The definition ,basic nature, important rule and histerieal significancy of continued fraction are introduced.

绍了连分数的含义、基本性质以及连分数的重要理和作用。

This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

摘要本论文提出具有绝对可加性自相关数列的离散时间稳高斯讯号的编码理。

By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

通半连续函数及函数项级数等有关性质的证明,绍了有限覆盖理的使用方法,说明了它在证明问题中的作用。

In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

在对高度非正规矩阵的研究应用中，理将比它们的特例-广义特征值理更可靠，能提供更多的信息。

The definition ,basic nature, important rule and histerieal significancy of continued fraction are introduced.

介绍连分数的含义、基本性质以及连分数的重定理和作。

This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

本论文提出具有绝对可加性自相关数列的离散时间稳定高斯讯号的编码定理。

By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

通半连续函数及函数项级数等有关性质的证,介绍有限覆盖定理的使方法,说在证问题中的作。

In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

在对高度非正规矩阵的研究应中，这些定理将比们的特例-广义特征值定理更可靠，能提供更多的信息。

The definition ,basic nature, important rule and histerieal significancy of continued fraction are introduced.

介绍了连分的含义、基本性质以及连分的重要定理和作用。

This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

摘要本论文提出具有绝对可加性自相关列的离散时间稳定高的编码定理。

By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

通半连续及级等有关性质的证明,介绍了有限覆盖定理的使用方法,说明了它在证明问题中的作用。

In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

在对高度非正规矩阵的研究应用中，这些定理将比它们的特例-广义特征值定理更可靠，能提供更多的信息。

The definition ,basic nature, important rule and histerieal significancy of continued fraction are introduced.

介绍了连分数的含义、基性质以及连分数的重定理和作用。

This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

摘文提出具有绝对可加性自相关数列的离散时间稳定高斯讯号的编码定理。

By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

通半连续函数及函数项级数等有关性质的证,介绍了有限覆盖定理的使用方法,了它在证问题中的作用。

In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

在对高度非正规矩阵的研究应用中，这些定理将比它们的特例-广义特征值定理更可靠，能提供更多的信息。

The definition ,basic nature, important rule and histerieal significancy of continued fraction are introduced.

介绍了连分数含义、基本性质以及连分数重要定理和作。

This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

摘要本论文有绝对可加性自相关数列离散时间稳定高斯讯号编码定理。

By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

通半连续函数及函数项级数等有关性质证明,介绍了有限覆盖定理方法,说明了它在证明问题中作。

In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

在对高度非正规矩阵研究应中，这些定理将比它们特例-广义特征值定理更可靠，能供更多信息。

The definition ,basic nature, important rule and histerieal significancy of continued fraction are introduced.

介绍了连分的含义、基本性质以及连分的重要定理和作用。

This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

摘要本论文提出具有绝对可加性自相关列的离散时间稳定高的编码定理。

By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

通半连续及级等有关性质的证明,介绍了有限覆盖定理的使用方法,说明了它在证明问题中的作用。

In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

在对高度非正规矩阵的研究应用中，这些定理将比它们的特例-广义特征值定理更可靠，能提供更多的信息。

The definition ,basic nature, important rule and histerieal significancy of continued fraction are introduced.

介绍了连分数的含义、基本及连分数的重要定理和作用。

This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

摘要本论文提出具有绝对可加自相关数列的离散时间稳定斯讯号的编码定理。

By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

通半连续函数及函数项级数等有关的证明,介绍了有限覆盖定理的使用方法,说明了它在证明问题中的作用。

In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

在对正规矩阵的研究应用中，这些定理将比它们的特例-广义特征值定理更可靠，能提供更多的信息。

The definition ,basic nature, important rule and histerieal significancy of continued fraction are introduced.

介绍了连分数的含义、基以及连分数的重要定理和作用。

This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

摘要论文提出具有绝对可加自相关数列的离散时间稳定高斯讯号的编码定理。

By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

通半连续函数及函数项级数等有关的证明,介绍了有限覆盖定理的使用方法,说明了它在证明问题中的作用。

In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

在对高规矩阵的研究应用中，这些定理将比它们的特例-广义特征值定理更可靠，能提供更多的信息。

The definition ,basic nature, important rule and histerieal significancy of continued fraction are introduced.

介绍了连分数的含义、基本性质以及连分数的重要定和作用。

This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

摘要本论文提出具有绝对可加性自相关数列的离散时间稳定高斯讯号的编码定。

By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

通半连续函数及函数项级数等有关性质的证明,介绍了有限覆盖定的使用方法,说明了它在证明问题中的作用。

In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

在对高度非正规矩阵的研究应用中，这些定它们的特-广义特征值定更可靠，能提供更多的信息。

The definition ,basic nature, important rule and histerieal significancy of continued fraction are introduced.

介绍数的含义、基本性质以及数的重要定理和作。

This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

摘要本论文提出具有绝对可加性自相关数列的离散时间稳定高斯讯号的编码定理。

By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

通半续函数及函数项级数等有关性质的证明,介绍有限覆盖定理的使方法,说明它在证明问题中的作。

In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

在对高度非正规矩阵的研中，这些定理将比它们的特例-广义特征值定理更可靠，能提供更多的信息。