Results 21 to 30 of about 195,139 (314)
Semiparametric estimation of shifts on compact Lie groups for image registration [PDF]
In this paper we focus on estimating the deformations that may exist between similar images in the presence of additive noise when a reference template is unknown. The deformations aremodeled as parameters lying in a finite dimensional compact Lie group.
Vimond, Myriam +2 more
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A note on compact groups [PDF]
We show that the product of certain subsets in a compact connected topological group is the group itself.
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COMMUTING PROBABILITY OF COMPACT GROUPS [PDF]
AbstractFor any (Hausdorff) compact group G, denote by $\mathrm{cp}(G)$ the probability that a randomly chosen pair of elements of G commute. We prove that there exists a finite group H such that $\mathrm{cp}(G)= {\mathrm{cp}(H)}/{|G:F|^2}$ , where F is the FC-centre of G and H is isoclinic to F with $\mathrm{cp}(F)=\mathrm{cp}(H)$ whenever ...
ALIREZA ABDOLLAHI +1 more
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Sobolev Spaces on Locally Compact Abelian Groups: Compact Embeddings and Local Spaces
We continue our research on Sobolev spaces on locally compact abelian (LCA) groups motivated by our work on equations with infinitely many derivatives of interest for string theory and cosmology.
Przemysław Górka +2 more
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A Characterization of Compact Groups [PDF]
It is shown that the group algebra L 1
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Compact Groups and Their Representations [PDF]
This is an overview article on compact Lie groups and their representations, written for the Encyclopedia of Mathematical Physics to be published by Elsevier.
Kirillov, Alexandre +1 more
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On T-Characterized Subgroups of Compact Abelian Groups
A sequence \(\{ u_n \}_{n\in \omega}\) in abstract additively-written Abelian group \(G\) is called a \(T\)-sequence if there is a Hausdorff group topology on \(G\) relative to which \(\lim_n u_n =0\).
Saak Gabriyelyan
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A Characterization of Compact Groups [PDF]
A locally compact group is compact if and only if it is of type I and has discrete spectrum (equivalently: its C ∗
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Haar Measure for non-Hausdorff Locally Compact Groups [PDF]
The paper describes two possible ways of extending the definition of Haar measure to non-Hausdorff locally compact groups. The first one forces compact sets to be measurable: with this construction, a counterexample to the existence of the Haar measure ...
Lisa Valentini
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Probabilities on a compact group [PDF]
Let G be an arbitrary compact Hausdorff group. A probability measure on G is a non-negative, real-valued, countably additive, regular Borel measure ,u on G such that ,t(G) = 1. If ,t and X are two probability measures on G then their convolution A * X is also a probability measure on G.
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