1) weight variant transfer equation
权扰动转移方程
1.
A weight variant transfer equation is obtained.
基于多目标决策模糊优选模型,探讨了该模型中权变化对目标优属度的影响关系,得到了权扰动转移方程。
2) perturbance transfer equation
扰动转移方程
3) momentum transfer equation
动量转移方程
4) perturbation equation
扰动方程
1.
In the regular solution problem of the perturbation equation,the solution of convergence order is important.
在扰动方程的正则化求解问题中,解的收敛性估计是十分重要的。
2.
This paper gives some new and easy to test criteria, can discriminate invertibility of A class of nondiagonally dominant matrices, and gives the upper bound of |A-1| and the error estimate of solving relevant perturbation equations (A + A)(x + 6x) = b+b by simple and convenient method.
本文给出一些新的、易于检验的判别定理,能通过简便的方法来判别一类非对角占优矩阵A的可逆性、给出‖A~(-1)‖的上界以及解相应扰动方程组(A+δA)(X+δx)=b+δb的误差估计,具有较好的实用价值。
5) perturbed equations
扰动方程
1.
An iterative method is designed to advance the Ishikawa iteration and solve perturbed equations of accretive operators.
主要研究了用迭代法求解增生算子紧扰动方程 。
6) disturbed equation
扰动方程
1.
This paper was based on the optimizing regular solution of general disturbed equation in paper [1], then discussed its asymptotic convergence.
针对文献 [1]中所给一般扰动方程的Tikhonov优化正则化解法 ,讨论了该解的渐进收敛
2.
We discuss the stability of the solutions of the singalar integral equations with Cauchy kernel in L 2 ω and get the estimation of the solutions of the disturbed equations, and prove the continuous dependence of the solutions for known functions.
讨论了在区间[-1,1]上带Cauchy核奇异积分方程在L2ω[-1,1]中解的稳定性,获得了扰动方程解的估计,证明了方程的解对于已知函数的连续依赖
3.
This article gives the stability conditions,gets the estimation of the solutionfor the disturbed equation, and proves the continuing dependence of the solution for theknown functions.
讨论了H(ω)上带Hilbert核奇异积分方程解的稳定性,给出了稳定性条件,推得了扰动方程解的估计,证明了方程的解对于已知函数的连续依赖性。
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