Some Properties For Minors Of Differential Matrices

The study of the theory of mappings has important applications in geometric func-tion theory in high dimensioinal spaces. This paper deals with some properties for minors of the differential matrix of space mapping f= (f1,f2,…,fn). By using the definition of Orlicz function, Fatou's Lemma and Lebesgue dominated convergence theorem, we conclude that the coordinate functions of f vanish on the compact subdomain, the value of the minors of differential matrix is 0 when the Orlicz function satisfying the divergence and convexity conditions.