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motivates a number of applications, advanced techniques such as variable step size methods and linear multi-stage approaches are being developed, which in turn study both theoretical and practical aspects.
Finally, special systems are presented. These are highly use-dependent and could include geometric integration, symplication methods, divisional schemes, recording procedures or techniques for controlling differential algebraic equations.
d. Griffiths and D. Higham, numerical methods for ordinary differential equations,
a. Iserlies, a first course in the numerical analysis of differential equations, Cambridge University Press, 2008
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