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Hilbert space

Known as: Linear Algebra/Hilbert Spaces, Hilbert space dimension, Separable Hilbert space 
The mathematical concept of a Hilbert space, named after David Hilbert, generalizes the notion of Euclidean space. It extends the methods of vector… 
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Papers overview

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2018
2018
Let ${\mathbb V}$ be an $n$-dimensional linear space over an algebraically closed base field. We provide a classification, up to… 
2011
2011
In the present paper we introduce some sequence spaces com- bining lacunary sequence, invariant means in 2-normed spaces defined… 
2011
2011
The paper addresses the conventional approaches to the short-term forecasting of nonstationary processes in complex power systems… 
2007
2007
It was shown recently that the space isomorphic with an Gelfand Shilov space is well adapted for the use in quantum field theory… 
Review
2005
Review
2005
Expounded in this survey article is a series of refinements and generalizations of Hilbert's inequalities mostly published during… 
2004
2004
Hilbert-Huang transform(HHT) is a new two-step time-frequency analytic method to analyze the nonlinear and non-stationary signal… 
1999
1999
We construct a class of Euclidean invariant distributions ΦH indexed by a function H holomorphic at zero. These generalized… 
1997
1997
In this paper, we study a class of optimization problems,which are of certain interest for control theory. These problemsare of… 
1986
1986
. One of the principal results of the paper is that each scalar-type spectral operator in the quasicomplete locally convex space… 
1979
1979
In this paper we characterize maximal C-compact spaces, maximal QHC spaces, and maximal nearly compact spaces. We also discuss a…