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Applicant:
Central University of Tamil Nadu 
Author:
Chinnaraman Ganesan, Rajakumar Roopkumar 
Corresponding Authors:
Rajakumar Roopkumar 
DOI #:
Not applicable 
Title:
On generalizations of Boehmian space and Hartley transform 
Journal:
Matematicki Vesnik 
Year:
2017 
Volume:
69 
Page:
133-143 
Keywords:
Bohemians, convolution, Hartley transform 
Abstract:
Boehmians are quotients of sequences which are constructed by using a set of axioms. In particular, one of these axioms states that the set S from which the denominator sequences are formed should be a commutative semigroup with respect to a binary operation. In this paper, we introduce a generalization of abstract Boehmian space, called generalized Boehmian space or G-Boehmian space, in which S is not necessarily a commutative semigroup. Next, we provide an example of a G-Boehmian space and we discuss an extension of the Hartley transform on it. 
Entered by:
Roopkumar Rajakumar on 2020-09-03 
 
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