Differential equations and computer algebra
Author(s)
Bibliographic Information
Differential equations and computer algebra
(Computational mathematics and applications)
Academic Press, c1991
Available at 13 libraries
  Aomori
  Iwate
  Miyagi
  Akita
  Yamagata
  Fukushima
  Ibaraki
  Tochigi
  Gunma
  Saitama
  Chiba
  Tokyo
  Kanagawa
  Niigata
  Toyama
  Ishikawa
  Fukui
  Yamanashi
  Nagano
  Gifu
  Shizuoka
  Aichi
  Mie
  Shiga
  Kyoto
  Osaka
  Hyogo
  Nara
  Wakayama
  Tottori
  Shimane
  Okayama
  Hiroshima
  Yamaguchi
  Tokushima
  Kagawa
  Ehime
  Kochi
  Fukuoka
  Saga
  Nagasaki
  Kumamoto
  Oita
  Miyazaki
  Kagoshima
  Okinawa
  Korea
  China
  Thailand
  United Kingdom
  Germany
  Switzerland
  France
  Belgium
  Netherlands
  Sweden
  Norway
  United States of America
-
Library, Research Institute for Mathematical Sciences, Kyoto University数研
SIN||24||1200021326766
Description and Table of Contents
Description
Intended for researchers in computer algebra and differential equations, applied mathematics, and theoretical computer sciences, this book teaches computer algebra users about up-to-date research developments in differential equations. In addition, it provides insight for the theoretician into the complex world of computer algebra system design. Features include selected papers from CADE 90 held at Cornell University in May, 1990, and leading United States and European research figures, and it demonstrates scientific computing applications.
Table of Contents
- En Memoire De Jean Martinet, J-P.Ramis
- internal symmetries of differential equations, P.J.Olver
- using trees to compute approximate solutions to ordinary differential equations exactly, R.Grossman
- resonant surface waves in a square container, D.Armbruster et al
- formal reduction of meromorphic differential equations containing a parameter, D.G.Babbitt and V.S.Varadarajan
- the Kovacic algorithm and applications for special functions, A.Duval
- differential Galois groups and G-functions, C.Mitschi
- Gevrey asymptotics and stokes multipliers, Y.Sibuya
- stabilizing differential operators, A.H.M.Levelt.
by "Nielsen BookData"