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 46, Number 3

Publication Date: September 2009

The Donnelly-Fefferman theorem on $q$-pseudoconvex domains

Heungju Ahn and Nguyen Quang Dieu; 599-610

Fixed point subalgebras of root graded Lie algebras

Malihe Yousofzadeh; 611-643

The quandle of the trefoil knot as the Dehn quandle of the torus

Maciej Niebrzydowski and Józef H. Przytycki; 645-659

The Cauchy problem and the martingale problem for integro-differential operators with non-smooth kernels

Helmut Abels and Moritz Kassmann; 661-683

A note on Todorov surfaces

Carlos Rito; 685-693

The Dorfmeister-Neher theorem on isoparametric hypersurfaces

Reiko Miyaoka; 695-715

The twist subgroup of the mapping class group of a nonorientable surface

Michał Stukow; 717-738

Some results on the well-posedness for second order linear equations

Marcello D'Abbicco; 739-767

The Miyazawa polynomial of periodic virtual links

Joonoh Kim, Sang Youl Lee and Myoungsoo Seo; 769-781

Pseudo-Anosov maps and fixed points of boundary homeomorphisms compatible with a Fuchsian group

Chaohui Zhang; 783-798

Surfaces with $K^{2}=8$, $p_{g}=4$ and canonical involution

Ingrid C. Bauer and Roberto Pignatelli; 799-820

Extension and convergence theorems of pseudoholomorphic maps

Fathi Haggui and Adel Khalfallah; 821-844

Infinite divisibility of random measures associated to some random Schrödinger operators

Fumihiko Nakano; 845-862

Uniform boundedness of the radially symmetric solutions of the Navier-Stokes equations for isentropic compressible fluids

Jishan Fan, Song Jiang and Guoxi Ni; 863-876

K-theory of quiver varieties, q-Fock space and nonsymmetric Macdonald polynomials

Kentaro Nagao; 877-907

2009 © Osaka University and Osaka City University, Departments of Mathematics