All issues
Volume 50 (1998)
- Issue 4 Pages 789-
- Issue 3 Pages 521-
- Issue 2 Pages 253-
- Issue 1 Pages 1-
Predecessor
- Proceedings of the Physico-Mathematical Society of Japan. 3rd Series
- Proceedings of the Tokyo Mathematico-Physical Society. 2nd Series
- Tokyo Sugaku-Butsurigakukwai Kiji-Gaiyo
- Tokyo Sugaku-Butsurigakkwai Hokoku
- Tokyo Sugaku-Butsurigaku Kwai Kiji
- Tokyo Sugaku-Butsurigaku Kwai Kiji
- Tokyo Sugaku Kaisya Zasshi
Volume 50, Issue 3
Displaying 1-15 of 15 articles from this issue
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Enrique ARTAL BARTOLO, Jorge CARMONA RUBER1998 Volume 50 Issue 3 Pages 521-543
Published: 1998
Released on J-STAGE: October 20, 2006
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Takeyuki NAGASAWA, Keisuke UENO1998 Volume 50 Issue 3 Pages 545-555
Published: 1998
Released on J-STAGE: October 20, 2006
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Hiroo NAITOH1998 Volume 50 Issue 3 Pages 557-592
Published: 1998
Released on J-STAGE: October 20, 2006
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Soji KANEYUKI1998 Volume 50 Issue 3 Pages 593-614
Published: 1998
Released on J-STAGE: October 20, 2006
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Meng CHEN1998 Volume 50 Issue 3 Pages 615-621
Published: 1998
Released on J-STAGE: October 20, 2006
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Guoen HU, Shanzhen LU, Dachun YANG1998 Volume 50 Issue 3 Pages 623-637
Published: 1998
Released on J-STAGE: October 20, 2006
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Yukiko HASEGAWA1998 Volume 50 Issue 3 Pages 639-662
Published: 1998
Released on J-STAGE: October 20, 2006
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Shuichi JIMBO, Jian ZHAI1998 Volume 50 Issue 3 Pages 663-684
Published: 1998
Released on J-STAGE: October 20, 2006
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Tomomi GOUMA1998 Volume 50 Issue 3 Pages 685-695
Published: 1998
Released on J-STAGE: July 31, 2009
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Osamu IYAMA1998 Volume 50 Issue 3 Pages 697-718
Published: 1998
Released on J-STAGE: October 20, 2006
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Livinus U. UKO1998 Volume 50 Issue 3 Pages 719-735
Published: 1998
Released on J-STAGE: July 31, 2009
JOURNAL FREE ACCESSThe generalized truncation method (formerly referred to as the proximal correction method) was recently introduced for the time-discretization of parabolic variational inequalities. The main attraction of the method-which generalizes the truncation method developed by A. Berger for obstacle problems-is the fact that the problems to be solved at each time step are elliptic equations rather than elliptic variational inequalities.
In this paper we apply the new method to a class of problems which includes parabolic variational inequalities as a special case. The convergence results which we obtain in this general context also give rise to new results when applied to the special case of variational inequalities.
We also discuss the applications of our results to several problems that occur in various branches of applied Mathematics.View full abstractDownload PDF (1324K) -
Christopher Kumar ANAND1998 Volume 50 Issue 3 Pages 737-751
Published: 1998
Released on J-STAGE: January 19, 2007
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Hidenori FUJIWARA1998 Volume 50 Issue 3 Pages 753-766
Published: 1998
Released on J-STAGE: October 20, 2006
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Norio GOUDA1998 Volume 50 Issue 3 Pages 767-779
Published: 1998
Released on J-STAGE: January 19, 2007
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Jorge J. BETANCOR, Lourdes RODRÍGUEZ-MESA1998 Volume 50 Issue 3 Pages 781-788
Published: 1998
Released on J-STAGE: October 20, 2006
JOURNAL FREE ACCESSDownload PDF (515K)
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