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46B99 - Functional analysis :: Normed linear spaces and Banach spaces; Banach lattices :: Miscellaneous

$\ell^p$ owned by rspuzio all norms are not equivalent owned by matte all norms on finite-dimensional vector spaces are equivalent owned by jirka approximation property owned by asteroid Banach space owned by bbukh Banach-Steinhaus theorem owned by Koro bounded linear extension of an operator owned by asteroid bounded operator owned by bwebste closure of a vector subspace in a normed space is a vector subspace owned by gumau closure of a vector subspace is a vector subspace owned by loner compact operator owned by mhale continuous linear mapping owned by Koro equivalent norms owned by matte every finite dimensional normed vector space is a Banach space owned by matte every finite dimensional subspace of a normed space is closed owned by Mathprof every subspace of a normed space of finite dimension is closed owned by Mathprof extended norm owned by rspuzio finite dimensional proper subspaces of a normed space are nowhere dense owned by asteroid finite rank approximation on separable Hilbert spaces owned by karstenb isometric isomorphism owned by Gorkem necessary and sufficient conditions for a normed vector space to be a Banach space owned by asteroid normed vector space owned by rspuzio pointwise limit of bounded operators is bounded owned by asteroid proof of Banach-Steinhaus theorem owned by Koro proof of necessary and sufficient conditions for a normed vector space to be a Banach space owned by willny quotient norm owned by asteroid quotients of Banach algebras owned by asteroid quotients of Banach spaces by closed subspaces are Banach spaces under the quotient norm owned by asteroid scaling of the open ball in a normed vector space owned by matte shift operators in $\ell^p$ owned by matte
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