consistent matrix norm

基本解釋

By the generalized inverse matrix and the minimal norm solve of the consistent linear equation sets, a complete track controller of the linear time-invariant system is designed.
從線性時(shí)不變系統(tǒng)的狀態(tài)空間模型出發(fā)，借助于廣義逆矩陣概念和相容線性方程組的最小范數(shù)解，從理論上推導(dǎo)了線性時(shí)不變系統(tǒng)的完全跟蹤控制器方案。
A upper bound with consistent matrix norm and the estimate for error of AOR iterative method for solving linear equation system , which based on the doubly diagonal dominance, are presented.
在雙嚴(yán)格占優(yōu)矩陣條件下，給出了相容矩陣范數(shù)的一個(gè)上界，并以此為基礎(chǔ)，得到了線性方程組求解時(shí)的AOR迭代法的誤差估計(jì)式。
When the equations are consistent, the solutions can be obtained within finite steps in the absence of round off errors, and the least-norm solution can be given by choosing a special initial matrix.
在不考慮舍入誤差時(shí)，對任意給定初始矩陣，該迭代算法能夠在有限步迭代計(jì)算之后得到矩陣方程組的解；選取特殊的初始矩陣時(shí)可得到矩陣方程組的極小范數(shù)解。