CHARACTERIZATION OF EXPONENTIAL POLYNOMIALS ON COMMUTATIVE HYPERGROUPS

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SZEKELYHIDI LASZLO

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Journal Paper

Paper Information

Journal: Annals of Functional Analysis Year:2014 | Volume:5 | Issue:2 Page(s): 53-60

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Title

CHARACTERIZATION OF EXPONENTIAL POLYNOMIALS ON COMMUTATIVE HYPERGROUPS

Author(s)

SZEKELYHIDI LASZLO | Issue Writer Certificate

Keywords

HYPERGROUP

SPECTRAL SYNTHESIS

EXPONENTIAL POLYNOMIAL

Abstract

Exponential monomials are the basic building bricks of spectral analysis and SPECTRAL SYNTHESIS on Abelian groups. Recently there have been some attempts to extend the most important spectral analysis and SPECTRAL SYNTHESIS results from groups to HYPERGROUPs. For this purpose it is necessary to introduce a reasonable concept of exponential monomials. In this work we reconsider this problem, and using a ring-theoretical approach we prove characterization theorems for particular function classes, which can be considered as “exponential monomials” on commutative HYPERGROUPs.

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APA: Copy

SZEKELYHIDI, LASZLO. (2014). CHARACTERIZATION OF EXPONENTIAL POLYNOMIALS ON COMMUTATIVE HYPERGROUPS. ANNALS OF FUNCTIONAL ANALYSIS, 5(2), 53-60. SID. https://sid.ir/paper/346116/en

Vancouver: Copy

SZEKELYHIDI LASZLO. CHARACTERIZATION OF EXPONENTIAL POLYNOMIALS ON COMMUTATIVE HYPERGROUPS. ANNALS OF FUNCTIONAL ANALYSIS[Internet]. 2014;5(2):53-60. Available from: https://sid.ir/paper/346116/en

IEEE: Copy

LASZLO SZEKELYHIDI, “CHARACTERIZATION OF EXPONENTIAL POLYNOMIALS ON COMMUTATIVE HYPERGROUPS,” ANNALS OF FUNCTIONAL ANALYSIS, vol. 5, no. 2, pp. 53–60, 2014, [Online]. Available: https://sid.ir/paper/346116/en

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