Pages that link to "Item:Q2173339"
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The following pages link to Analysis of spectral Hamiltonian boundary value methods (SHBVMs) for the numerical solution of ODE problems (Q2173339):
Displaying 17 items.
- WKB-based scheme with adaptive step size control for the Schrödinger equation in the highly oscillatory regime (Q2059669) (← links)
- Exponentially fitted two-derivative DIRK methods for oscillatory differential equations (Q2073062) (← links)
- A general framework for solving differential equations (Q2084575) (← links)
- A new framework for polynomial approximation to differential equations (Q2095541) (← links)
- Multi-block generalized Adams-type integration methods for differential algebraic equations (Q2114657) (← links)
- Long-time analysis of an extended RKN integrator for Hamiltonian systems with a solution-dependent high frequency (Q2161074) (← links)
- A note on a stable algorithm for computing the fractional integrals of orthogonal polynomials (Q2171158) (← links)
- Spectrally accurate space-time solution of Hamiltonian PDEs (Q2316631) (← links)
- On the effectiveness of spectral methods for the numerical solution of multi-frequency highly oscillatory Hamiltonian problems (Q2414710) (← links)
- Arbitrarily high-order energy-conserving methods for Poisson problems (Q2674584) (← links)
- Dahlquist's barriers and much beyond (Q2683051) (← links)
- Energy-Preserving Continuous-Stage Exponential Runge--Kutta Integrators for Efficiently Solving Hamiltonian Systems (Q5075694) (← links)
- (Spectral) Chebyshev collocation methods for solving differential equations (Q6109892) (← links)
- A Spectrally Accurate Step-by-Step Method for the Numerical Solution of Fractional Differential Equations (Q6493949) (← links)
- Recent advances in the numerical solution of the nonlinear Schrödinger equation (Q6556757) (← links)
- A new Legendre polynomial-based approach for non-autonomous linear ODEs (Q6572617) (← links)
- A class of polynomial approximation methods to second-order delay differential equations (Q6582038) (← links)
