  The purpose of this paper is to study some Ternary color algebras. We
generalize some results on ternary Leibniz algebras to the case of ternary
Leibniz color algebras. In order to produce examples of ternary Leibniz color
algebras from Leibniz color algebras, several results on Leibniz color algebras
are given. Next, We introduce ternary Leibniz color algebras and give some
constructions dealing with operators, direct sum and tensor product. After
that, We introduce bimodule over ternary Leibniz color algebras and point out
that the direct sum and the tensor product of two bimodules over a ternary
Leibniz color algebras is also a bimodule over the given ternary Leibniz color
algebra. Then, We introduce ternary Leibniz-Poisson color algebras and study
some of their properties. Finally, we give a brief description of color Lie
triple systems, color Jordan triple systems and Comstrans color algebras. The
connections among them are also studied.
