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 2

Publication Date: June 2008

Long time existence for vortex filament equation in a Riemannian manifold

Norihito Koiso; 265-271

On a new dimension estimate of the global attractor for chemotaxis-growth systems

Etsushi Nakaguchi and Messoud Efendiev; 273-281

A presentation for the mapping class group of a non-orientable surface from the action on the complex of curves

Błażej Szepietowski; 283-326

Existence and uniqueness of traveling waves for a monostable 2-D lattice dynamical system

Jong-Shenq Guo and Chang-Hong Wu; 327-346

Generalized radix representations and dynamical systems III

Shigeki Akiyama, Horst Brunotte, Attila Pethő and Jörg M. Thuswaldner; 347-374

On the class numbers of certain number fields obtained from points on elliptic curves II

Atsushi Sato; 375-390

Crosscap number, ribbon number and essential tangle decompositions of knots

Yoko Mizuma and Yukihiro Tsutsumi; 391-401

The dual knots of doubly primitive knots

Toshio Saito; 403-421

Hitting law asymptotics for a fluctuating Brownian functional

Paul M\lowercase cGill; 423-444

A length characterization of $*$-spread

Neil Epstein and Adela Vraciu; 445-456

On an extension of the Hilbertian central limit theorem to Dirichlet forms

Christophe Chorro; 457-470

2-Bridge knot boundary slopes: diameter and genus

Thomas W. Mattman, Gabriel Maybrun and Kristin Robinson; 471-489

$L^{p}$-$L^{q}$ estimates for wave equations and the Kirchhoff equation

Tokio Matsuyama; 491-510

Injectivity radius for non-simply connected symmetric spaces via Cartan polyhedron

Ling Yang; 511-540

Colored Alexander invariants and cone-manifolds

Jun Murakami; 541-564

2012 © Osaka University and Osaka City University, Departments of Mathematics