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      度量投影算子
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  metric projection operator
     In this paper, a generalized orthogonal decomposition theorem in Banach space is extended from linear subspace to nonlinear subset-sun set, and the conditions which are sufficient and necessary for an operator to be a metric projection operator and a metric projection operator to be a bounded linear operator are given.
     本文将Banach空间中广义正交分解定理从线性子空间拓广至非线性集—太阳集,分别给出了一算子为度量投影算子和一度量投影算子为有界线性算子的充要条件;
短句来源
  metric operator
     The Single-Valued Metric Operator Part of Linear Manifold in Banach Spaces
     Banach空间中线性流形的单值度量投影算子部分
短句来源
     The Single - Valued Metric Operator Part of Linear Manifold in Banach Spaces
     Banach空间中线性流形的单值度量投影算子部分
短句来源
  “度量投影算子”译为未确定词的双语例句
     Properties of Metric Projection in Banach Spaces
     Banach空间中度量投影算子的性质
短句来源
     In this paper, geometric method of Banach spaces and metric projection oprator are used to give three types of Moore-penrose metric generalized inverse and to prove the equivalance of the maximum Tseng-metric generalized inverse and Moore-Penrose metric generalized inverse.
     在Banach空间中,利用Banach空间几何方法及度量投影算子,给出了Moore-Penrose度量广义逆的三种形式,证明了最大Tseng度量广义逆与Moore-Penrose度量广义逆是等价的.
短句来源
     At first,some equivalent conditions are proved by duality mapping. Then the linear property is studied in reflexive,smooth,rotund Banach spaces. It's shown the metric projection has directional derivative at every point of a closed convex subset in reflexive,smooth,rotund Banach spaces with H property.
     本文在一定的Banach几何框架下讨论了度量投影算子的若干性质.先利用对偶映射给出了投影算子的几个等价条件,然后利用等价条件讨论了自反、光滑、严格凸Banach空间中度量投影算子的线性性质和投影算子在凸闭子集中的方向导数等性质.
短句来源
  相似匹配句对
     Properties of Metric Projection in Banach Spaces
     Banach空间中度量投影算子的性质
短句来源
     P—C. OPERATORS
     P—C.算子
短句来源
     M-Laplacian on Metric Space
     度量空间上的m-Laplacian算子
短句来源
     The Single-Valued Metric Operator Part of Linear Manifold in Banach Spaces
     Banach空间中线性流形的单值度量投影算子部分
短句来源
     The Single - Valued Metric Operator Part of Linear Manifold in Banach Spaces
     Banach空间中线性流形的单值度量投影算子部分
短句来源
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  metric projection operator
The Lipschitz condition for a metric projection operator in the space C[a, b]
例句来源      
It is proved that the metric projection operator onto a finite-dimensional Chebyshev subspaceM ?C [a, b] locally uniformly satisfies the Lipschitz condition on the SetC[a,b]M.
例句来源      
Also a problem of the isotonicity of the metric projection operator is considered.
例句来源      
  metric projector
Approximative compactness and continuity of metric projector in Banach spaces and applications
例句来源      
It is known that if C is a semi-Chebyshev closed and approximately compact set in a Banach space X, then the metric projector πC from X onto C is continuous.
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We prove that the semismoothness of solutions to the Moreau-Yosida regularization of a lower semicontinuous proper convex function is implied by the semismoothness of the metric projector over the epigraph of the convex function.
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  metric operator
In this paper we demonstrate the equivalence between the equation of the relativistic harmonic-oscillator model and Born's quantum metric operator eigenvalue equation.
例句来源      
Born's quantum metric operator and Yukawa's equation are used in the context of a recently proposed framework for quantum space-time to arrive at mass formulae for integral as well as half-integer spin exciton states.
例句来源      
A connection between string theory and the geometro-stochastic method of quantizing gravity is derived by applying Born's concept of quantum metric operator to massless exciton states.
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The baryon mass spectrum from Born's quantum metric operator
例句来源      
InteractionS-matrix elements, calculated with the metric operator, are shown to be equivalent to those of the conventional theory.
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         In this paper,some proerties of metric projection are discussed in Banach spaces.At first,some equivalent conditions are proved by duality mapping.Then the linear property is studied in reflexive,smooth,rotund Banach spaces.It's shown the metric projection has directional derivative at every point of a closed convex subset in reflexive,smooth,rotund Banach spaces with H property.
            本文在一定的Banach几何框架下讨论了度量投影算子的若干性质.先利用对偶映射给出了投影算子的几个等价条件,然后利用等价条件讨论了自反、光滑、严格凸Banach空间中度量投影算子的线性性质和投影算子在凸闭子集中的方向导数等性质.
文摘来源
         The concept of Tseng-metric generalized inverse of linear operator in Banach spaces is introduced in this papert by Tseng Y.Y, a student of E.H. Moors, for Hilbert spaces generalizing that defined. Unlike the case in Hilbert spaces, the Tseng-metric generalized inverse of linear operator in Banach space is usually homogeneous, and nonlinear. By means of the dual mapping and geometric properties of Banach spaces, the necessary and sufficient condition for existence of the Tseng metric generalized inverse is ...
            在 Banach空间中,利用 Banach几何方法及度量投影算子,将 E.H.Moors的学生,曾远荣(Y.Y. Tseng)在 Hilbert空间中为线性算子引入的 Tseng广义道,推广到 Banach空间,引入 Tseng度量广义逆(此时的 Tseng度量广义逆一般为齐性算子,而非线性算子),利用 Banach空间对偶映射与广义正交分解定理给出 Tseng度量广义道存在的充分必要条件.讨论了最大Tseng度量广义逆在最优化,控制论及微分方程不适定问题有着直接应用的一些基础性质.
文摘来源
         In this paper, geometric method of Banach spaces and metric projection oprator are used to give three types of Moore-penrose metric generalized inverse and to prove the equivalance of the maximum Tseng-metric generalized inverse and Moore-Penrose metric generalized inverse.
            在Banach空间中,利用Banach空间几何方法及度量投影算子,给出了Moore-Penrose度量广义逆的三种形式,证明了最大Tseng度量广义逆与Moore-Penrose度量广义逆是等价的.
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