Osaka Journal of Mathematics



Osaka Journal of Mathematics

The Osaka Journal of Mathematics is published quarterly by the joint editorship of the Departments of Mathematics of Osaka University and Osaka City University. Founded in 1964 as continuation of the two journals, the Osaka Mathematical Journal and the Journal of Mathematics, Osaka City University, the journal is devoted entirely to the publication of original works in pure and applied mathmatics.


Volume 45, Number 3

Publication Date: September 2008

Wegner estimate and localization for random magnetic fields

Naomasa Ueki; 565-608

Uniqueness for the Brezis-Nirenberg problem on compact Einstein manifolds

Guangyue Huang and Wenyi Chen; 609-614

Corrected energy of the Reeb distribution of a 3-Sasakian manifold

Domenico Perrone; 615-627

Multiplication and composition operators on Lorentz-Bochner spaces

S.C. Arora, Gopal Datt and Satish Verma; 629-641

Involutions of compact Riemannian 4-symmetric spaces

Hiroyuki Kurihara and Koji Tojo; 643-689

Lifespan for radially symmetric solutions to systems of semilinear wave equations with multiple speeds

Soichiro Katayama; 691-717

Relative Ext groups, resolutions, and Schanuel classes

Henrik Holm; 719-735

Equations in $p$-curvature and intertwiners

Yoshifumi Tsuchimoto; 737-746

Closed hypersurfaces with constant mean curvature in a symmetric manifold

Hongwei Xu and Xin'an Ren; 747-756

The forcing partial order on a family of braids forced by pseudo-Anosov 3-braids

Eiko Kin; 757-772

Hyperbolic lengths of some filling geodesics on Riemann surfaces with punctures

Chaohui Zhang; 773-787

Minimal pencils on smooth surfaces in $\mathbb{P}^{3}$

Kazuhiro Konno; 789-805

The restricted Nagata's pairwise algorithm and the Euclidean algorithm

Ming-Guang Leu; 807-818

On the unipotent support of character sheaves

Meinolf Geck and David Hézard; 819-831

Chow-stability and Hilbert-stability in Mumford's geometric invariant theory

Toshiki Mabuchi; 833-846

2008 © Osaka University and Osaka City University, Departments of Mathematics