Pages that link to "Item:Q1426336"
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The following pages link to Parallel `peer' two-step W-methods and their application to MOL-systems. (Q1426336):
Displaying 24 items.
- Two-step peer methods with continuous output (Q369402) (← links)
- Linearly implicit peer methods for the compressible Euler equations (Q450899) (← links)
- Peer methods for the one-dimensional shallow-water equations with CWENO space discretization (Q450927) (← links)
- Partially implicit peer methods for the compressible Euler equations (Q550929) (← links)
- Global error estimation and control in linearly-implicit parallel two-step peer W-methods (Q654736) (← links)
- Parallel start for explicit parallel two-step peer methods (Q849271) (← links)
- High-order linearly implicit two-step peer - finite element methods for time-dependent PDEs (Q1007384) (← links)
- Two-step W-methods for stiff ODE systems (Q1411131) (← links)
- Rosenbrock-type `peer' two-step methods (Q1772809) (← links)
- Implicit parallel peer methods for stiff initial value problems (Q1772812) (← links)
- A comparison of one-step and two-step W-methods and peer methods with approximate matrix factorization (Q2223824) (← links)
- Linearly implicit GARK schemes (Q2227745) (← links)
- Superconvergent explicit two-step peer methods (Q2378251) (← links)
- Convergence results of two-step W-methods for two-parameter singular perturbation problems (Q2381364) (← links)
- Explicit two-step peer methods (Q2426883) (← links)
- On the construction of restricted-denominator exponential W-methods (Q2475400) (← links)
- Linearly-implicit two-step methods and their implementation in Nordsieck form (Q2489725) (← links)
- Multi-implicit peer two-step W-methods for parallel time integration (Q2568622) (← links)
- Time-accurate and highly-stable explicit peer methods for stiff differential problems (Q2685817) (← links)
- Efficient error control in numerical integration of ordinary differential equations and optimal interpolating variable-stepsize peer methods (Q2940465) (← links)
- A Singly Diagonally Implicit Two-Step Peer Triple with Global Error Control for Stiff Ordinary Differential Equations (Q5264145) (← links)
- On the implementation of explicit two-step peer methods with Runge-Kutta stability (Q6101785) (← links)
- On the construction of diagonally implicit two-step peer methods with RK stability (Q6546885) (← links)
- Stabilized explicit peer methods with parallelism across the stages for stiff problems (Q6646506) (← links)
