The concept of uniform convergence was proposed for the thorough research on the analyticity of the functions defined as limits.

摘要一致收敛概念是为深入限函数的分析性质而提出的。

A multi-period spatial residual Cokriging model combining Stochastic Hydrology with Geomathematics,was used to analysis hydrology data with spatial and temporal random function.

本文将随机水文学理论和地质数学理论有机地结合一起,提出了用时空随机函数观点去分析水文数据的多时段空间剩余协克立格模。

The concept of uniform convergence was proposed for the thorough research on the analyticity of the functions defined as limits.

摘要一致收敛概念是为深入研究极限函数的分性质而提出的。

A multi-period spatial residual Cokriging model combining Stochastic Hydrology with Geomathematics,was used to analysis hydrology data with spatial and temporal random function.

本将学理论和地质数学理论有地结合一起,提出了用时空函数观点去分数据的多时段空间剩余协克立格模型。

The concept of uniform convergence was proposed for the thorough research on the analyticity of the functions defined as limits.

摘要一致收敛概念是为深入研究极限函数的分析性质而提出的。

A multi-period spatial residual Cokriging model combining Stochastic Hydrology with Geomathematics,was used to analysis hydrology data with spatial and temporal random function.

本文将随机水文学理论和地质数学理论有机地结合一起,提出了用时空随机函数观点去分析水文数据的多时段空间剩余协克立格模型。

The concept of uniform convergence was proposed for the thorough research on the analyticity of the functions defined as limits.

摘要一致收敛概念是为深入研究极限函数分析性质而提出。

A multi-period spatial residual Cokriging model combining Stochastic Hydrology with Geomathematics,was used to analysis hydrology data with spatial and temporal random function.

将随机水学理论和地质数学理论有机地结合一起,提出了用时空随机函数观点去分析水数时段空间剩余协克立格模型。

The concept of uniform convergence was proposed for the thorough research on the analyticity of the functions defined as limits.

摘要一致收敛概念是为深入研究极限函数的分析性质而提出的。

A multi-period spatial residual Cokriging model combining Stochastic Hydrology with Geomathematics,was used to analysis hydrology data with spatial and temporal random function.

本文将随机水文学理论和地质数学理论有机地结合一起,提出了用时空随机函数观点去分析水文数据的多时段空间剩余协克立格模型。

The concept of uniform convergence was proposed for the thorough research on the analyticity of the functions defined as limits.

摘收敛概念是为深入研究极限函数的分析性质而提出的。

A multi-period spatial residual Cokriging model combining Stochastic Hydrology with Geomathematics,was used to analysis hydrology data with spatial and temporal random function.

本文将随机水文学理论和地质数学理论有机地结合起,提出了用时空随机函数观点去分析水文数据的多时段空间剩余协克立格模型。

The concept of uniform convergence was proposed for the thorough research on the analyticity of the functions defined as limits.

摘要一致收敛概深入研究极限函数的分析性质而提出的。

A multi-period spatial residual Cokriging model combining Stochastic Hydrology with Geomathematics,was used to analysis hydrology data with spatial and temporal random function.

本文将随机水文学理论和地质数学理论有机地结合一起,提出了用时空随机函数观点去分析水文数据的多时段空间剩余协克立格模型。

The concept of uniform convergence was proposed for the thorough research on the analyticity of the functions defined as limits.

摘要一致收敛概念是为深入研究极限的分析性而提出的。

A multi-period spatial residual Cokriging model combining Stochastic Hydrology with Geomathematics,was used to analysis hydrology data with spatial and temporal random function.

本文将随水文学理论学理论有结合一起,提出了用时空随观点去分析水文据的多时段空间剩余协克立格模型。

The concept of uniform convergence was proposed for the thorough research on the analyticity of the functions defined as limits.

摘要一致收敛为深入研究极限函数的分析质而提出的。

A multi-period spatial residual Cokriging model combining Stochastic Hydrology with Geomathematics,was used to analysis hydrology data with spatial and temporal random function.

本文将随机水文学理论和地质数学理论有机地结合一起,提出了用时空随机函数观点去分析水文数据的多时段空间剩余协克立格模型。