self-adjoint operator

We represent a self-adjoint operator as the σ - weak integral of an operator-valued function .

并将任一自伴算子表示成某一算子值函数的σ-弱积分。

Whether a U-scalar operator is a quasi-affine transform of a self-adjoint operator , similar to a spectral operator of scalar type , is an open question .

类似与标型谱算子，U-标算子是否拟仿射相似于自伴算子是一“公开问题”。

However , a number of very important application problems cannot lead to self-adjoint operator for the transverse coordinate .

然而在应用中有大量问题并不能导致自共轭算子。

Completely continuous self-adjoint operator

完全连续自伴随算子

At the same time , by using special system of compact and self-adjoint operator & eigen - system the theorem of error estimate to the iteration array has been proved .

利用自共轭紧算子特有的特征系统，给出了迭代序列误差估计的简化证明。

Spectral Decomposition of Self-Adjoint Sturm-Liouville Operator in Limiting Circle Case in Direct Sum Spaces

直和空间上极限圆情形的自伴Sturm－Liouville算子的谱分解

Self-adjoint differential operator splines as limits of ect-polynomials

自共轭微分算子样条作为ECT-多项式的极限

Two sufficient conditions for the discreteness of two-order self-adjoint vector differential operator are given in last part .

第四章研究了二阶自伴向量微分算子，得到其谱是离散的两个充分条件。

Each observable is represented by a densely defined Hermitian ( or self-adjoint ) linear operator acting on the state space .

每个可见由详细定义的厄密共轭（者同一伴随矩阵）用于状态矢量空间线性操作者来表现。

Self-adjoint Domain of Dirac Operator with Symplectic Geometry Method

Dirac算子自伴域的刻划