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A Leap Frog Finite Difference Scheme for a Class of Nonlinear Schrödinger Equations of High Order
32626 3395 Pages:133-138 -
High Order Compact Multisymplectic Scheme for Coupled Nonlinear Schrödinger-KdV Equations
40170 2862 Pages:591-604 -
Construction of High Order Symplectic Runge-Kutta Methods
33713 3809 Pages:250-260 -
Finite Volume Superconvergence Approximation for One-Dimensional Singularly Perturbed Problems
37397 3888 Pages:488-508 -
A High-Order Accuracy Method for Solving the Fractional Diffusion Equations
43661 2961 Pages:239-253 -
A High Order Adaptive Finite Element Method for Solving Nonlinear Hyperbolic Conservation Laws
34709 3566 Pages:491-500 -
On the Collocation Methods for High-Order Volterra Integro-Differential Equations
32366 3422 Pages:183-194 -
Compact Fourth-Order Finite Difference Schemes for Helmholtz Equation with High Wave Numbers
33858 4978 Pages:98-111 -
A Class of New Parallel Hybrid Algebraic Multilevel Iterations
32674 3416 Pages:651-672 -
A Family of High-Order Parallel Rootfinders for Polynomials
32613 3414 Pages:283-288 -
High-Accuracy P-Stable Methods with Minimal Phase-Lag for $y "= f(t, y) ^*$
32906 3353 Pages:232-242