Pages that link to "Item:Q484424"
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The following pages link to Projection methods and discrete gradient methods for preserving first integrals of ODEs (Q484424):
Displaying 19 items.
- Numerical methods for non conservative perturbations of conservative problems (Q337716) (← links)
- Discrete gradient methods for preserving a first integral of an ordinary differential equation (Q379795) (← links)
- Adaptive energy preserving methods for partial differential equations (Q723740) (← links)
- Invariants preserving schemes based on explicit Runge-Kutta methods (Q727896) (← links)
- Projection methods for stochastic differential equations with conserved quantities (Q727906) (← links)
- Projection methods preserving Lyapunov functions (Q981671) (← links)
- A projection method for the conservative discretizations of parabolic partial differential equations (Q1747629) (← links)
- Runge-Kutta projection methods with low dispersion and dissipation errors (Q2017609) (← links)
- Order theory for discrete gradient methods (Q2100535) (← links)
- General linear methods with projection (Q2227728) (← links)
- Projection of second derivative methods for ordinary differential equations with invariants (Q2287023) (← links)
- An energy-momentum conserving scheme for Hamiltonian wave equation based on multiquadric trigonometric quasi-interpolation (Q2295255) (← links)
- Energy-preserving integrators applied to nonholonomic systems (Q2327814) (← links)
- Discrete gradient methods for solving ODEs numerically while preserving a first integral (Q4390044) (← links)
- Discrete gradient methods and linear projection methods for preserving a conserved quantity of stochastic differential equations (Q5028595) (← links)
- Geometric Integration of ODEs Using Multiple Quadratic Auxiliary Variables (Q5099869) (← links)
- Conservative Methods for Dynamical Systems (Q5359497) (← links)
- Discrete gradients in short-range molecular dynamics simulations (Q6559447) (← links)
- A new family of fourth-order energy-preserving integrators (Q6559450) (← links)
