Pages that link to "Item:Q5466901"

The following pages link to Numerical methods for Hamiltonian PDEs (Q5466901):

Displaying 24 items.

• Multisymplectic Hamiltonian variational integrators (Q5033361) (← links)
• Symplectic multiquadric quasi-interpolation approximations of KdV equation (Q5088132) (← links)
• Multi-Symplectic Method for the Zakharov-Kuznetsov Equation (Q5153182) (← links)
• A Conformal Energy-Conserved Method for Maxwell’s Equations with Perfectly Matched Layers (Q5160531) (← links)
• An Efficient Spectral Petrov-Galerkin Method for Nonlinear Hamiltonian Systems (Q5161698) (← links)
• (Q5230045) (← links)
• The Multisymplectic Diamond Scheme (Q5251936) (← links)
• Bespoke finite difference schemes that preserve multiple conservation laws (Q5252486) (← links)
• Multisymplectic box schemes for the complex modified Korteweg–de Vries equation (Q5253720) (← links)
• Generating functionals and Lagrangian partial differential equations (Q5407636) (← links)
• Symplectic and multisymplectic Lobatto methods for the “good” Boussinesq equation (Q5505027) (← links)
• A flexible symplectic scheme for two-dimensional Schrödinger equation with highly accurate RBFS quasi-interpolation (Q5864269) (← links)
• An alternative numerical method for initial value problems involving the contact nonlinear Hamiltonians (Q5951848) (← links)
• Symplectic‐preserving Fourier spectral scheme for space fractional<scp>Klein–Gordon–Schrödinger</scp>equations (Q6066358) (← links)
• Convergence of a discretization of the Maxwell–Klein–Gordon equation based on finite element methods and lattice gauge theory (Q6066581) (← links)
• Exponential collocation methods based on continuous finite element approximations for efficiently solving the cubic Schrödinger equation (Q6088422) (← links)
• Energy-conserving successive multi-stage method for the linear wave equation with forcing terms (Q6107093) (← links)
• High order symmetric algorithms for nonlinear dynamical systems with non-holonomic constraints (Q6108252) (← links)
• A variant of the discrete gradient method for the solution of the semilinear wave equation under different boundary conditions (Q6150048) (← links)
• Exponentially fitted methods with a local energy conservation law (Q6168053) (← links)
• Fast and scalable computation of shape-morphing nonlinear solutions with application to evolutional neural networks (Q6187618) (← links)
• Symplectic model reduction of Hamiltonian systems using data-driven quadratic manifolds (Q6194167) (← links)
• Recent advances in the numerical solution of the nonlinear Schrödinger equation (Q6556757) (← links)
• Finite difference schemes with non polynomial local conservation laws (Q6664832) (← links)