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序理论的英文

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"序理论"怎么读用"序理论"造句

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  • order theory

例句与用法

  • A new set - valued caristi ' s fixed point theorem , as well as its detail proof , is presented by using partial order theory , which generalized some related results . the theory of monotone dynamical systems has given rise to great attention
    我们给出了一种新的caristi不动点定理,并使用偏序理论对这个不动点定理进行了详细的证明,所得结果推广了文献中的相关结论。
  • Based on this introduction , this paper presents us the theory about convertible bond financing . in chapter one , this paper also presents us the theory on market efficiency of our country these days . in chapter two , this paper set forth the character and nature of convertible bond
    本文从融资理论入手,先后介绍了mm理论、信号理论、优序理论和控制理论,并在此基础上对可转换债券融资的有关理论作了介绍。
  • By using the cone and partial ordering theory without regarding compactness conditions , it is studied the existence uniqueness of the solutions of some single operator equations , the results presented here improve and generalize some corresponding results for increasing operator equations
    摘要利用锥与半序理论无需考虑紧性条件,研究了几类一元算子方程解的存在唯一性,所得结果改进和推广了增算子方程的某些已知相应结果。
  • The same rank lipschitz continuous development of single - valued mappings is proven by means of partially ordered theory on finite dimensional euclidean spaces . the problem that under what conditions the - resolvent operator of a maximal tj - monotone set - valued mapping is a lipschitz continuous single - valued mapping on whole space , which also answers the open problem mentioned above , is studied on finite dimensional euclidean spaces . the problem is researched that under what conditions the - resolvent operator of - subdifferential mapping of a proper functional is a lipschitz continuous single - valued mapping on whole space
    ?引入了集值映射的-预解算子概念;借助于偏序理论证明了有限维欧氏空间中的单值映射可同秩lipschitz连续拓展;讨论了有限维欧氏空间中的极大-单调集值映射的-预解算子在什么条件下是整个空间上的一个lipschitz连续的单值映射,这一结果也在有限维空间上解决了上面提到的公开问题;还讨论了真泛函的-次微分映射的-预解算子在什么条件下是整个空间上的一个lipsehitz连续的单值映射。
  • Therefore , the research for them has important learning value and certain degree of difficulty . just as weakening convexity of objective functions being a central issue in optimization problems , weakening monotonicity of set - valued mappings is an important research direction in set - valued variational inclusion problems
    对这一问题的研究涉及到凸分析、线性与非线性分析、非光滑分析、集值分析、偏序理论、图收敛理论等数学分支,有重要的学术价值和相当的难度。
  • One is , based on answering the above open problem on a finite dimensional euclidean space by means of partially ordered theory , to research the existence of solutions , global error bounds of proximal solutions and sensitivity of parametric unique solutions and present a class of variable - parameter three - step iterative algorithms for generalized set - valued variational inclusion problems by using - resolvent operator of set - valued mapping . two is to consider the convexity , closedness and boundedness of the solution set of general set - valued variational inclusion problems and the sensitivity of the parametric solution set by means of graphical convergence theory . three is to discuss directly the existence of solutions by using analytical methods for set - valued mixed quasi - variational - like inequalities and suggest a class of direct variable - parameter three - step iterative algorithms for solving generalized set - valued variational inclusions
    研究分有三个方面:一是借助于偏序理论在有限维欧氏空间中解决了上述公开问题,在此基础上利用集值映射的-预解算子,研究了广义集值变分包含问题解的存在性、逼近解的全局误差界、参数唯一解的灵敏性,并提出了一类变参数三步迭代算法;二是借助于图收敛理论研究了一般集值变分包含问题解集的凸性、闭性和有界性以及参数解集的灵敏性;三是用分析的方法直接讨论了集值混合拟类变分不等式问题解的存在性并提出了一类求解广义集值变分包含问题的直接变参数三步迭代算法。
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百科解释

序理论是研究捕获数学排序的直觉概念的各种二元关系的数学分支。
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