Pages that link to "Item:Q710314"
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The following pages link to High-order closed Newton-Cotes trigonometrically-fitted formulae for long-time integration of orbital problems (Q710314):
Displaying 10 items.
- New multiple stages multistep method with best possible phase properties for second order initial/boundary value problems (Q2419200) (← links)
- A new four-step hybrid type method with vanished phase-lag and its first derivatives for each level for the approximate integration of the Schrödinger equation (Q2443870) (← links)
- Explicit multi-symplectic extended leap-frog methods for Hamiltonian wave equations (Q2446726) (← links)
- High-order predictor--corrector of exponential fitting for the \(N\)-body problems (Q2489672) (← links)
- A new four-step Runge-Kutta type method with vanished phase-lag and its first, second and third derivatives for the numerical solution of the Schrödinger equation (Q2517606) (← links)
- A new six-step algorithm with improved properties for the numerical solution of second order initial and/or boundary value problems (Q2636424) (← links)
- A new three-stages six-step finite difference pair with optimal phase properties for second order initial and/or boundary value problems with periodical and/or oscillating solutions (Q2636429) (← links)
- A NEW SYMMETRIC EIGHT-STEP PREDICTOR-CORRECTOR METHOD FOR THE NUMERICAL SOLUTION OF THE RADIAL SCHRÖDINGER EQUATION AND RELATED ORBITAL PROBLEMS (Q3021553) (← links)
- Efficient Numerical Solution of Orbital Problems with the use of Symmetric Four-step Trigonometrically-fitted Methods (Q4653752) (← links)
- (Q4965328) (← links)
