文献一覧: Japanese journal of mathematics. New series (雑誌)

9 0 0 0 OA Sur les feuilletages associés aux équation du second ordre à points critiques fixes de P. Painlevé Espaces des conditions initiales

著者: Kazuo OKAMOTO
出版者: The Mathematical Society of Japan
雑誌: Japanese journal of mathematics. New series (ISSN:02892316)
巻号頁・発行日: vol.5, no.1, pp.1-79, 1979 (Released:2008-12-16)
参考文献数: 15
被引用文献数: 20 140

2022-05-10 19:21:05
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2 0 0 0 OA A classification of 3-simple prehomogeneous vector spaces of nontrivial type

著者: Tatsuo KIMURA Kosei UEDA Takeshi YOSHIGAKI
出版者: The Mathematical Society of Japan
雑誌: Japanese journal of mathematics. New series (ISSN:02892316)
巻号頁・発行日: vol.22, no.1, pp.159-198, 1996 (Released:2008-12-16)
参考文献数: 6
被引用文献数: 2

2020-07-28 12:43:50
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1 0 0 0 OA Dehn surgery along a torus T2-knot II

著者: Zjuñici IWASE
出版者: The Mathematical Society of Japan
雑誌: Japanese journal of mathematics. New series (ISSN:02892316)
巻号頁・発行日: vol.16, no.2, pp.171-196, 1990 (Released:2008-12-16)
参考文献数: 9
被引用文献数: 9 9

2022-08-17 10:07:38
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1 0 0 0 OA C*-algebras and Boolean valued analysis

著者: Gaisi TAKEUTI
出版者: The Mathematical Society of Japan
雑誌: Japanese journal of mathematics. New series (ISSN:02892316)
巻号頁・発行日: vol.9, no.2, pp.207-246, 1983 (Released:2008-12-16)
参考文献数: 12
被引用文献数: 3 19

2020-08-24 22:44:55
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1 0 0 0 OA On some oscillatory integral transformations in L2(Rn)

著者: Kenji ASADA Daisuke FUJIWARA
出版者: The Mathematical Society of Japan
雑誌: Japanese journal of mathematics. New series (ISSN:02892316)
巻号頁・発行日: vol.4, no.2, pp.299-361, 1978 (Released:2008-12-16)
参考文献数: 17
被引用文献数: 12 100

2018-09-09 12:52:48
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1 0 0 0 OA The stable behavior of the augmentation quotients of some groups of order p4, I

著者: Kazunori HORIBE Ken-Ichi TAHARA
出版者: The Mathematical Society of Japan
雑誌: Japanese journal of mathematics. New series (ISSN:02892316)
巻号頁・発行日: vol.10, no.1, pp.137-157, 1984 (Released:2008-12-16)
参考文献数: 9
被引用文献数: 6

We list the stable structure of these six groups below.(1) G1=Zp×‹x, y, z|xp=yp=zp=[x, z]=[y, z]=1, [x, y]=z›, n0=3p-2, π=2 Q3p-2(G1)=Zp(1/2)(p+1)(p2+p+1), Q3p-1(G1)=Zp(1/2)(p+1)(p2+p+1)+1(2) G2=‹u, x, y|up=xp=yp2=[u, y]=[x, y]=1, [u, x]=yp›, n0=3p-2, π=1, Q3p-2(G2)=Zp(2p2+p+1).(3) G3=Zp×‹x, y|xp=yp2=1, [x, y]=yp›, n0=3p-2, π=1, Q3p-2(G3)=Zp(2p2+p+1).(4) G4=Zp(2)×Zp2 n0=3p-2, π=1, Q3p-2(G4)=Zp2×Zp(2p2+p-1).(5) G5=‹u, x, y|up=xp=yp2=[u, x]=[u, yp]=1, [u, y]=x, [x, y]=yp›, n0=4p-3, π=2, Q4p-3(G5)=Zp(1/2)(3p2+1)+p, Q4p-2(G5)=Zp(3/2)(p2+1)+p(6) G6=‹u, x, y|up=xp=yp2=[u, x]=[x, y]=1, [u, y]=x›, n0=4p-3, π=2, Q4p-3(G6)=Zp2×Zp(3/2)(p2-1)+p, Q4p-2(G6)=Zp2×Zp(1/2)(3p2-1)+p.

2013-12-17 22:54:40
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