非凸区域,nonconvex set
1)nonconvex set非凸区域
1.In this paper we construct a new interior-point homotopy method for solving fixed-point problem in nonconvex set,and prove the convergence under the weak normal cone condition(see Definition 2.本文构造了一个新的求解非凸区域上不动点问题的内点同伦算法,并在弱法锥(见定义2。
英文短句/例句

1.A Method To Construct a Quasi-normal Cone for a Class of Complexity Nonconvex Sets and Its Applications in Solving Noncovex Programming一类复杂非凸区域的拟法锥构造方法及其在非凸规划求解中的应用
2.Geometry and Analysis for a Class of Nonlinear Elliptic Operater on Convex Domains凸区域上一类非线性椭圆算子的几何与分析
3.A raised area used as ornamentation.浮雕用作装饰的凸起区域
4.An Improved Non-monotone Trust-region Algorithm for Nonlinear Optimization Subject to Convex Constraints;凸约束下一种改进的非线性优化问题的非单调信赖域算法
5.Regional Seas Programme for Eastern Africa东部非洲区域海洋方案
6.Annual Regional Telecommunications Conference/Pan African Telecommunications区域电信年会/泛非电讯
7.Regional African satellite communication system非洲区域卫星通信系统
8.subregional parliament in Central Africa中部非洲分区域议会
9.African Regional Centre for Consultancy Services非洲区域咨询服务中心
10.Regional Non-Governmental Organization Forum非政府组织区域论坛
11.Regional Consultation on the Agricultural Machinery Industry in Africa非洲农机工业区域协商
12.Regional Seas Trust Fund for the East African Region东非区域海洋信托基金
13.Regional Water and Sanitation Group (East Africa)区域水和卫生小组(东非)
14.Regional Sugarcane Training Centre for Africa非洲区域甘蔗训练中心
15.African Regional Industrial Property Organizatio非洲区域工业产权组织
16.African Regional Organization for Standardizatio非洲区域标准化组织
17.African Regional Conference on Aging非洲老龄问题区域会议
18.African Regional Standing Committee非洲区域常设委员会
相关短句/例句

non-empty gibbous area非空的凸形区域
3)Non-convex hull Approximation非凸包区域逼近
4)convex domain凸区域
1.Any convex domain could be approached by convex polygon,for temperature distribution within convex domain,it could be approximated by irrational function interpolation.对于任意的凸区域采用一个凸多边形进行逼近,利用无理函数插值对凸域上的温度分布问题进行插值近似。
2.Let D be a convex domain in the place.设D为平面内一凸区域,本文根据D的面积与D的半周长与直径之和之间的关系,讨论凸区域D内 所包含的格点的个数。
3.The boundary behaviour on a convex domain in C n and a Stein manifold is studied.研究Cn 空间和Stein 流形上凸区域的边界性质。
5)inner bank region凸岸区域
6)quasiconvex domain拟凸区域
延伸阅读

凸凸1.高出貌。