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Covers representations of locally compact groups, with emphasis on compact groups and abelian groups.
These subgroups include the maximal compact groups of biholomorphisms.
Several important problems in vision and data analysis reduce to group synchronization over various compact groups.
Rural Javanese villages are compact groups of single-family houses, traditionally built of bamboo, surrounding a central square.
We consider operators Hμ of convolution with measures μ on locally compact groups.
Let G1, …, Gn be locally compact groups and H a Hilbert space.
Such principles have been established for locally compact abelian groups and for compact groups.
This class includes all abelian groups, both discrete and continuous, as well as all compact groups.
We deal with supports of tensor products of irreducible representations of locally compact groups.
Our results are applied to direct products of locally compact groups.
This result generalizes the corresponding result for representations of compact groups and holomorphic discrete series representations.
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