Results 51 to 60 of about 6,267 (199)
About Some Monge–Kantovorich Type Norm and Their Applications to the Theory of Fractals
Mathematics, 2022 If X is a Hilbert space, one can consider the space cabv(X) of X valued measures defined on the Borel sets of a compact metric space, having a bounded variation. On this vector measures space was already introduced a Monge–Kantorovich type norm.
Ion Mierluș-Mazilu, Lucian Niță
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The Existence and Uniqueness of the Haar Measure [PDF]
, 2021 In this essay we present a proof of the existence and uniqueness of a Haar measure on every locally compact group.I denna uppsats presenterar vi ett bevis för existensen och entydigheten av ett Haarmått på varje lokalt kompakta ...
Lundgren, Stig
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A simple proof of the existence of Haar measure on amenable groups [PDF]
, 2017 A simple proof of the existence of Haar measure on amenable groups is ...
Izzo, Alexander J.
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The Haar measure on a compact quantum group [PDF]
, 1995 Let A be a C ∗ {{\text {C}}^ \ast } -algebra with an identity.
A. Van Daele
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Low complexity subshifts have discrete spectrum
Forum of Mathematics, Sigma, 2023 We prove results about subshifts with linear (word) complexity, meaning that $\limsup \frac {p(n)}{n} < \infty $ , where for every n, $p(n)$ is the number of n-letter words appearing in sequences in the subshift.
Darren Creutz, Ronnie Pavlov
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Measures equivalent to the Haar measure [PDF]
Proceedings of the Glasgow Mathematical Association, 1960 We call two measures equivalent if each is absolutely continuous with respect to the other (cf. [1]). Let G be a locally compact topological group and let μ be a non-negative Baire measure on G (i.e. μ is denned on all Baire sets, finite on compact sets and positive on open sets). We say that μ is stable if μ (E)=0 implies μ(tE)=0 for each t ∈ G. A. M.
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International Journal of Mathematics and Mathematical Sciences, 1987 This paper contains some characterisations of complex L-balls, including interpolation theorems which are analogs of Edward's separation theorem for simplices.
Mrinal Kanti Das
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Haar-LikeWavelets over Tetrahedra
Journal of Computer Science and Technology, 2017 In this paper we define a Haar-like wavelets basis that form a basis for L2(T,S,μ), μ being the Lebesgue measure and S the σ -algebra of all tetrahedra generated from a subdivision method of the T tetrahedron.
Liliana Beatriz Boscardín +2 more
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Quantum Liouville's theorem based on Haar measure [PDF]
Liouville theorem (LT) reveals robust incompressibility of distribution function in phase space, given arbitrary potentials. However, its quantum generalization, Wigner flow, is compressible, i.e., LT is only conditionally true (e.g., for perfect ...
Song, B. Q. +3 more
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Dimension and measure for generic continuous images [PDF]
, 2013 This work is supported by EPSRC Doctoral Training GrantsWe consider the Banach space consisting of continuous functions from an arbitrary uncountable compact metric space, X, into R-n.
James T. Hyde +7 more
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