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In this paper, we show some q -difference analogues of the second main theorems for algebraically nondegenerate meromorphic mappings over the field ϕ q 0 of zero-order meromorphic functions in ℂ m satisfying f (q z) = f (z) intersecting hypersurfaces, located in subgeneral position in ℙ n (ℂ) , where q = (q 1 , ... , q m) ∈ ℂ m and q j may be different. As an application, we give some unicity theorems for meromorphic mappings of ℂ m into ℙ n (ℂ) under the growth condition "order = 0 ", which are analogous to Picard's theorems. [ABSTRACT FROM AUTHOR]