• In this paper transformation matrix element is discussed, which plays important role in the quantum theory.

    本文量子理论中起着重要作用转换矩阵进行了讨论

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  • This paper analyzed from theory on the rigidity matrix transformation problems of the combination unit of plate unit and entity unit.

    理论上分析单元-实体单元相结合单元刚度矩阵转化问题

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  • This paper with elementary transformation of matrix discusses some properties of a set of vectors in finite dimensional vector space and the theory basis of this method is given.

    该文利用矩阵初等变换解决有限向量空间向量的线性性质的有关问题,给出这种方法理论依据

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  • Using the matrix theory, we derived the modal matrices of some parameter matrices in transformation, and discussed the transformation with principle of power invariance also.

    矩阵理论求出几种形式参数矩阵变换时的态矩阵,讨论了功率不变原则下的变换。

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  • This paper discussed the matrix of elementary transformation in the higher elementary algebra linear algebra and number theory in wide use.

    论文主要讨论矩阵初等变换高等代数线性代数以及初等数论中的广泛运用。

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  • This paper focuses on a matrix of elementary transformation in higher algebra, linear algebra and number theory in the elementary extensive use.

    论文主要论述矩阵初等变换高等代数线性代数以及初等数论中的广泛运用。

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  • An analytical method to find correspondence matrix for basic vector transformation is given by using elementary theory of numbers.

    本文欧几里得算法给出求解变换对应矩阵解析表达式。

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  • According to matrix theory, a unified interpretation is presented for both coordinate transformation and transformer transformation.

    根据矩阵理论坐标变换变压器变换进行统一阐释

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  • By using the graph theory and the method of data transformation, a series of connectivity matrixes and loop matrixes are derived from the basic relation matrix-the matrix KL.

    应用图论理论数据转换方法通过基本关系矩阵———KL矩阵派生一系列衔接矩阵回路矩阵。

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  • The feature of DDJ data management, the theory of master-slave transformation, the technique of global stiffness matrix assemb

    文中还叙述了DDJ程序数据管理特点主从关系转换理论,总刚度拼装的技巧和方程右端项形成办法。

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  • The feature of DDJ data management, the theory of master-slave transformation, the technique of global stiffness matrix assemb

    文中还叙述了DDJ程序数据管理特点主从关系转换理论,总刚度拼装的技巧和方程右端项形成办法。

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