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1998
Let \(K\) be a field complete with respect to some valuation 1.1 and let \(E=(E,\|\cdot \|)\) be a \(K\)-Banach space. \(K\)-Banach spaces \(E\) such that for each closed subspace \(D\) there exists a linear surjective projection \(P:E\to D\) satisfying \(\| Px\|\leq\| x\|\) for all \(x\in E\) are called norm Hilbert spaces (NHS). The authors introduce
Ochsenius, H., Schikhof, W.H.
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Let \(K\) be a field complete with respect to some valuation 1.1 and let \(E=(E,\|\cdot \|)\) be a \(K\)-Banach space. \(K\)-Banach spaces \(E\) such that for each closed subspace \(D\) there exists a linear surjective projection \(P:E\to D\) satisfying \(\| Px\|\leq\| x\|\) for all \(x\in E\) are called norm Hilbert spaces (NHS). The authors introduce
Ochsenius, H., Schikhof, W.H.
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Cointegrated Linear Processes in Hilbert Space
, 2017Brendan K. Beare, Juwon Seo, Won-Ki Seo
semanticscholar +1 more source
On a Hilbert space of analytic functions and an associated integral transform part I
, 1961V. Bargmann
semanticscholar +1 more source
Weaving properties of Hilbert space frames
International Conference on Sampling Theory and Applications, 2015P. Casazza, Richard G. Lynch
semanticscholar +1 more source
A Hilbert Space Embedding for Distributions
IFIP Working Conference on Database Semantics, 2007Alex Smola +3 more
semanticscholar +1 more source