scientific article; zbMATH DE number 7694523
From MaRDI portal
Publication:6155214
zbMath1524.65273MaRDI QIDQ6155214
No author found.
Publication date: 12 June 2023
Full work available at URL: http://121.43.60.238/sxwlxbA/EN/abstract/abstract16702.shtml
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
oscillationnumerical solutions\(\theta\)-methodspiecewise continuous argumentsdelay differential system
Stability and convergence of numerical methods for ordinary differential equations (65L20) Oscillation theory of functional-differential equations (34K11) Numerical investigation of stability of solutions to ordinary differential equations (65L07)
Cites Work
- Unnamed Item
- Numerical stability and oscillation of the Runge-Kutta methods for equation \(x'(t)=ax(t)+a_0x(M[\frac{t+N}{M})\)]
- Stability analysis of a population model with piecewise constant arguments
- Stability and oscillations of numerical solutions for differential equations with piecewise continuous arguments of alternately advanced and retarded type
- Retarded differential equations with piecewise constant delays
- Advanced differential equations with piecewise constant argument deviations
- Oscillations in systems of differential equations with piecewise constant argument
- Oscillation analysis of numerical solution in the \(\theta\)-methods for equation \(x\prime (t) + ax(t) + a_{1}x([t - 1) = 0\)]
- Preservation of oscillations of the Runge-Kutta method for equation \(x'(t)+ax(t)+a_1x([t - 1)=0\)]
- Numerical oscillation and non-oscillation for differential equation with piecewise continuous arguments of mixed type
- A sharp oscillation criterion for a linear delay differential equation
- New results on oscillation for delay differential equations with piecewise constant argument
- Linear optimal control problems with piecewise analytic solutions
- Third-order neutral delay differential equations: new iterative criteria for oscillation
- Oscillation of fourth-order delay differential equations
- Stability of \(\theta\)-methods for advanced differential equations with piecewise continuous arguments
- A note on oscillation of second-order delay differential equations
- On the reduction principle for differential equations with piecewise constant argument of generalized type
- Preservation of Oscillations in the Runge-Kutta Method for a Type of Advanced Differential Equation
- Oscillation analysis of numerical solutions in theθ-methods for differential equation of advanced type
- Estimates on the dimension of an exponential attractor for a delay differential equation
- Oscillation criteria for odd‐order nonlinear delay differential equations with a middle term
- A sharp oscillation result for second-order half-linear noncanonical delay differential equations
This page was built for publication: