2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/76477The topic of the paper is the study of germs of local holomorphisms $f$ between $C^n$ and $C^{n'}$ such that $f(M)\subset M'$ and $df(T^cM)=T^cM'$ for $M\subset C^n$ and $M'\subset C^{n'}$ generic real-analytic CR submanifolds of arbitrary codimensions. It is proved that for $M$ minimal and $M'$ finitely nondegenerate, such germs depend analytically on their jets. As a corollary, an analytic structure on the set of all germs of this type is obtained.17 pagesComplex Variables32C16, 32D15Germs of local automorphisms of real-analytic CR structures and analytic dependence on $k$-jetstext