AN ODD ENTIRE-FUNCTION SOLUTION FOR ONE-DIMENSIONAL DIFFUSION EQUATION IN THEORY OF MODULAR FORM

Xiao-Jun Yang; Tasawar Hayat

doi:10.2298/TSCI221105004Y

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AN ODD ENTIRE-FUNCTION SOLUTION FOR ONE-DIMENSIONAL DIFFUSION EQUATION IN THEORY OF MODULAR FORM

Journal article

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Peer reviewed

AN ODD ENTIRE-FUNCTION SOLUTION FOR ONE-DIMENSIONAL DIFFUSION EQUATION IN THEORY OF MODULAR FORM

Xiao-Jun Yang and Tasawar Hayat

Thermal science, Vol.27(1B), pp.465-468

01/01/2023

DOI: https://doi.org/10.2298/TSCI221105004Y

Abstract

Physical Sciences

Science & Technology

Thermodynamics

This article addresses a new odd entire function of order one structured by the Fou-rier sine integral, which is the solution of the one-dimensional diffusion equation in theory of modular form.

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Title: AN ODD ENTIRE-FUNCTION SOLUTION FOR ONE-DIMENSIONAL DIFFUSION EQUATION IN THEORY OF MODULAR FORM
Creators - without role: Xiao-Jun Yang - King Abdulaziz University
Tasawar Hayat - Quaid-i-Azam University
Publication Details: Thermal science, Vol.27(1B), pp.465-468
Publisher: Vinca Inst Nuclear Sci
Number of pages: 4
Grant note: 102504180004 / China University of Mining and Technology
Identifiers: 9934126408331
Academic Unit: King Abdulaziz University
Language: English
Resource Type: Journal article