On the space of convolution operators in $K^{\prime }_{1}$

A class of distributions supported by certain noncompact regular sets K are identified with continuous linear functionals on $C_{0}^{\infty} (K)$ . The proof is based on a parameter version of the Seeley extension theorem.

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Displaying similar documents to “On the space of convolution operators in K 1 ' ”

Displaying similar documents to “On the space of convolution operators in $K_{1}^{'}$ ”