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Runge-Kutta method

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Runge-Kutta method [′rəŋ·ə ′ku̇d·ə ‚meth·əd]
(mathematics)
A numerical approximation technique for solving differential equations.


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Symplectic integrators were developed for Hamiltonian systems and are generally regarded as superior to Runge-Kutta methods for particle tracking problems such as the one considered in this work.
3) was integrated using a fourth-order Runge-Kutta method for the given sets of parameters.
A finite element method of multivariant Q1+P0 elements is applied to solve the velocity fields and a 4th order Runge-Kutta method is used for the particle tracing.
 
 
 
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