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مقاله‌ی دسترسی آزاد

The Product - Normed Linear Space

PriyaRani

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اسناد مشابه

  • Inner Products in Normed Linear Spaces

    سند علمی۲۰۰۷ROBERT C. JAMES

    Let T be any normed linear space [l, p. S3]. Then an inner product is defined in T if to each pair of elements x and y there is associated a real number (x, y) in such a way that (#, y) » (y, x), \\x\\ = (#, #), (x, y+z) = (#,y) + (x, 2), and (/#,y) = /(#, y) for all real numbers

  • The Finite Dimensional Normed Linear Space Theorem

    سند علمی۲۰۱۲Richard DiSalvo

    The claim that follows, which I have called the nite-dimensional normed linear space theorem, essentially says that all such spaces are topologically R with the Euclidean norm. This means that in many cases the intuition we obtain in R,R, and R by imagining intervals, circles, an

  • a new perspective to the mazur-ulam problem in $2$-fuzzy $2$-normed linear spaces

    مقاله۲۰۱۰iranian journal of fuzzy systemscihangir alaca

    in this paper, we introduce the concepts of $2$-isometry, collinearity, $2$%-lipschitz mapping in $2$-fuzzy $2$-normed linear spaces. also, we give anew generalization of the mazur-ulam theorem when $x$ is a $2$-fuzzy $2$%-normed linear space or $im (x)$ is a fuzzy $2$-normed lin

  • A new perspective to the Mazur-Ulam problem in $2$-fuzzy $2$-normed linear spaces

    مقاله۲۰۱۰Iranian Journal of Fuzzy SystemsCihangir Alaca

    In this paper, we introduce the concepts of $2$-isometry, collinearity, $2$%-Lipschitz mapping in $2$-fuzzy $2$-normed linear spaces. Also, we give anew generalization of the Mazur-Ulam theorem when $X$ is a $2$-fuzzy $2$%-normed linear space or $Im (X)$ is a fuzzy $2$-normed lin

  • gradual normed linear space

    مقاله۲۰۱۱iranian journal of fuzzy systemsi. sadeqi, f. y. azari

    in this paper, the gradual real numbers are considered and the notion of the gradual normed linear space is given. also some topological properties of such spaces are studied, and it is shown that the gradual normed linear space is a locally convex space, in classical sense. so t

  • Minimizing Functionals on Normed - linear Spaces

    سند علمی۲۰۱۵A. A. Goldstein

    This paper extends results of [1], [2], of Goldstein, and [3] of Vainberg concerning steepest descent and related topics. An example Is given taken from a simple rendezvous problem in control theory. The problem is one of minimizing a norm on an affine subspace. The problem here