Euler-Maclaurin method for linear differential equations with piecewise constant arguments with one delay: stability and oscillations
DOI10.1155/2013/232484zbMath1275.65037OpenAlexW2036504982WikidataQ58915612 ScholiaQ58915612MaRDI QIDQ369791
Jiechang Wen, Qi Wang, Shen-Shan Qiu
Publication date: 19 September 2013
Published in: Abstract and Applied Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2013/232484
stabilitynumerical experimentslinear differential equationsoscillationsEuler-Maclaurin methodanalytical stability regionnumerical stability region
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Cites Work
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- Stability of analytic and numerical solutions for differential equations with piecewise continuous arguments
- About the stabilization of a nonlinear perturbed difference equation
- Stability and oscillations of numerical solutions for differential equations with piecewise continuous arguments of alternately advanced and retarded type
- Almost automorphic solutions for differential equations with piecewise constant argument in a Banach space
- On the stability of hybrid difference-differential systems
- Retarded differential equations with piecewise constant delays
- Advanced differential equations with piecewise constant argument deviations
- Stability in cellular neural networks with a piecewise constant argument
- Integral manifolds of differential equations with piecewise constant argument of generalized type
- Oscillation analysis of numerical solution in the \(\theta\)-methods for equation \(x\prime (t) + ax(t) + a_{1}x([t - 1) = 0\)]
- Stability of the Euler-Maclaurin methods for neutral differential equations with piecewise continuous arguments
- New contractivity condition in a population model with piecewise constant arguments
- Remotely almost periodic solutions to systems of differential equations with piecewise constant argument
- Differential equations with state-dependent piecewise constant argument
- Preservation of oscillations of the Runge-Kutta method for equation \(x'(t)+ax(t)+a_1x([t - 1)=0\)]
- Impulsive Hopfield-type neural network system with piecewise constant argument
- Pseudo almost periodic solutions for equation with piecewise constant argument
- Asymptotic behavior of solutions of differential equations with piecewise constant arguments
- Oscillation of higher order impulsive differential equations of mixed type with constant argument at fixed time
- Stability of Runge--Kutta methods in the numerical solution of equation \(u'(t)=au(t)+a_{0}u([t)\).]
- Persistence, contractivity and global stability in logistic equations with piecewise constant delays
- Stability analysis of recurrent neural networks with piecewise constant argument of generalized type
- Oscillation criteria of certain third-order differential equation with piecewise constant argument
- Stability of \(\theta\)-methods for advanced differential equations with piecewise continuous arguments
- Stability of differential equations with piecewise constant arguments of generalized type
- On the reduction principle for differential equations with piecewise constant argument of generalized type
- Stability analysis of Runge–Kutta methods for differential equations with piecewise continuous arguments of mixed type
- Periodic analogues of the Euler-Maclaurin and Poisson summation formulas with applications to number theory
- On Oscillatory Motion of Spring-Mass Systems Subjected to Piecewise Constant Forces
- On the robust adaptive stabilization of a class of nominally first-order hybrid systems
- Combinatorial snapshots.
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