Projects
Reading
People
Chat
SU\G
(𝔸)
/K·U
Projects
Reading
People
Chat
Sign Up
Light
Dark
System
A Variable Step Scheme for Solving Ordinary Differential Equations.
Adel N. Boules
Type:
Article
Publication Date:
2008-01-01
Citations:
0
View Publication
Share
Locations
Conference on Scientific Computing -
View
Similar Works
Action
Title
Year
Authors
+
A variable order one-step scheme for numerical solution of ordinary differential equations
1978
Simeon Ola Fatunla
+
A variable-step, variable-order multistep method for the numerical solution of ordinary differential equations.
1968
Fred T. Krogh
+
A multi-step method for the numerical integration of ordinary differential equations
1972
Riaz A. Usmani
+
A Numerical Simulator for Solving Ordinary Differential Equations
2014
Irp India
+
PDF
Chat
A one-step method for the numerical solution of second order linear ordinary differential equations
1964
J. T. Day
+
A variable step implicit block multistep method for solving first-order ODEs
2009
Siamak Mehrkanoon
Zanariah Abdul Majid
Mohamed Suleiman
+
An iterative integration scheme for solving second-order ordinary differential equations
1993
Stavri Ristani
+
A difference method for ordinary differential equations
1969
Gennadi Vainikko
+
Advances in the theory of variable stepsize variable formula methods for ordinary differential equations
1989
Zahari Zlatev
+
A systematic method for solving differential-difference equations
2009
Yufeng Zhang
Y.C. Hon
Jianqin Mei
+
A difference scheme for an ordinary differential equation with a small parameter
1978
Konstantin Vladimirovich Emel'yanov
+
Computational Techniques for Ordinary Differential Equations.
1982
I. Gladwell
D. K. Sayers
+
A method to solve ordinary differential equations
2002
R Aquilano
Mario Castagnino
Luis Lara
+
Variable stepsize, variable order integrand approximation methods for the numerical solution of ordinary differential equations.
1978
Kenneth R. Jackson
+
Two-step methods for ordinary differential equations
1985
Hisayoshi Shintani
+
Ordinary differential equations : a computational approach
1979
Charles E. Roberts
+
PDF
Chat
An iterative method of solving differential equations
1963
Zbigniew S. Kowalski
+
One-step methods for ordinary differential equations
1969
D. P. Squier
+
An Introduction to Numerical Methods for Differential Equations.
1983
James M. Ortega
William G. Poole
+
A method for solving non-linear partial differential equations
1952
R. Iino
Works That Cite This (0)
Action
Title
Year
Authors
Works Cited by This (0)
Action
Title
Year
Authors