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      1. 說明:雙擊或選中下面任意單詞,將顯示該詞的音標、讀音、翻譯等;選中中文或多個詞,將顯示翻譯。
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        1)  Saddle point
        鞍點
        1.
        Incomplete Lagrange function and saddle point optimality criteria fora class of nondifferentiable generalized fractional programming;
        一類非可微廣義分式規劃的非完全Lagrange函數與鞍點最優性準則
        2.
        Existence of the saddle points under the weak continuity;
        弱連續條件下鞍點的存在性
        3.
        It will present consistency of saddle point with Nash equilibrium,and prove the corresponding theorems.
        討論了二人常和博弈中的占優策略、最優策略與穩妥策略的關系,比較最小最大原理和最大最小法分別選取的支付大小,通過例子說明穩妥策略組合不一定是納什均衡;提出鞍點與納什均衡的一致性,并證明了相應的定理。
        2)  saddle points
        鞍點
        1.
        In the framework of locally convex topological vector space,the scalarization theorem,Kuhn-Tucker conditions as well as the duality theorem and the saddle points theorem on Henig proper efficient solutions with respect to the base for vector optimization involving arcwise connected convex maps are established separately.
        在局部凸拓撲向量空間中,建立了弧連通凸映射向量優化問題關于基的Henig真有效解的標量化定理、Kuhn-Tucker條件、對偶性定理以及鞍點定理。
        2.
        We establish a Lagrange multiplier theorem for strict efficiency in convex settings and express strict points as saddle points of an appropriate Lagrangian function.
        討論凸多目標最優化問題的嚴有效解,建立了拉格朗日乘子定理,并把嚴有效解表示為一個適當的拉格朗日函數的鞍
        3)  saddle-point
        鞍點
        1.
        During the definition of new saddle point,x0∈V is not needed,so the new saddle-point optimality condition is obtained in this paper.
        2003年,Sach引進了一種新的鞍點,在新鞍點定義中,不需要x0∈V,為此,本文最后得到了新鞍點的最優性條件。
        2.
        The saddle-point type optimality criteria are also proven by using the existing necessary conditions under the assumption of the class of(F,α,ρ,d)-convexity.
        對于一類目標函數中有無限個分式的廣義分式規劃,給出了兩個不完全Lagrange函數,并利用已有的最優性必要條件,在(F,α,ρ,d)-凸性的條件下,證明了鞍點最優性準則。
        3.
        For a class of generalized fractional programming whose objective function is composed of infinite fractions,the saddle-point type optimality criteria are proven by using the existing necessary conditions,under the assumption of the class of B-(p,r)-invexity.
        對于一類目標函數中有無限個分式的廣義分式規劃,給出一個不完全Lagrange函數,并利用已有的最優性必要條件,在B-(p,r)-不變凸性的條件下,證明了鞍點最優性準則。
        4)  saddle [英]['s?dl]  [美]['s?dl?]
        鞍點
        1.
        The center-weak focus of a general system of degree “n” was transformed into a problem of generalized center-weak saddle.
        將一般n次中心—細焦點系統,轉化為廣義中心—細鞍點系統。
        2.
        A problem of center-weak focus system of degree n(n denotes odd numbers) in qualitative theory of differential equation is transformed into the problem of generalized center-weak saddle system by a generalized transformation of generalized polar coordinates,which offers the calculation formula of eleven-order weak saddle values.
        采用廣義極坐標變換,將微分方程定性理論中的齊n次(n為奇數)中心———細焦點系統,轉化為廣義中心———細鞍點系統,給出了該系統的第11階細鞍點量計算公式。
        3.
        We discuss the types of the equilibrium points,Hopf bifurcation,saddle separate relation place.
        討論平衡點的類型,Hopf分支問題,鞍點分界線的相對位置,極限環的存在性。
        5)  saddlepoint
        鞍點
        1.
        Research on saddlepoint programming and geometric error evaluation;
        鞍點規劃與形位誤差評定理論的研究
        2.
        The Conjugate Lagrangian Function and Its Saddlepoint of a Programming in a Banach Space;
        Banach空間中的一個共軛拉格朗日函數及其鞍點
        6)  Second-order saddlepoint
        二級鞍點
        補充資料:鞍點
        分子式:
        CAS號:

        性質:數學上同時具備極大與極小性質的點。應用于三維勢能面及裂變核勢能曲面上,與反應坐標相垂直的方向上過渡態位于勢能的最低點,發生對稱伸縮振動。在沿反應坐標方向上過渡態位于勢能的最高點,發生不對稱伸縮振動。過渡態在勢能面所處的這一點即勢能面的鞍點。

        說明:補充資料僅用于學習參考,請勿用于其它任何用途。
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