  The purpose of this paper is to generalize some results on ternary Leibniz
algebras to the case of ternary Leibniz color algebras. In particular, we study
color Lie triple systems. In order to produce examples of ternary Leibniz color
algebras from Leibniz color algebras, several results on Leibniz color algebras
are given. Then we introduce and give some constructions of ternary
Leibniz-Nambu-Poisson color algebras. The relationship between associative
trialgebras and -1- tridendriform algebras are investigated. Moreover, we give
some methods of constructing modules over ternary Leibniz-Nambu-Poisson color
algebras.
