中性鞍点(Neutral saddle)neutral是什么意思思?

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The existence of periodic solutions for second order systems ?(M(t)u′)′+Au+?F(t, u)=h(t), u(0)-u(T)=u′(0)-u′(T)=0, ?is dicussed with sublinear nonlinearity, by using the saddle point theorem, the problem has at least one periodic solution.
讨论了一类二阶系统(M(t)u′)′+Au(t)+ F(t,u(t)=h(t),u(0)-u(T)=u′(0)-u′(T)=0,在非线性项满足次线性条件下周期解的存在性,利用鞍点定理得到该问题至少存在一个周期解.
significant
optimization
discussed,the
multipliers
theorem,the
obtained,these
generalizes
corresponding
讨论了一类具有广泛意义的集值映射向量优化问题(VP) ,得到(VP) 的ε?弱有效解的La?grange 乘子定理、ε?弱鞍点定理、ε?对偶定理,其结果是对文[1] 相应结果的进一步深化。
We also introduce the concept of ε- (proper) strict saddle points and obtain the saddle point theorem.
再次,引入ε-真严鞍点的概念并得到了鞍点的等价命题,通过它又得到了相应的鞍点定理。
Minimax Theorem and Saddle Point Theorem
without Linear Structure
没有线性结构的极大极小定理与鞍点定理
(2) Weak saddle
point theorem and L
广义弱鞍点定理与Lagrange对偶;
The existence of periodic solutions for second order systems ?(M(t)u′)′+Au+?F(t, u)=h(t), u(0)-u(T)=u′(0)-u′(T)=0, ?is dicussed with sublinear nonlinearity, by using the saddle point theorem, the problem has at least one periodic solution.
讨论了一类二阶系统(M(t)u′)′+Au(t)+ F(t,u(t)=h(t),u(0)-u(T)=u′(0)-u′(T)=0,在非线性项满足次线性条件下周期解的存在性,利用鞍点定理得到该问题至少存在一个周期解.
We also introduce the concept of ε- (proper) strict saddle points and obtain the saddle point theorem.
再次,引入ε-真严鞍点的概念并得到了鞍点的等价命题,通过它又得到了相应的鞍点定理。
The Saddle Point Theorem of a Vector
一个向量值的鞍点定理
Benson′s proper efficiency of nondifferentiable multiobjective programming with B
vexity (VP) is descussed. The necessary and sufficient conditions for optimality of the Benson′s proper efficiency,the saddle point theorem and the correspondence Mond
Weir dual problem as well as the dual theorems in (VP) are introduced by means of the Clarke′s generalized subdifferential,when the objective functions and the constrained functions are local Lipschitz functions.
对不可微B-凸多目标规划(VP)的Benson真有效解展开讨论.当目标函数和约束函数都为局部Lipschitz时,利用Clarke次微分给出了问题(VP)关于Benson真有效解的最优性必要条件和充分条件、鞍点定理及Mond-Weir型对偶.
Lagrange map and its
saddle point for multiobjective programming problems were defined based on
major cone, which is nonclosed and nonconvex. Two saddle point theorems were proven in according to the
conjugate map and its properties. At last, the saddle point theorem for a class of multiobjective programming with nonequality constraints was discussed.
借助一类非闭非凸的 α-较多锥 ,对多目标规划问题引进 Hα- Lagrange映射及其鞍点的概念 ,利用 Hα-共轭映射及其性质得到了两个鞍点定理 ,并对含有不等式约束的多目标规划问题建立了鞍点定理
In this paper, two new theorems are give by F E Borwder fixed point theorem, and use this two new result, we prove the saddle theorem in game theory and the existence the- orem of equilibrium in abstract economics.
本文应用F E Browder不动点定理证明了两个新的定理,然后应用这两个新的结果,证明了对策论中的鞍点定理和抽象经济平衡的存在定理。
This paper study the connectedness of the set of cone efficient solutions for cone quasiconvex multiobjective programming in locally convex Hausdorff topological
vector space. By using the generalized saddle theorem, under the condition that the objective mapping is one-for-one and cone quasiconvex, we prove the connectedness results of the set of cone efficient solutions to multiobjective programming.
本文研究局部凸的Hausdorff拓扑向量空间中锥拟凸多目标规划锥有效解集的连通性问题.利用广义鞍点定理,证明了目标映射为一对一的锥拟凸多目标规划的锥有效解集是连通的.
Approximate Saddle
Point Theorems
in Vector Optimization with Cone
subconvexlikeness
锥-次类凸向量优化问题的近似鞍点定理
Lagrange Multiplier and Saddle Point Theorems of Vector Extreme Value Problem with Set-Set Maps
集-集映射向量极值问题的Lagrange乘子和鞍点定理
Saddle Point Theorems for Programming Problems with (p, r)- Invexity Functions
(p,r)-不变凸函数规划问题的鞍点定理
KKM Type Theorems and Minimax Inequalities and Saddle Point Theorems in Generalized Convex Spaces
广义凸空间内的KKM型定理和极小极大不等式及鞍点定理
In this paper,Lagrange multipler theorem and saddle point theorems of vector extremalproblems in partially ordered linear Spaces are derived by using generalized subcon vexlike alterna-tive theorem
given by Yang Xinmin recetly.
利用新近获得的广义次似凸映射择一定理,在半序线性空间中讨论了向量极值问题的Lagrange乘子定理和鞍点定理。
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1)&&Saddle point programming
A nonlinear saddle point programming model for evaluation of spatial straightness errors is established.
建立起了空间直线度误差评定的非线性鞍点规划模型 ,给出了“最小条件”判据 ,提出了直接求解鞍点规划模型的遗传算法 。
The evaluation method of the profile error for a radome on vehicles or missiles is studied by use of the saddle point programming(SPP).
就弹载或飞行器上雷达天线罩的廓形测量及测量精度提高 ,探讨了应用鞍点规划的方法对天线罩廓形误差进行评定 ,给出了评定的线性鞍点规划模型 ,评定的最小条件 ,以及具体的操作处理方法 ,并介绍了评估例子 ,表明应用本文的评定方法获得了良好的结果。
Considering the substantial existence of fuzzy information and the important status of addle point programming in practice,fuzzy saddle point programming is introduced.
由于模糊信息在现实世界中的大量存在及鞍点规划在管理科学、系统科学等诸多领域中的重要应用,本文提出了模糊鞍点规划。
2)&&saddle-point programming
Abstract:According to the research on the kinematics geometry of harmonic driver, a way ofdesigning are teeth is given based on saddle-point programming.
通过对谐波齿轮传动的运动几何学的研究,提出了一种基于鞍点规划的双圆弧齿形设计方法,结合实例证明了方法的有效性。
3)&&saddle point planning
Then, the unified mathematic model is set up to be a circle fitting and saddle point planning.
将实现给定函数的型与尺度综合统一为圆的逼近问题 ,并对于不同类型机构的函数综合 ,给出了统一的误差评定方法和鞍点规划模型 。
4)&&Bilinear saddle point programming
双线性鞍点规划
5)&&Multi-objective saddle point programming
多目标鞍点规划
6)&&Fuzzy saddle point programming
模糊鞍点规划
补充资料:鞍帕
1.覆盖在鞍子上的帕巾。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。f(x,y)=7x^3+3y^2-126xy-63 求相对极值 (relative extremaf(x,y)=7x^3+3y^2-126xy-63求相对极值 (relative extrema)并写出所有鞍点 (saddle point)求过程_百度作业帮
拍照搜题,秒出答案
f(x,y)=7x^3+3y^2-126xy-63 求相对极值 (relative extremaf(x,y)=7x^3+3y^2-126xy-63求相对极值 (relative extrema)并写出所有鞍点 (saddle point)求过程
f(x,y)=7x^3+3y^2-126xy-63求相对极值 (relative extrema)并写出所有鞍点 (saddle point)求过程
求偏导数就可以了吧~fx=21x^2-126y=0;fy=6y-126x=0.化简:x^2-6y=0;y=21x.x^2=126x.x=0,y=0;x=126,y=126*21……saddle point equation是什么意思及反义词
沪江词库精选saddle point equation是什么意思、英语短语。
中文释义: 鞍点方程
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2015saddle point equation是什么意思由沪江网提供。什么是中性包装 ( Neutral packing)?中性包装的作用是什么?为什么会有定牌中性包装和无定牌中性包装?_百度知道
什么是中性包装 ( Neutral packing)?中性包装的作用是什么?为什么会有定牌中性包装和无定牌中性包装?
这种中性包装的做法是国际贸易中常见的方式,也不标明商标或牌号的包装,如转口销售、地名和厂商的名称,将对我国产生不利影响,则应从严掌握,只是一个中间商,所以要使用中性包装,可酌情采用。,在买方的要求下,因为万一发生进口商将商品转口至有关配额国。对于我国和其他国家订有出口配额协定的商品。主要是为了适应国外市场的特殊要求中性包装(Neutral Packing)是指商品和内外既不标明生产国别.或者为了打破某些进口国家的关税和非关税壁垒,有可能你的买家不是最终的买家。出口商千万不能因图一己之利而损害国家的声誉和利益
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