In this paper, a more careful research on linear systems with signed solutions and real matrices with signed zero - space is made.
对有定号解的线性方程组或有定号零空间的实矩阵进行了更深入的研究。
By using linear operator theory in L2 space, we get the distributed parameters on real line and the existence of positive solutions.
藉助L_2空间上的线性算子理论,我们得到了这类方程的控制参数在实轴上的分布情况以及存在符合物理意义的正解的条件。
This paper defines a kind of derivative for real function on convex set which is in linear space. By means of the derivative we study convexity of function and obtain some decision theories.
本文对线性空间中的凸集上的实值函数定义一种导数,用其研究函数凸性,得到了上述三种凸函数的若干判定定理。
In this paper, we show that the isometry between the unit spheres of certain normed space and its dual space can be extended to a real linear isometry on the whole space.
本文证明了在一定条件下赋范线性空间与其共轭空间的单位球面之间的等距算子可以延拓为全空间的实线性等距算子。
In this paper the major cone and the strict major cone in real infinite-dimensional linear space is introduced, through which we define the major-order, and their properties are also discussed.
本文引入实无限维线性空间中的较多锥和严格较多锥,利用它们定义较多序,讨论较多序的性质,由此得出,实无限维线性空间中的任何两个元素都可以按较多序进行比较。
In this paper the major cone and the strict major cone in real infinite-dimensional linear space is introduced, through which we define the major-order, and their properties are also discussed.
本文引入实无限维线性空间中的较多锥和严格较多锥,利用它们定义较多序,讨论较多序的性质,由此得出,实无限维线性空间中的任何两个元素都可以按较多序进行比较。
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