Pages that link to "Item:Q2969361"

The following pages link to The Fourth-Order Group Preserving Methods for the Integrations of Ordinary Differential Equations (Q2969361):

Displaying 18 items.

• Cone of non-linear dynamical system and group preserving schemes (Q872694) (← links)
• The combination of meshless method based on radial basis functions with a geometric numerical integration method for solving partial differential equations: application to the heat equation (Q1658927) (← links)
• A modified group-preserving scheme for solving the initial value problems of stiff ordinary differential equations (Q1855895) (← links)
• Group preserving scheme for the Cauchy problem of the Laplace equation (Q1944565) (← links)
• Group preserving scheme and reproducing kernel method for the Poisson-Boltzmann equation for semiconductor devices (Q1991827) (← links)
• Boundary shape function method for nonlinear BVP, automatically satisfying prescribed multipoint boundary conditions (Q2126671) (← links)
• Existence and numerical simulation of periodic traveling wave solutions to the Casimir equation for the Itô system (Q2198441) (← links)
• An implicit Lie-group iterative scheme for solving the nonlinear Klein-Gordon and sine-Gordon equations (Q2290005) (← links)
• A Lie-group \(\mathrm{DSO}(n)\) method for nonlinear dynamical systems (Q2339022) (← links)
• The Lie-group method based on radial basis functions for solving nonlinear high dimensional generalized Benjamin-Bona-Mahony-Burgers equation in arbitrary domains (Q2423050) (← links)
• A novel Lie-group theory and complexity of nonlinear dynamical systems (Q2513801) (← links)
• Nonstandard Group-Preserving Schemes for Very Stiff Ordinary Differential Equations (Q2969321) (← links)
• A simple spatial integration scheme for solving Cauchy problems of non-linear evolution equations (Q4638148) (← links)
• A geometric numerical integration method for solving the Volterra integro-differential equations (Q5028608) (← links)
• A high-order Lie groups scheme for solving the recovery of external force in nonlinear system (Q5240411) (← links)
• A composite method based on delta‐shaped basis functions and Lie group high‐order geometric integrator for solving Kawahara‐type equations (Q6193092) (← links)
• A combination of Lie group-based high order geometric integrator and delta-shaped basis functions for solving Korteweg–de Vries (KdV) equation (Q6199583) (← links)
• An algorithm for the Burgers' equation using barycentric collocation method with a high-order exponential Lie-group scheme (Q6578311) (← links)