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This document discusses a class of Runge-Kutta-Rosenbrock methods for numerically solving stiff systems of ordinary differential equations. The methods aim to reduce the number of Jacobian matrix evaluations and related computations by using time-lagged Jacobian matrices. This can significantly reduce computation costs, especially for large systems, where Jacobian evaluations normally form a large proportion of the total integration costs. The paper outlines the order conditions for these methods and examin

Author

Fernanda Paula Rocha

Language

EN