Art

J-GLOBAL ID：201102294604600875   Reference number：11A0611817

On Numerical Computation of the Tricomi Equation

Tricomi方程式の数値計算

Author (3)： IMAI Hitoshi (Univ. Tokushima, Tokushima) ,  SAKAGUCHI Hideo (Univ. Tokushima, Tokushima) ,  ISO Yuusuke (Kyoto Univ., Kyoto)
Material： Theoretical and Applied Mechanics Japan  (Theor Appl Mech Jpn)
Volume： 59  Page： 359-372  Publication year： 2010 
JST Material Number： G0568B  ISSN： 1348-0693  Document type： Article
Article type： 原著論文  Country of issue： Japan (JPN)  Language： ENGLISH (EN)

Thesaurus term： equation ,  *numerical calculation ,  *boundary value problem ,  initial value problem ,  calculus of finite difference ,  *spectral distribution method ,  resolving power ,  simulation ,  partial differential equation ,  Numerical Simulation ,  multi-resolution
Semi thesaurus term： *Cauchy problem ,  *Tricomi方程式 ,  finite difference method

JST classification (2)： Numerical analysis,approximation method  (AB04000F) ,  High-speed aerodynamics  (BC03000C)

Reference (11)：

• Canuto, C., Hussaini, M. Y., Quarteroni, A. and Zang, T. A.: Spectral Methods in Fluid Dynamics,(Springer-Verlag, 1988).
• Ferrari, C. and Tricomi, F. G.: Transonic Aerodynamics,(Academic Press, New York and London, 1968).
• Fujiwara, H. and Iso, Y., “Design of a multiple-precision arithmetic package for a 64-bit computing environment and its application to numerical computation of ill-posed problems”, IPS’ J., 44(3)(2003), pp. 925-931.
• HANSEN, P. C., “Analysis of discrete ill-posed problems by means of the L-curve”, SIAM Review, 34(1992), pp. 561-580.
• http://eqworiclipmnet.ru/en/solutions/lpde/lpde401.pdf

Terms in the title (2)： 方程式 ,  数値計算