self-adjoint

self-adjoint的基本解释

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自伴的

与self-adjoint相关的网络例句 [注：此内容来源于网络，仅供参考]

This research method is independent of Green"s function and variational structure. So it can tackle with the BVP for non self-adjoint and self-adjoint difference equations and overcome the difficulties brought about by the establishment of Green"s function, a study of the sign and the estimate of below and above bounded for Greens function.

本章的研究方法既不依赖于Green函数又不依赖于变分结构，因而能解决非自共轭的差分方程边值问题，且克服了Green函数的建立、其符号的判断及其上下界的估计给研究带来的困难，该方法同样适用于研究自共轭的差分方程边值问题。

Besides,we investigate the compatibility of the pair,where A is a bounded linear self-adjoint operator on a complex Hilbert space H and S is a closed subspace of H.

此外，对由一个自伴算子A和一个闭子空间S组成的元素对的兼容性进行了研究。

Aimed to the differential equation in form of convolution and the functional presented by M. E. Gurtin, the matrix operator which includes the differential equation and the boundary condition is proved self-adjoint, furthermore a general variational principles in form of convolution and the preparation theorem are given and proved.

针对M.E.Gurtin提出的含卷积运算的抛物型偏微分方程及其对应的泛函，运用泛函势算子理论，从理论上证明了含卷积运算的抛物型偏微分方程及其边界条件所对应的矩阵算子有势，进而给出并证明了具有普适意义的含卷积运算的变分定理及预备定理。

Special considerations are given to spatial discretization of hyperbolic equation with non self-adjoint operator nature.

同时构造了一个用于求解此耦合过程的统一混合弱形式，并且针对其中具有非自伴随算子特性的双曲线控制方程的空间离散进行了特殊考虑。

In this paper, by computing the Laplace of the square of the length of the second fundamental form and introducing a self-adjoint operator and using Stokes Theorem and Hopf Theorem, we obtained some pinching theorems and rigidity theorems for hypersurfaces and submanifolds in hyperbolic space.

本论文通过计算双曲空间中子流形的第二基本形式模长平方的拉普拉斯和引进一个新的自共轭二阶算子，利用Stokes定理和Hopf定理得到了子流形的一些拼挤定理和刚性定理。

与self-adjoint相关的网络解释 [注：此内容来源于网络，仅供参考]

self-adjoint：自轭

self-adaption 自适应 | self-adjoint 自轭 | self-adjusting 自(动)调整

self-adjoint：自伴的

self-adhesive 自粘的 | self-adjoint 自伴的 | self-adjustable 自调的

self-adjoint：自轭的

self absorption coefficient 自吸收系数 | self adjoint 自轭的 | self adjoint matrix 自共轭矩阵

self-adjoint：自共轭

共轭码:adjoint code | 自共轭:Self-adjoint | 共沉淀法:polymer-network gel method

operator, self-adjoint：自轭算符

散射算符 operator, scattering | 自軛算符 operator, self-adjoint | 空間交換算符 operator, space-exchange