Grand Lebesgue Spaces are really Banach algebras relative to the convolution on unimodular locally compact groups
arXiv:1904.09226
Abstract
We prove that the Grand Lebesgue Space, builded on a unimodular locally compact topological group, forms a Banach algebra relative to the convolution.
References in corpus (4)
- Boundedness of Operators in Bilateral Grand Bebesgue Spaces with Exact and Weakly Exact Constant Calculation
- Relations between exponential tails, moments and moment generating functions for random variables and vectors
- Fundamental function for Grand Lebesgue Spaces
- Multipliers of grand and small Lebesgue spaces