Pages that link to "Item:Q658902"
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The following pages link to Energy preserving schemes for nonlinear Hamiltonian systems of wave equations: application to the vibrating piano string (Q658902):
Displaying 16 items.
- Non-polynomial spline method for the solution of two-dimensional linear wave equations with a nonlinear source term (Q509628) (← links)
- Energy preserving schemes for nonlinear Hamiltonian systems of wave equations: application to the vibrating piano string (Q658902) (← links)
- Numerical analysis and simulation for a nonlinear wave equation (Q898951) (← links)
- The solution of vibration equation of piano string by singular perturbation method (Q910280) (← links)
- Efficient energy-preserving methods for general nonlinear oscillatory Hamiltonian system (Q1633873) (← links)
- An energy-preserving algorithm for nonlinear Hamiltonian wave equations with Neumann boundary conditions (Q1697285) (← links)
- Stability and dispersion analysis of improved time discretization for simply supported prestressed Timoshenko systems. Application to the stiff piano string (Q1756366) (← links)
- An explicit pseudo-energy conserving time-integration scheme for Hamiltonian dynamics (Q1987861) (← links)
- New energy-preserving algorithms for nonlinear Hamiltonian wave equation equipped with Neumann boundary conditions (Q2007566) (← links)
- Explicit exactly energy-conserving methods for Hamiltonian systems (Q2099756) (← links)
- Energy-preserving finite element methods for a class of nonlinear wave equations (Q2192637) (← links)
- Well-posedness and the energy and charge conservation for nonlinear wave equations in discrete space-time (Q2344118) (← links)
- Time domain simulation of a piano. II: Numerical aspects (Q2798134) (← links)
- Energy Conserving Galerkin Finite Element Methods for the Maxwell--Klein--Gordon System (Q5110547) (← links)
- Time-explicit hybrid high-order method for the nonlinear acoustic wave equation (Q6189274) (← links)
- Linearly implicit time integration scheme of Lagrangian systems via quadratization of a nonlinear kinetic energy. Application to a rotating flexible piano hammer shank (Q6652079) (← links)