some remarks concerning multiplication (m,n)-hypermodules‎

‎the existence link of $n$-ary prime subhypermodules and $n$-ary prime hyperideal in $(m‎, ‎n)$-hyperrings is investigated by multiplication $(m‎, ‎n)$-hypermodules‎. ‎an $(m‎, ‎n)$-hypermodule $(m‎, ‎f‎, ‎g)$ over a commutative krasner $(m,n)$-hyperring$(r‎, ‎h‎, ‎k)$ is called a multiplication $(m‎, ‎n)$-hypermodule if for each subhypermodule $n$ of $m$‎, ‎there exists a hyperideal $i$ of $r$ such that $n =g(i‎, ‎1^{(n-2)}‎, ‎m)$‎. ‎here we intend to analyze extensively the multiplication $(m,n)$-hypermodules‎. ‎we will study primary subhypermodules in context of multiplication $(m‎, ‎n)$-hypermodules‎. ‎also‎, ‎intersections and sums of the multiplication $(m,n)$-hypermodules are investigated‎.