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fixed point index in Chinese

Pronunciation:
How to pronounce "fixed point index""fixed point index" in a sentence

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  • 不動點指數(shù)

Examples

  • Several theorems on fixed point index of random operator
    關(guān)于隨機(jī)算子不動點指數(shù)的幾個定理
  • In this paper , by using the fixed point index method , the authors discussed the periodic boundary value problem of first order differential systems
    摘要利用錐上的不動點指數(shù)研究了一階非線性常微分方程組的周期邊值問題。
  • This paper discusses the existence of multiple positive solutions of a class of nonlinear singular boundary value problems by means of the fixed point index theorem on cones
    摘要利用錐映射的不動點指數(shù)定理,研究了一類非線性奇異邊值問題多個正解的存在性問題。
  • The existence of multi - positive solutions are presented to a singular nonlinear second periodic order boundary value problem . and the proof uses the fixed point index in the cone theory
    摘要利用格林函數(shù)的正性和錐不動點指數(shù),分析了一類奇異非線性二階周期邊值問題的多個正解的存在性。
  • By using the fixed point index theorem , the existence of positive solutions for nonlinear m - point boundary value problem is established under some weaker conditions , and previous results are improved and generalized
    摘要本文在較弱的條件下,利用不動點指數(shù)定理研究了一類算子多點邊值問題正解的存在性,推廣并改進(jìn)了原有的結(jié)果。
  • In this paper , the author uses the fixed point index of 1 - set contraction mapping to study the problem of their eigenvectors and eigenvalues and gets some new eignevalues and eigenvectors existrence theorems
    摘要該文進(jìn)一步用1 -集壓縮映象的不動點指數(shù),研究更廣泛的1 -集壓縮映象的固有值和固有元問題,得到若干新的固有值和固有元存在性定理。
  • 3 . as for the existence of positive solutions , the cone theory and the fixed point index of condensing mapping are employed , and the results of the existence of positive solutions are obtained in the case of superlinear and sublinear . the conclusions extend and improve the existence theorem which lou ben - dong extablished in 1996 about the question of sturm - liouville of banach spaces
    三、對于正解存在性問題,我們應(yīng)用凝聚映射的不動點指數(shù)理論,分別在超線性與次線性情形下進(jìn)行討論,獲得了一些正解存在的結(jié)果,主要結(jié)果推廣和改進(jìn)了1996年louben - dong對banach空間sturm - liouville問題所建立的存在性定理。
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