Explicit Runge-Kutta integration
Fourth order Runge-Kutta method applied to system of linear differential equations
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Fourth order Runge-Kutta method applied to system of linear differential equations
Numerical solutions for librational motion of Mercury obtained by applying Runge-Kutta integration
Runge-Kutta integration for higher order differential equation solution
Runge-kutta integration to approximate system of nonlinear equations by series of linear equations
Runge-kutta integration to approximate a system of nonlinear equations by a series of linear equations
Stability and error analysis of Runge-Kutta- Fehlberg numerical integration method
Mumerical integration of nonlinear differential equation using Runge-Kutta method
Explicit integration of differential equations
Performance characteristics of higher order approximations of Runge-Kutta type
Modified Runge-Kutta analysis of one-dimensional nozzle flow of gas-solid suspension, noting electrostatic effects
Absorption coefficient for lines with combined Doppler and Lorentz broadening calculated, using Runge-Kutta method, continued fraction expansion and Hermite-Gauss quadrature
Fifth-order Runge-Kutta formulas including extensions of Radau, Lobatto, Newton-Cotes and Legendre-Gauss quadratures
Runge-Kutta fourth order formula used to obtain approximate solution to differential equations
Three families of classical fifth-order Runge- Kutta formulas including Newton-Cotes, Legendre-Gauss and Lobatto and Randau types
Tables for elementary weights of Runge-Kutta formulas of first eight orders and for relations of explicit formulas through order seven
An expression for the strength of the synchronous rotation of the moon in terms of upper and lower limits on the rotational period is derived. The rotational periods for locked-in motion are expected to lie between 1.025T and 0.975T, where T is the period of revolution.
Runge-Kutta type formulas applied to restricted three-body problem achieving high order accuracy by m-fold differentiation and simple transformation
Runge-Kutta formulas for ordinary differential equations