In this paper,the kinematic measure for a rectangle in convex domain is studied.

In this paper ,by using the methods of kinematic measure on convex domain,we discuss the distribution of the points of intersection of the convex domain and rectangle lattice,and get a conclusion of its distribution.

Whitley,and obtain the sharp results about distortiontheorems for the holomorphic mappings between convex domains in the Banach spaces.

Any convex domain could be approached by convex polygon,for temperature distribution within convex domain,it could be approximated by irrational function interpolation.

Let D be a convex domain in the place.

The boundary behaviour on a convex domain in C n and a Stein manifold is studied.

We obtain a continuous solution of -equation for a strictly pseudoconvex domain with non-smooth boundary on Stein manifolds,which doesn t involve integral on boundary.

By meams of ΓK manifolds introduced by Laurent-Thiebaut,et al,we constructed extend B-M(Bochner-Matinelli) kernel to study extension formula of Koppelman-Leray-Norguet formula and obtained a continuous solutions of -equation on a strictly pseudoconvex domain with non-smooth boundary in Cn space.

In [1],an extensional formula of Leray-Norguet with weight factors of differential forms and weighted continuous solutions of the -equation on a strictly pseudoconvex domain with piecewise C(1) smooth boundaries in C n were obtained.