Ojo, M., Gbadamosi, B., Benson, T., Tunç, C. (2016). Mathematics Department, Faculty of Science, Minia University, Minia, Egypt. test, 24(2), 210-213. doi: 10.1016/j.joems.2015.08.001
Mayowa M. Ojo; B. Gbadamosi; Temitope O. Benson; Cemil Tunç. "Mathematics Department, Faculty of Science, Minia University, Minia, Egypt". test, 24, 2, 2016, 210-213. doi: 10.1016/j.joems.2015.08.001
Ojo, M., Gbadamosi, B., Benson, T., Tunç, C. (2016). 'Mathematics Department, Faculty of Science, Minia University, Minia, Egypt', test, 24(2), pp. 210-213. doi: 10.1016/j.joems.2015.08.001
Ojo, M., Gbadamosi, B., Benson, T., Tunç, C. Mathematics Department, Faculty of Science, Minia University, Minia, Egypt. test, 2016; 24(2): 210-213. doi: 10.1016/j.joems.2015.08.001

Mathematics Department, Faculty of Science, Minia University, Minia, Egypt

Journal of the Egyptian Mathematical Society
Volume 24, Issue 2, 2016, Pages 210-213    PDF (308.48 K)
DOI: 10.1016/j.joems.2015.08.001
Authors
Mayowa M. Ojo* 1; B. Gbadamosi2; Temitope O. Benson3; Cemil Tunç4
1Department of Ecology and Evolutionary Biology, University of Kansas, Lawrence, USA.
2Department of Computer Sciences, Landmark University, Omu-Aran, Kwara State, Nigeria.
3Institute for Computational and Data Sciences, University at Bufalo, State University of New York, Albany, USA.
4Department of Mathematics, Faculty of Sciences, YüzüncüYıl University, 65080 Van, Turkey
Abstract
In this paper, we consider a certain non-linear Volterra integro-differential equations
with delay. We study stability and boundedness of solutions. The technique of proof involves defining
suitable Lyapunov functionals. Our results improve and extend the results obtained in literature
Keywords
Non-linear; Volterra integro- differential equation; Stability; Boundedness; Lyapunov functional
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