Pages that link to "Item:Q615140"
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The following pages link to Numerical simulation of two-dimensional sine-Gordon solitons via a local weak meshless technique based on the radial point interpolation method (RPIM) (Q615140):
Displaying 12 items.
- A variety of soliton solutions for the Boussinesq-Burgers equation and the higher-order Boussinesq-Burgers equation (Q5005873) (← links)
- Meshless local radial point interpolation (MLRPI) to two dimensional wave equation with Neumann’s boundary conditions (Q5211866) (← links)
- Two meshless procedures: moving Kriging interpolation and element-free Galerkin for fractional PDEs (Q5269389) (← links)
- Stability and convergence of spectral radial point interpolation method locally applied on two‐dimensional pseudoparabolic equation (Q5269905) (← links)
- Barycentric rational interpolation and local radial basis functions based numerical algorithms for multidimensional <scp>sine‐Gordon</scp> equation (Q6066445) (← links)
- A local meshfree radial point interpolation method for Berger equation arising in modelling of thin plates (Q6072864) (← links)
- Inverse heat conduction problem with a nonlinear source term by a local strong form of meshless technique based on radial point interpolation method (Q6080393) (← links)
- On the analysis of a kind of nonlinear Sobolev equation through locally applied pseudo‐spectral meshfree radial point interpolation (Q6088459) (← links)
- A fast Galerkin-spectral method based on discrete Legendre polynomials for solving parabolic differential equation (Q6576430) (← links)
- Improved uniform error bounds of Lawson-type exponential integrator method for long-time dynamics of the high-dimensional space fractional sine-Gordon equation (Q6624860) (← links)
- Improved uniform error bounds for long-time dynamics of the high-dimensional nonlinear space fractional sine-Gordon equation with weak nonlinearity (Q6663361) (← links)
- A family of linearly weighted-\( \theta\) compact ADI schemes for sine-Gordon equations in high dimensions (Q6664393) (← links)
