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克里金及协同克里金代码

于 2018-10-02 发布 文件大小:43KB
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代码说明:

  在离散数据的基础上补插连续函数,使得这条连续曲线通过全部给定的离散数据点。插值是离散函数逼近的重要方法,利用它可通过函数在有限个点处的取值状况,估算出函数在其他点处的近似值(The continuous function is interpolated on the basis of discrete data so that the continuous curve passes through all the given discrete data points. Interpolation is an important method of approximating discrete functions. By using it, the approximate values of functions at other points can be estimated by using the condition of function at finite points.)

文件列表:

克里金及协同克里金代码, 0 , 2018-03-31
克里金及协同克里金代码\Co_kriging0.m, 8758 , 2018-03-31
克里金及协同克里金代码\Co_variogram_sq.m, 12325 , 2018-03-31
克里金及协同克里金代码\fminsearchbnd.m, 8139 , 2012-02-06
克里金及协同克里金代码\kriging0.m, 6687 , 2018-03-31
克里金及协同克里金代码\Test.m, 1811 , 2018-03-31
克里金及协同克里金代码\Test_data.mat, 18796 , 2018-03-30
克里金及协同克里金代码\variogram.m, 12698 , 2018-03-27
克里金及协同克里金代码\variogramfit2.m, 18370 , 2018-03-31

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