On distributions of rapid growth
Convergence in spaces of rapidly increasing distributions.
On regular and absolutely regular distributions in .
On tempered convolution operators
In this paper we show that if is a convolution operator in , and , then the zeros of the Fourier transform of are of bounded order. Then we discuss relations between the topologies of the space of convolution operators on . Finally, we give sufficient conditions for convergence in the space of convolution operators in and in its dual.
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