Abdulle, Assyr2012-11-082012-11-082012-11-08201210.1063/1.4756050https://infoscience.epfl.ch/handle/20.500.14299/86715WOS:000310698100002Explicit stabilized methods for stiff ordinary differential equations have a long history. Proposed in the early 1960s and developed during 40 years for the integration of stiff ordinary differential equations, these methods have recently been extended to implicit-explicit or partitioned type methods for advection-diffusion-reaction problems, and to efficient explicit solvers for stiff mean-square stable stochastic problems. After a short review on the basic stabilized methods we discuss some recent developments.stiff differential equationadvection-diffusion-reactionstochastic problemmean-square stabilityexplicit orthogonal Runge-Kutta Chebyshev methodROCKtext::conference output::conference proceedings::conference paper