Method of semidiscretization in time to nonlinear retarded differential equations with nonlocal history conditions

S. Agarwal; D. Bahuguna

doi:10.1155/S0161171204401173

Method of semidiscretization in time to nonlinear retarded differential equations with nonlocal history conditions

S. Agarwal, D. Bahuguna

Research output: Contribution to journal › Article › peer-review

9 Scopus citations

Abstract

This paper deals with the applications of the method of semidiscretization in time to a nonlinear retarded differential equation with a nonlocal history condition. We establish the existence and uniqueness of a strong solution. Finally, we consider some applications of the abstract results.

Original language	English (US)
Pages (from-to)	1943-1956
Number of pages	14
Journal	International Journal of Mathematics and Mathematical Sciences
Volume	2004
Issue number	37
DOIs	https://doi.org/10.1155/S0161171204401173
State	Published - 2004
Externally published	Yes

ASJC Scopus subject areas

Mathematics (miscellaneous)

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title = "Method of semidiscretization in time to nonlinear retarded differential equations with nonlocal history conditions",

abstract = "This paper deals with the applications of the method of semidiscretization in time to a nonlinear retarded differential equation with a nonlocal history condition. We establish the existence and uniqueness of a strong solution. Finally, we consider some applications of the abstract results.",

author = "S. Agarwal and D. Bahuguna",

year = "2004",

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language = "English (US)",

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journal = "International Journal of Mathematics and Mathematical Sciences",

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AU - Agarwal, S.

AU - Bahuguna, D.

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AB - This paper deals with the applications of the method of semidiscretization in time to a nonlinear retarded differential equation with a nonlocal history condition. We establish the existence and uniqueness of a strong solution. Finally, we consider some applications of the abstract results.

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JO - International Journal of Mathematics and Mathematical Sciences

JF - International Journal of Mathematics and Mathematical Sciences

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ER -

Method of semidiscretization in time to nonlinear retarded differential equations with nonlocal history conditions

Abstract

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