, Maximum norm, Modelled, Neighbourhood, Nite, Nite extension, Nite orders, Normed, Normed space, Normed spaces, Normed vector space, Notational formalism, Open identity neighbourhood, Open subgroup, Open subset, Order taylor expansion, Other hand, Polynormed space, Resp, Second assertion, Subgroup, Subset, Surjective, Surjective isometry, Taylor expansion, Taylor expansions, Topological, Topological group, Topological vector spaces, Topology, Ultrametric, Ultrametric banach space, Ultrametric group, Ultrametric inequality, Vector space, Vector spaces.
• Teeft :
  • Absolute value, Akxk, Analytic structure, Analytic structures, Banach, Continuous groups, Continuous homomorphism, Continuous mapping, Continuous maps, Continuous seminorm, Ekxk, Eld, Expg, Exponential, Glockner, Group structure, Homogeneous polynomial, Homomorphism, Identity neighbourhood, Inequality, Invariant vector, Inverse function theorem, Isometry, Kgsx, Lemma, Logg, Manifold structure, Maximum norm, Modelled, Neighbourhood, Nite, Nite extension, Nite orders, Normed, Normed space, Normed spaces, Normed vector space, Notational formalism, Open identity neighbourhood, Open subgroup, Open subset, Order taylor expansion, Other hand, Polynormed space, Resp, Second assertion, Subgroup, Subset, Surjective, Surjective isometry, Taylor expansion, Taylor expansions, Topological, Topological group, Topological vector spaces, Topology, Ultrametric, Ultrametric banach space, Ultrametric group, Ultrametric inequality, Vector space, Vector spaces.

Abstract

• https://api.istex.fr/document/EB7ACE4E2DB2FA4B4FAA604203AB9422734122E1/fulltext/pdf

Affiliations:

• Allemagne
• District de Darmstadt, Hesse (Land)
• Darmstadt

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