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Compact Abelian groups and extensions of Haar measures

A. Hulanicki — 1964

ContentsIntroduction.................................................................................................................... 31. Preliminaries (topology measure).................................................................... 32. Problems and the theorem.................................................................................... 73. Preliminaries (abstract groups, Cartesian products)....................................... 94. Preliminaries (automorphisms, duality theory).....................................................

The distribution of energy in the Brownian motion in the Gaussian field and analytic-hypoellipticity of certain subelliptic operators on the Heisenberg group

A. Hulanicki — 1976

Studia Mathematica

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Currently displaying 1 – 16 of 16

Compact Abelian groups and extensions of Haar measures

On the Spectrum of Convolution Operators on Groups with Polynomial Growth.

Subalgebra of $L_{1} (G)$ associated with Laplacian on a Lie group

Isomorphic embeddings of free products of compact groups

On the spectrum of the Laplacian on the affine group of the real line

The distribution of energy in the Brownian motion in the Gaussian field and analytic-hypoellipticity of certain subelliptic operators on the Heisenberg group

On symmetry of group algebras of discrete nilpotent groups

On the spectral radius in group algebras

Means and Følner condition on locally compact groups

Groups whose regular representation weakly contains all unitary representations

On positive functionals on a group algebra multiplicative on a subalgebra

Invariant subsets of nonsynthesis Leptin algebras and nonsymmetry

Boundaries for left-invariant sub-elliptic operators on semidirect products of nilpotent and abelian groups.

A Tauberian Theorem and Tangential Convergence for Bounded Harmonic Functions on Balls in ...n.

On commutative approximate identities and cyclic vectors of induced representations

Invariant extensions of the Haar measure