Research on Visual Monitoring System of Workshop Based on Multi-Dimensional Vector Points;

In this paper a new interpolation method for quadratic B-spline curves is proposed so as to fully utilize the degrees of freedom provided by parameterization and knot vector to control the shapes of the interpolation curves intuitively by the tangent constraints on data points.

According to the location and size of the final mapping graph on the NURBS surface,the knot vectors and limit parameters of the surface are modified to match the planar graph,then all the elements in the planar graph are inserted into the parameter domain of the surface.

In this paper, by using a class of connected B-vex functions, connected pseudo B-vex and connected quasi B-vex functions, some vector saddle point results are obtained for non-smooth multi-objective programming.

By using scalarization methods and fixed point technique, some existence theorems of solutions for vector variational inequalities,vector saddle point theorems and vector minimax theorems are given.