Zobrazeno 1 - 8
of 8
pro vyhledávání: '"I. M. Esuabana"'
Publikováno v:
Journal of Mathematics, Vol 2020 (2020)
Due to noncontinuous solution, impulsive differential equations with delay may have a measurable right side and not a continuous one. In order to support handling impulsive differential equations with delay like in other chapters of differential equa
Externí odkaz:
https://doaj.org/article/bf9a883c41c045c6b35ec2c2b036112f
Publikováno v:
Journal of Mathematics, Vol 2019 (2019)
Functions of bounded variations form important transition between absolute continuous and singular functions. With Bainov’s introduction of impulsive differential equations having solutions of bounded variation, this class of functions had eventual
Externí odkaz:
https://doaj.org/article/88e144a3ff7f4ffa964d66262bc7f99a
Publikováno v:
Journal of Mathematics, Vol 2020 (2020)
Due to noncontinuous solution, impulsive differential equations with delay may have a measurable right side and not a continuous one. In order to support handling impulsive differential equations with delay like in other chapters of differential equa
Autor:
J. A. Ugboh, I. M. Esuabana
Publikováno v:
International Journal of Chemistry, Mathematics and Physics. 2:27-32
Publikováno v:
International Journal of Chemistry, Mathematics and Physics. 2:19-22
Publikováno v:
Journal of Mathematics, Vol 2019 (2019)
Functions of bounded variations form important transition between absolute continuous and singular functions. With Bainov’s introduction of impulsive differential equations having solutions of bounded variation, this class of functions had eventual
Autor:
I. M. Esuabana, Ubon Akpan Abasiekwere
Publikováno v:
American Journal of Applied Mathematics. 6:135
Research in impulsive delay differential equations has been undergoing some exciting growth in recent times. This to a large extent can be attributed to the quest by mathematicians in particular and the science community as a whole to unveil nature t
Publikováno v:
Global Journal of Mathematical Sciences; Vol 11, No 1-2 (2012); 21-26
Various algorithm such as Doolittle, Crouts and Cholesky’s have been proposed to factor a square matrix into a product of L and U matrices, that is, to find L and U such that A = LU; where L and U are lower and upper triangular matrices respectivel