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- Finally, we extend the support theory of symmetric positive definite matrices to general (including indefinite and nonsymmetric) matrices. 最后，我们将适用于对称正定矩阵的支撑理论推广到一般的矩阵(包括不定的和非对称的矩阵)。
- We extend the determinant inequality of generalized real positive definite matrices that is advanced by paper [3]. Moreover we give its convex inequality. 摘要推广了文献[3]中的广义实正定矩阵的行列式不等式，同时给出了广义实正定矩阵的凸性不等式。
- Results linear complementary problem have unique solution when M is generalized positive definite matrix. 结果得到了当M是广义正定矩阵时，线性互补问题存在唯一解。
- In this paper, some mistakes in papers [3-6] are pointed out. Some Determinantal inequalities on complex positive definite matrix are also presented. 摘要本文指出了文献[3-6]中的一些不正确的结论，并给出了复正定矩阵的行列式不等式。
- Emphasis is given to topics that will be useful in other disciplines, including systems of equations, vector spaces, determinants, eigenvalues, similarity, and positive definite matrices. 主要强调一些对其他学科很有用处的内容，包括方程系统，向量空间，行列式，本征值，相似矩阵和正定矩阵。
- An algorithm for solving linear equations, the paper shown strong Stability algorithms on the class of non-singular symmetric matrices and on the class symmetric positive definite matrices. 摘要关于线性方程解的算法方面，本文在对称非奇异矩阵类和对称正定矩阵类上给出了强稳定性算法。
- Positive definite matrix occupies a very important position in matrix theory, and has great value in practice. 摘要正定矩阵在矩阵论中占有十分重要的地位，在实际中也有广泛的应用价值。
- U1x - generalized positive definite matrices U1x-广义正定矩阵
- further generalized positive definite matrices 更广义正定矩阵
- Ux -generalized positive definite matrices Ux-广义正定矩阵
- Ux -reply generalized positive definite matrices Ux-复亚广义正定矩阵
- generalized positive definite matrices 广义正定矩阵
- reply positive definite matrices 复亚正定矩阵
- symmetrical and positive definite matrices 对称正定矩阵
- Hermitian positive definite matrices Hermitian正定矩阵
- Generalize of Broad Sense Positive Definite Matrix 广义正定性的进一步推广
- The analysis of extremums has been done to give the calculation of a series of determinants,and the concept of factorial has been advanced.As a result，a kind of positively definite matrix is achieved. 对一类极值问题进行了认真讨论和分析，给出了一类行列式的计算，并推广了阶乘的概念，且得到一类正定矩阵。
- generalized positive definite matrix 广义正定矩阵
- complete main positive definite matrix 完全主正定阵
