Pages that link to "Item:Q1902391"
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The following pages link to Energy conserving, Liouville, and symplectic integrators (Q1902391):
Displaying 14 items.
- An explicit energy-conserving numerical method for equations of the form \(d^ 2x/dt^ 2=f(x)\) (Q1117674) (← links)
- The use of Hamilton's principle to derive time-advance algorithms for ordinary differential equations (Q1282960) (← links)
- Symmetric decomposition of exponential operators and evolution problems (Q1376433) (← links)
- Numerical analysis of structure preserving Nyström methods for Hamiltonian systems (Q1772808) (← links)
- The rate of error growth in Hamiltonian-conserving integrators (Q1894289) (← links)
- Enhancing energy conserving methods (Q1913589) (← links)
- Partitioned Runge-Kutta methods as phase volume preserving integrators (Q1967948) (← links)
- Energy conservation with non-symplectic methods: examples and counter-examples (Q2566635) (← links)
- An introduction to numerical integrators preserving physical properties (Q2754582) (← links)
- Energy conservation in modified Nyström methods for separable Hamiltoniansystems (Q2955355) (← links)
- Energy preserving symplectic integrators (Q3100130) (← links)
- (Q4495091) (← links)
- On energy conservation of the simplified Takahashi-Imada method (Q5192612) (← links)
- Symmetric, explicit numerical integrator for molecular dynamics equations of motion with a generalized friction (Q5379392) (← links)
