We prove a division theorem with coefficients of relative bimicrofuntions for $\E$-modules. Our proof is based on the Cauchy-Kowalevski theorems for $\E$-modules. As one of applications, we solve Takeuchi's conjecture. We also apply his conjecture to higher-codi\-mensional boundary value problems.
雑誌名
Journal of mathematical sciences, the University of Tokyo
巻
8
号
4
ページ
595 - 608
発行年
2001
ISSN
13405705
書誌レコードID
AA11021653
フォーマット
application/pdf
日本十進分類法
415
Mathematical Reviews Number
MR1868296
Mathmatical Subject Classification
32C38(MSC2000)
35A27(MSC2000)
出版者
Graduate School of Mathematical Sciences, The University of Tokyo
Division Theorems in Higher-codimensional Boundary Value Problems for $\cal E$-modules
jms080402.pdf
(135.01KB)
