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1.
A partition that is its own conjugate is ealled self-conjugate.
一个分析如与其自身共轭,称为自共轭
2.
Doundary Value Problems,Periodic Solutions and Homoclinics for Nonself-adjoint and Self-adjoint Difference Equations;
自共轭自共轭差分方程的边值问题、周期解及同宿轨
3.
The Stability of the Solution of Self-adjoint Integral Equations
自共轭积分方程的解对边界的稳定性
4.
A computational method of determinant of self-conjugate quaternion matrice;
自共轭四元数矩阵行列式的计算方法
5.
Oscillation of a Self-Conjugate Nonlinear Difference Equation;
一类自共轭非线性差分方程的振动性
6.
Some properties on self-conjugate matrix and inverse self-conjugate matrixabout secondary diagonal;
关于次(反)自共轭矩阵的几个性质
7.
Extended Unitary Diagonalizable of Self-conjugate Matrix in Quaternion Field;
四元数体上自共轭矩阵广义酉对角化
8.
On the Self-Adjointness of Product of Two Odd-Order Differential Operators
两个奇数阶微分算子乘积的自共轭
9.
Error Estimate to the Simplified Iteration for the PositiveSemi-Definite,Compact and Self-Adjoint Operator Equation
自共轭半正定紧算子方程简化迭代的误差估计
10.
Additive Preservers of Determinant on Self-Conjugate Quaternion Matrix Spaces;
自共轭四元数矩阵空间的保行列式加法映射
11.
The Self-Adjoint Boundary Conditions and Inequalities among Eigenvalues of Differential Operators;
微分算子自共轭边界条件与特征值不等式
12.
Classification of Non-oscillatory Solution of Second Order Self-adjoint Neutral Difference Equations;
二阶自共轭中立型差分方程非振动解的分类
13.
The Classifications of Boundary Condition of the Self-Adjoint Differential Operators and Its Canonical Form;
自共轭微分算子边界条件的分类及其标准型
14.
Perselfconjugate Solutions to the Inverse Problem of a System of Linear Left Equations overDivision Rings;
斜域上左线性方程组反问题的广自共轭
15.
Minor Self-conjugate and Skewpositiove Semidefinite Solutions to a Matrix Equation over Skew Fields;
体上一矩阵方程的次自共轭及斜亚半正定解
16.
Minor Self-conjugate Solution to the Inverse Problem of a System of Linear Right Equations over a Skew Field;
除环上右线性方程组反问题的次自共轭
17.
Determinantal Inequality of Sum of Positire Semidefinite Self-conjugate Quaternion Matrices;
半正定自共轭四元数矩阵之和的行列式不等式
18.
Variational Characterizations of Eigenvalues of Self-conjugate Quaternion Matrix and Its Application
四元数自共轭矩阵特征值的变分特征及其应用