self adjoint 中文意思是什麼
self adjoint
解釋
自伴-
By resorting to the residue method, the asymptotic formulas for the eigenvalues and the expansion theorems of dirac eigenvalue problems are proved under the self - adjoint and non - self - adjoint boundary conditions
本文用留數方法證明了自伴和非自伴的dirac運算元的特徵值估計和特徵展開定理。 -
Multiplicative self - adjoint maps on a non - standard operator algebra which preserve spectrum
一個非標準運算元代數上的保譜乘法自伴映射 -
Functional inequalities for fractional powers of positive definite self - adjoint operators
正定自伴運算元分數冪的泛函不等式 -
Study of non - self - adjoint variational problem in low - frequency eddy current electromagnetic field
低頻渦流電磁場非自伴變分問題的研究 -
For the non - self - adjoint dirac operators, there are plentiful content in the problems of eigenval ue expansion problems
從所得結果來看，對于非自伴dirac運算元來說，特徵展開問題具有相當豐富的內容。 -
For the expansion theorems of self - adjoint dirac operator, it is difficult to prove it by using the method of integral equation
對于自伴dirac運算元的特徵展開定理的證明，用積分方程方法有一定的困難。 -
About dirac eigenvalue problem with general two points " liner algebra, corresponding operator of which often is non - self - adjoint operator
對於一般兩點線性（代數）邊界條件下的dirac特徵值問題，相應的運算元一般說是非自伴的。 -
The condition under which the dirac operator is self - adjoint is discussed under the general linear boundary condition between the interval of two points. for the expansion theorem of non - self - adjoint dirac operator, it is unable to use the method of integral equation. but under the linear boundary condition and unlocal boundary condition, the eigenvalue expansion problems of non - self - adjoint operator can still be discussed by using the residue method
對于非自伴dirac運算元的特徵展開定理已無法應用積分方程的方法，本文仍用留數方法對一個兩點非自伴邊界條件和一個非局部邊界條件下產生的非自伴運算元的特徵展開問題進行了討論，分別得到了它們的特徵展開定理。 -
Note on self - adjoint quaternion matrices
關于自共軛四元數矩陣的注記
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