复共轭算子 [数] complex conjugation operator
自共轭算子 self adjoint operator ; [数] self-conjugate operator
第二共轭算子 [数] second adjoint operator
多项式共轭算子 polynomial conjugate operator
共轭外微分算子 [数] conjugate exterior differential operator
共轭线性算子 [数] conjugate linear operator
共轭微分算子 conjugate differential operator
·2,447,543篇论文数据，部分数据来源于NoteExpress
然而在应用中有大量问题并不能导致自共轭算子。
However, a number of very important application problems cannot lead to self-adjoint operator for the transverse coordinate.
本文首次用一种改进的共轭算子法研究了六维非线性系统的三阶规范形以及所用的非线性变换。
An improved adjoint operator method is employed to compute the third order normal form of six dimensional nonlinear dynamical systems and the associated nonlinear transformation for the first time.
讨论了共轭线性算子对应于线性算子的一系列重要性质，并且研究了线性算子与共轭线性算子的一些关系。
A series of important properties of these operators are obtained, some relationships between conjugate linear operators and linear ones are also discussed.
应用推荐