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Related to Convolution operator: convolving, convolution integral
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Geometric Function Theory also contains systematic investigations of various analytic function classes associated with a further generalization of the Dziok-Srivastava convolution operator, which is popularly known as the Wright-Srivastava convolution operator defined by using the Fox-Wright generalized hypergeometric function (see, for details, [9] and [20]; see also [23] and the references cited in each of these recent works including [9] and [20]).
This would correspond in the case of a convolution operator to bounding the [L.
n], r is the gradient and * is the convolution operator product for generalized functions (see [1]).
Consider the convolution operator by taking the convolution between functions f (z) of the form (1.
All of these requirements can be met by choosing the convolution operator,