skew-symmetric matrix

基本解釋

Based on the spectral set of skew-symmetric matrix, the result that a class sign pattern matrix with zero diagonal is unique inertia was proved by using orthogonal similarity transformation.
本文基于反對稱矩陣的譜集，采用正交相似變換，得到一類具有零對角的符號模式矩陣具有唯一慣量的結(jié)論。
Combined with skew-symmetrization condition in matrix theory, a class of stable systems with sign-skew symmetric structure is proposed, and is regarded as the objective of controller design.
結(jié)合矩陣論中的可反對稱條件，提出一種穩(wěn)定的具有符號反對稱結(jié)構(gòu)的系統(tǒng)，并將其作為非線性系統(tǒng)的鎮(zhèn)定控制目標(biāo)。
The necessary and sufficient conditions and expression of the solution to these problems is given. By using the matrix J, the inverse problems of secondary eigenvalue of anti-skew-symmetric is solved.
本文充分利用了次單位矩陣的作用，將次反對稱矩陣的次特征值的反問題轉(zhuǎn)為反對稱矩陣的逆特征值問題來解決。