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The existence and approximation of the periodic solutions for system of second order nonlinear differential equationsby using Lebesgue integrable

Merna Adel Aziz et al · University of Mosul, College of Education for Pure Science · 2007

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Author / responsible party
Merna Adel Aziz et al
Publisher
University of Mosul, College of Education for Pure Science
Year
2007
ISSN
1812-125X
ISSN
1812-125X
Language
English
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ABSTRACT<br /> <br /> In this paper we study the existence and approximation of the periodicsolutions for system of second order nonlinear differential equations according to Lebesgue integrable concept and by assuming that each of measurable at t and bounded by the functions Lebesgue integrable functions numerical -- analytic method has been used to study the periodic The solutions of ordinary differential equations which were introduced by A.M. Samoilenko.

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APA 7

al, M. A. A. E. (2007). The existence and approximation of the periodic solutions for system of second order nonlinear differential equationsby using Lebesgue integrable. https://doi.org/10.33899/edusj.2007.5922

MLA

al, Merna Adel Aziz et. "The existence and approximation of the periodic solutions for system of second order nonlinear differential equationsby using Lebesgue integrable." 2007. https://doi.org/10.33899/edusj.2007.5922.

Chicago

al, Merna Adel Aziz et. 2007. "The existence and approximation of the periodic solutions for system of second order nonlinear differential equationsby using Lebesgue integrable.". https://doi.org/10.33899/edusj.2007.5922.

Harvard

al, M. A. A. E. 2007, The existence and approximation of the periodic solutions for system of second order nonlinear differential equationsby using Lebesgue integrable, University of Mosul, College of Education for Pure Science, available at: https://doi.org/10.33899/edusj.2007.5922 [Accessed 7 Aug. 2026].

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Title
The existence and approximation of the periodic solutions for system of second order nonlinear differential equationsby using Lebesgue integrable
Author / contributors
Merna Adel Aziz et al
Publisher
University of Mosul, College of Education for Pure Science
Publication year
2007
ISSN
1812-125X
ISSN
1812-125X
Language
English

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periodic solution; nonlinear differential; lebesgue integrable
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