|
Browse All Reviews > Mathematics Of Computing (G) > Numerical Analysis (G.1) > Ordinary Differential Equations (G.1.7) > Multistep And Multivalue Methods (G.1.7...)
|
|
|
|
|
|
|
|
|
1-4 of 4
Reviews about "Multistep And Multivalue Methods (G.1.7...)":
|
Date Reviewed |
|
High-order accurate adaptive kernel compression time-stepping schemes for fractional differential equations Baffet D., Hesthaven J. Journal of Scientific Computing 72(3): 1169-1195, 2017. Type: Article
The numerical solution of differential equations of fractional order is a notoriously difficult and complex matter, mainly due to the nonlocality of the operators and the nonsmoothness of the exact solutions. The former leads to a very...
|
Jan 30 2018 |
|
High-order symmetric multistep cosine methods Cano B., Moreta M. Applied Numerical Mathematics 6630-44, 2013. Type: Article
Rather special initial value problems for systems of second-order differential equations of the type Ÿ(t) = -Ω2Y(t) + G(t...
|
Jun 30 2014 |
|
Symmetric multistep methods over long times Hairer E., Lubich C. Numerische Mathematik 97(4): 699-723, 2004. Type: Article
This important paper explains, with full theoretical justification, why certain symmetric multistep methods are so successful when used to integrate the special second order systems of ordinary differential equations (ODEs), arising in...
|
Dec 26 2004 |
|
An improved starting step of the G-B-S-method for the solution of ordinary differential equations Kiehl M., Zenger C. Computing 41(1-2): 131-136, 1989. Type: Article
In the implementation of extrapolation methods of the Gragg-Bulirsch-Stoer variety, a smoothing process is usually applied at the end of a sequence of steps. This paper proposes to achieve the same aim more conveniently and effectively...
|
Mar 1 1990 |
|
|
|
|
|