The aim of this paper is to introduce color Hom-Novikov-Poisson algebras which generalize color Hom-Novikov algebras. Many constructions of color Hom-Novikov-Poisson algebras are given either from color Novikov-Poisson algebras or from ε-commutative [...]
(Multiplicative) Hom-Lie-Yamaguti superalgebras are defined as a Z 2 -graded generalization of Hom-Lie Yamaguti algebras and also as a twisted generalization of Lie-Yamaguti superalgebras. Hom-Lie-Yamaguti superalgebras generalize also Hom-Lie supe [...]
GAPARAYI DONATIEN [1], ATTAN SYLVAIN [2], ISSA A. NOUROU [3],
Let (M, g) be a compact Riemannian manifold of hyperbolic type, i.e M is a manifold admitting another metric of strictly negative curvature. In this paper we study the geodesic flow restricted to the set of geodesics which are minimal on the univers [...]
GLASMACHERS EVA [1], KNIEPER GERHARD [2], OGOUYANDJOU CARLOS [3], SCHROEDER JAN PHILIPP [4],
This paper is devoted to the existence and asymptotic behavior in p-th moment of the mild solution to a class of impulsive neutral stochastic functional integro- differential equations with infinite delay in Hilbert spaces. A new and sufficient set [...]
BETE KORA HAFIZ [1], MANE AZIZ [2], OGOUYANDJOU CARLOS [3], DIOP MAMADOU ABDOUL [4],
Par un choix mathématique inspiré de l’histoire des mathématiques, nous avons montré l’utilité des nombres dans l’introduction du vecteur en classe de 4 e étant entendu que les nombres ont joué un rôle important dans la construction du concept. Pou [...]
AFFOGNON GERVAIS [1], OGOUYANDJOU CARLOS [2], TOSSA JOEL [3],
Recently in [1, 2], Bromideh introduced the Kullback-Leibler Divergence (KLD) test statistic in discriminating between two models. It was found that the ratio minimized Kullback-Leibler divergence (RMKLD) works better than the ratio of maximized l [...]
PAPA DARIO [1], NKURUNZIZA JEAN DE DIEU [2], OGOUYANDJOU CARLOS [3],
We study the volume growth function of geodesic spheres in the universal Riemannian covering of a compact manifold of hyperbolic type. Furthermore, we investigate the growth rate of closed geodesics in compact manifolds of hyperbolic type [...]
Let (M, g) be a compact Riemannian manifold of hyperbolic type and X be its universal Riemannian covering. We study in this paper, the growth function of the geodesic balls of X. We show that the critical exponent of the group of deck transformation [...]
Let ( M , F ) be a compact Finsler manifold of hyperbolic type, and M F be its universal Finsle- rian covering. In this paper we show that the growth function of the volume of geodesic balls of M F is of purely exponential type. [...]