The convolution of finite number of analytic functions | Zendy

Poonam Sharma | Zendy; Ravinder Krishna | Zendy; Janusz Sokół | Zendy

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The convolution of finite number of analytic functions

Author(s) -

Poonam Sharma,

Ravinder Krishna,

Janusz Sokół

Publication year - 2019

Publication title -

publications de l institut mathematique

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.246

H-Index - 17

eISSN - 1820-7405

pISSN - 0350-1302

DOI - 10.2298/pim1919049s

Subject(s) - convolution (computer science) , multiplier (economics) , analytic function , convolution power , mathematics , circular convolution , riemann zeta function , convolution theorem , pure mathematics , algebra over a field , mathematical analysis , computer science , fourier analysis , artificial intelligence , fourier transform , artificial neural network , fractional fourier transform , economics , macroeconomics

We investigate various results associated with the convolution of finite number of analytic functions involving a certain multiplier operator (defined below). Some useful consequences including a result related to the zeta function are also mentioned.

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