Mostrando recursos 1 - 20 de 43

  1. Corrigendum On the class groups of pure function fields

    Ichimura, Humio

  2. Corrigendum On the class groups of pure function fields

    Ichimura, Humio

  3. A note on the Rankin-Selberg method for Siegel cusp forms of genus 2

    Horie, Taro

  4. A note on the Rankin-Selberg method for Siegel cusp forms of genus 2

    Horie, Taro

  5. A Thermodynamic formalism for one dimensional cellular automata

    Namiki, Takao

  6. A Thermodynamic formalism for one dimensional cellular automata

    Namiki, Takao

  7. The Bergman kernel on weakly pseudoconvex tube domains in $\mathbf {C}^2$

    Kamimoto, Joe

  8. The Bergman kernel on weakly pseudoconvex tube domains in $\mathbf {C}^2$

    Kamimoto, Joe

  9. Bernstein degree of singular unitary highest weight representations of the metaplectic group

    Nishiyama, Kyo; Ochiai, Hiroyuki

  10. Bernstein degree of singular unitary highest weight representations of the metaplectic group

    Nishiyama, Kyo; Ochiai, Hiroyuki

  11. On the homology of Torelli groups and Torelli spaces

    Akita, Toshiyuki

  12. On the homology of Torelli groups and Torelli spaces

    Akita, Toshiyuki

  13. On boundedness of a function on a Zalcman domain

    Kobayashi, Yasuyuki
    We consider boundedness of a function defined by an infinite product which is used to study a uniqueness theorem on a plane domain and the point separation problem of a two-sheeted covering Riemann surface. We show that there is such an infinite product that it converges but the function defined by it is not bounded on arbitrary Zalcman domain.

  14. On boundedness of a function on a Zalcman domain

    Kobayashi, Yasuyuki
    We consider boundedness of a function defined by an infinite product which is used to study a uniqueness theorem on a plane domain and the point separation problem of a two-sheeted covering Riemann surface. We show that there is such an infinite product that it converges but the function defined by it is not bounded on arbitrary Zalcman domain.

  15. On an infinite convolution product of measures

    Uchida, Motoo
    We prove that infinite convolution products of complex probability measures with bounded total variation converge to a hyperfunction under a weak assumption on supports.

  16. On an infinite convolution product of measures

    Uchida, Motoo
    We prove that infinite convolution products of complex probability measures with bounded total variation converge to a hyperfunction under a weak assumption on supports.

  17. Homotopy groups of the homogeneous spaces $F_4/G_2$, $F_4/\mathrm {Spin}(9)$ and $E_6/F_4$

    Hirato, Yoshihiro; Kachi, Hideyuki; Nimura, Mamoru
    In this paper we calculate 2-primary components of homotopy groups of the homogeneous spaces $F_4/G_2$, $F_4/\mathrm{Spin}(9)$ and $E_6/F_4$.

  18. Homotopy groups of the homogeneous spaces $F_4/G_2$, $F_4/\mathrm {Spin}(9)$ and $E_6/F_4$

    Hirato, Yoshihiro; Kachi, Hideyuki; Nimura, Mamoru
    In this paper we calculate 2-primary components of homotopy groups of the homogeneous spaces $F_4/G_2$, $F_4/\mathrm{Spin}(9)$ and $E_6/F_4$.

  19. Refined Hölder's inequality for measurable functions

    Kwon, Ern Gun; Shon, Kwang Ho
    Let $\nu$ be a positive measure on a space $Y$ with $\nu(Y) \neq 0$ and let $f_j$ ($j = 1, 2, \dots, n$) be positive $\nu$-integrable functions on $Y$. For some positive real numbers $\alpha_j$ ($j = 1, 2, \dots, n$), $\beta_j$ ($j= 1, 2, \dots, k < n$) and a measurable subset $Y_1$ of $Y$, we have some inequalities. From these results, we refine Hölder's inequality.

  20. Refined Hölder's inequality for measurable functions

    Kwon, Ern Gun; Shon, Kwang Ho
    Let $\nu$ be a positive measure on a space $Y$ with $\nu(Y) \neq 0$ and let $f_j$ ($j = 1, 2, \dots, n$) be positive $\nu$-integrable functions on $Y$. For some positive real numbers $\alpha_j$ ($j = 1, 2, \dots, n$), $\beta_j$ ($j= 1, 2, \dots, k < n$) and a measurable subset $Y_1$ of $Y$, we have some inequalities. From these results, we refine Hölder's inequality.

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