Chandrasekhar quadratic and cubic integral equations via Volterra-Stieltjes quadratic integral equation

In this work, we study the existence of one and exactly one solution x∈C[0,1]x\in C\left[0,1], for a delay quadratic integral equation of Volterra-Stieltjes type. As special cases we study a delay quadratic integral equation of fractional order and a Chandrasekhar cubic integral equation.

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Autores principales:	El-Sayed Ahmed M. A., Omar Yasmin M. Y.
Formato:	article
Lenguaje:	EN
Publicado:	De Gruyter 2021
Materias:	volterra-stieltjes type continuous solution delay functional integral equation continuous dependence 74h10 45g10 47h30 Mathematics QA1-939
Acceso en línea:	https://doaj.org/article/5a214983c0be4799acda628127ddfb67
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spelling	oai:doaj.org-article:5a214983c0be4799acda628127ddfb672021-12-05T14:10:45ZChandrasekhar quadratic and cubic integral equations via Volterra-Stieltjes quadratic integral equation2391-466110.1515/dema-2021-0003https://doaj.org/article/5a214983c0be4799acda628127ddfb672021-05-01T00:00:00Zhttps://doi.org/10.1515/dema-2021-0003https://doaj.org/toc/2391-4661In this work, we study the existence of one and exactly one solution x∈C[0,1]x\in C\left[0,1], for a delay quadratic integral equation of Volterra-Stieltjes type. As special cases we study a delay quadratic integral equation of fractional order and a Chandrasekhar cubic integral equation.El-Sayed Ahmed M. A.Omar Yasmin M. Y.De Gruyterarticlevolterra-stieltjes typecontinuous solutiondelay functional integral equationcontinuous dependence74h1045g1047h30MathematicsQA1-939ENDemonstratio Mathematica, Vol 54, Iss 1, Pp 25-36 (2021)
institution	DOAJ
collection	DOAJ
language	EN
topic	volterra-stieltjes type continuous solution delay functional integral equation continuous dependence 74h10 45g10 47h30 Mathematics QA1-939
spellingShingle	volterra-stieltjes type continuous solution delay functional integral equation continuous dependence 74h10 45g10 47h30 Mathematics QA1-939 El-Sayed Ahmed M. A. Omar Yasmin M. Y. Chandrasekhar quadratic and cubic integral equations via Volterra-Stieltjes quadratic integral equation
description	In this work, we study the existence of one and exactly one solution x∈C[0,1]x\in C\left[0,1], for a delay quadratic integral equation of Volterra-Stieltjes type. As special cases we study a delay quadratic integral equation of fractional order and a Chandrasekhar cubic integral equation.
format	article
author	El-Sayed Ahmed M. A. Omar Yasmin M. Y.
author_facet	El-Sayed Ahmed M. A. Omar Yasmin M. Y.
author_sort	El-Sayed Ahmed M. A.
title	Chandrasekhar quadratic and cubic integral equations via Volterra-Stieltjes quadratic integral equation
title_short	Chandrasekhar quadratic and cubic integral equations via Volterra-Stieltjes quadratic integral equation
title_full	Chandrasekhar quadratic and cubic integral equations via Volterra-Stieltjes quadratic integral equation
title_fullStr	Chandrasekhar quadratic and cubic integral equations via Volterra-Stieltjes quadratic integral equation
title_full_unstemmed	Chandrasekhar quadratic and cubic integral equations via Volterra-Stieltjes quadratic integral equation
title_sort	chandrasekhar quadratic and cubic integral equations via volterra-stieltjes quadratic integral equation
publisher	De Gruyter
publishDate	2021
url	https://doaj.org/article/5a214983c0be4799acda628127ddfb67
work_keys_str_mv	AT elsayedahmedma chandrasekharquadraticandcubicintegralequationsviavolterrastieltjesquadraticintegralequation AT omaryasminmy chandrasekharquadraticandcubicintegralequationsviavolterrastieltjesquadraticintegralequation
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Chandrasekhar quadratic and cubic integral equations via Volterra-Stieltjes quadratic integral equation

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