A research on integrating stochastic smooth spatial processes

It is the one of most important topic of Smooth Spatial Statistics. For detailed research of process like this, as in other topics of statistics the mathematical tools take an important place. Here the concepts as numerical derivatives and numerical integration are more important. On the other hand, the punctuality of numerical methods and minimization of error ratio have to be examined. In this study the important implementations like numerical integration and numerical derivation take part. In a first part will be taken part the numerical integration and spatial process as what they are. In second part, the problem?s solution with help of spline interpolation, which is one of numerical derivation, is given. Also, Euler-Macluar formula is examined for numerical integration. In third part of teases, for the implementation of offered methods required additional theorems are mentioned. The proofs also take part for theorems.