Pages that link to "Item:Q847188"
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The following pages link to Doubly quasi-consistent parallel explicit peer methods with built-in global error estimation (Q847188):
Displaying 17 items.
- Two-step peer methods with continuous output (Q369402) (← links)
- Variable-stepsize doubly quasi-consistent parallel explicit peer methods with global error control (Q450931) (← links)
- On the derivation of explicit two-step peer methods (Q623259) (← links)
- Functionally fitted explicit two step peer methods (Q887021) (← links)
- Doubly quasi-consistent fixed-stepsize numerical integration of stiff ordinary differential equations with implicit two-step peer methods (Q1636766) (← links)
- Generalizing global error estimation for ordinary differential equations by using coupled time-stepping methods (Q1677478) (← links)
- Two-step peer methods with equation-dependent coefficients (Q2140771) (← links)
- Variable-stepsize doubly quasi-consistent singly diagonally implicit two-step peer pairs for solving stiff ordinary differential equations (Q2174970) (← links)
- Exponentially fitted two-step peer methods for oscillatory problems (Q2190868) (← links)
- Nested implicit Runge-Kutta pairs of Gauss and Lobatto types with local and global error controls for stiff ordinary differential equations (Q2207621) (← links)
- Local and global error estimation and control within explicit two-step peer triples (Q2252370) (← links)
- Adapted explicit two-step peer methods (Q2317004) (← 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)
- Estimating the domain of absolute stability of a numerical scheme based on the method of solution continuation with respect to a parameter for solving stiff initial value problems (Q6159047) (← links)
- Stabilized explicit peer methods with parallelism across the stages for stiff problems (Q6646506) (← links)
