1) fictional act
拟制性法条
2) restrictive act
限制性法条
3) fiction of law
条件拟制
1.
Discussion of the juristic act subject to conditions′s fiction of law
论附条件法律行为之条件拟制的立法完善
4) the quasi-normal cone condition
拟法锥条件
1.
Prove the chosen mappings on constrained grads are positive independent,the chosen mapping on constraints feasible set satisfy the quasi-normal cone condition,and construct combined homotopy equation.
针对这类非凸约束区域,给出了拟法锥的构造方法,证明了所选映射关于约束梯度是正独立的、可行域关于所选映射是满足拟法锥条件的,构造了拟法锥条件下的组合同伦方程,给出了数值例子。
2.
Under the normal cone condition or the quasi-normal cone condition, it has been proven, for nonconvex programming problem, that the algorithm generated by CHIP method exhibiting global convergence.
借鉴已有的理论结果,即在拟法锥条件下,用组合同伦内点法求解这类问题具有整体收敛性,但如何构造拟法锥是实现该方法的关键。
3.
It has been proven that selected mapping is positive linear independence with regard to constraint gradient,and selected quasi-normal cone satisfies the quasi-normal cone condition.
针对一类约束函数均为二次函数的非凸可行域,给出一种简易的拟法锥构造方法,证明了所选的映射关于约束梯度是正独立的,所得的拟法锥满足拟法锥条件,表明借助于组合同伦方程可具体求解此类非凸优化问题。
5) quasi-normal cone condition
拟法锥条件
1.
In this paper, we give a method to construct a quasi-normal cone for a class of nonconvex sets based on a global, which satisfies quasi-normal cone condition, and construct a Partially Aggregate Combined Homotopy Interior Point method (PACHIP method) to solve the K-K-T point of Non-convex programming according to this quasi-normal set.
本文给出基于球形的一类满足拟法锥条件区域的拟法锥构造方法,基于该可行域的拟法锥,建立求解在该类非凸区域上的规划问题的K-K-T点的部分凝聚同伦组合方程,并证明了该同伦内点法的整体收敛性,给出实现同伦内点法的具体数值跟踪算法步骤,并通过数值例子证明算法是可行的和有效的。
2.
And the constrained quasi-normal cone satisfies the quasi-normal cone condition.
研究一类部分反向凸约束可行域上函数极小化问题的组合同伦内点方法,针对这类部分反向凸约束区域,给出了拟法锥的构造方法,并证明了所选的映射关于约束梯度是正独立的及所构造的拟法锥满足拟法锥条件。
3.
In this paper,we give a method to construct a quasi-normal cone for a class of non-convex sets based on a general convex set and the complement set of a wedge,which satisfies quasi-normal cone condition,and construct a Combined Homotopy Interior Point method(CHIP method)to solve the K-K-T point of Non-convex programming according to this quasi-normal set.
本文针对基于一般的凸集与"模型"的余集相交形成的一类满足拟法锥条件的复杂非凸区域,给出一种拟法锥的构造方法,在给定的拟法锥条件下,建立求解在该类非凸区域上规划问题的K-K-T点的组合同伦方程,并证明了该同伦内点法的整体收敛性,并通过数值例子证明算法是可行的和有效的。
6) artifical entity
拟制法人
补充资料：法性属法为法性土
【法性属法为法性土】
谓真如法性之理，譬如虚空，遍一切处，乃是法身所证之体，即为所依之土，故名法性属法，为法性土。
谓真如法性之理，譬如虚空，遍一切处，乃是法身所证之体，即为所依之土，故名法性属法，为法性土。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条