The GPL-stability of Rosenbrock methods for delay differential equation.
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Publication:1427660
DOI10.1016/S0096-3003(03)00289-3zbMath1042.65062WikidataQ115339732 ScholiaQ115339732MaRDI QIDQ1427660
Jiaoxun Kuang, Jianing Cai, Yuhao Cong
Publication date: 14 March 2004
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
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Related Items (4)
Asymptotic stability of Rosenbrock methods for systems of functional differential and functional equations ⋮ Asymptotic stability for the system of neutral delay differential equations ⋮ Parallel two-step ROW-methods for stiff delay differential equations ⋮ Stability of the Rosenbrock methods for the neutral delay differential-algebraic equations
Cites Work
- Stability analysis of one-step methods for neutral delay-differential equations
- A new interpolation procedure for adapting Runge-Kutta methods to delay differential equations
- Stability and error analysis of one-leg methods for nonlinear delay differential equations
- A stability property of \(A\)-stable natural Runge-Kutta methods for systems of delay differential equations
- The asymptotic stability of one-parameter methods for neutral differential equations
- Nonlinear stability and D-convergence of Runge-Kutta methods for delay differential equations
- An \(L\)-stable Rosenbrock method for step-by-step time integration in structural dynamics.
- Stability analysis of numerical methods for systems of neutral delay-differential equations
- The Stability of the θ-methods in the Numerical Solution of Delay Differential Equations
- Special stability problems for functional differential equations
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