The Neutrix Convolution Product x -r,- ○ x μ,+
Some results on the product of distributions and the change of variable
Let and be distributions in and let be an infinitely differentiable function with , (or ). It is proved that if the neutrix product exists and equals , then the neutrix product exists and equals .
Results on the commutative neutrix convolution product of distributions
A commutative neutrix convolution of distributions and the exchange formula
On the composition of distributions and .
On the noncommutative neutrix product of distributions.
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