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A special class of continuous general linear methods
2012
Computational and Applied Mathemathics
We consider the construction of a class of numerical methods based on the general matrix inverse [14] which provides continuous interpolant for dense approximations (output). Their stability properties are similar to those for Runge-Kutta methods. These methods provide a unifying scope for many families of traditional methods. They are self-starting, to change stepsize during integration is not difficult when using them. We exploited these properties by first obtaining the direct block methods
doi:10.1590/s1807-03022012000200003
fatcat:zrd52ykdkzet7m6doec5udvoii