## Recursos de colección

1. #### Corrigendum On the class groups of pure function fields

Ichimura, Humio

2. #### Corrigendum On the class groups of pure function fields

Ichimura, Humio

Horie, Taro

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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