Research on Algorithm for Computing Exact Minkowski Sum of 3D Convex Polyhedrons;

It is shown that convex games are superadditive and have nonempty cores,and that the core of convex stochastic cooperative game satisfies the Minkowski sum and Minkowski difference.

In this paper, the author first proves the multidimensional renewal theorem and thenconsiders the renewal theorem for Minkowski sums of random compact convex sets.

Hlder inequality and Minkowski inequality on singular valued p-norm;

Minkowski inequality for g expectation;

Lagrange s method of multipliers and Minkowski inequality;

Equivalent representation of nonsquare constants of symmetric Minkowski planes is obtained,and a conclusion that pointwise nonsquare constants of symmetric Minkowski planes achieve sqrt 2 uniformly at some point is obtained.

The present paper covers the geometric properties of Minkowski plane by Clifford algebra and points out the possibility of implementing the study of Minkowski geometry on a computer by using Clifford algebra.

This paper proves that Minkowski plane is an inner product space if the sums of the length of two groups of relative arcs that Biekhoff arthogonalizes with each other in the unit circle of the Minkowski plane is equivalent.

Rectifying Curves in three-dimensional Minkowski space;

Special Surfaces about the Gauss Curvature to be a Quadratic Function in 3 - Dimentional Minkowski Space;

The curves on 2-de Sitter space S21(1) in 3D Minkowski space are studied.