Pages that link to "Item:Q2742361"
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The following pages link to Exact solution properties of a multi-pantograph delay differential equation. (Q2742361):
Displaying 16 items.
- A new computational approach for the solutions of generalized pantograph-delay differential equations (Q725806) (← links)
- Design of a novel second-order prediction differential model solved by using Adams and explicit Runge-Kutta numerical methods (Q782327) (← links)
- Current work and open problems in the numerical analysis of Volterra functional equations with vanishing delays (Q1022524) (← links)
- Runge-Kutta methods for the multi-pantograph delay equation (Q1774947) (← links)
- Operational matrices of Chebyshev cardinal functions and their application for solving delay differential equations arising in electrodynamics with error estimation (Q1789466) (← links)
- Properties of analytic solution and numerical solution of multi-pantograph equation (Q1883537) (← links)
- Numerical solution of the delay differential equations of pantograph type via Chebyshev polynomials (Q1948212) (← links)
- Solving fractional pantograph delay equations by an effective computational method (Q1998105) (← links)
- Design and numerical solutions of a novel third-order nonlinear Emden-Fowler delay differential model (Q2007144) (← links)
- A novel design of Gudermannian function as a neural network for the singular nonlinear delayed, prediction and pantograph differential models (Q2130111) (← links)
- A study of a pendulum-type delay equation (Q2459705) (← links)
- Integrated intelligence of neuro-evolution with sequential quadratic programming for second-order Lane-Emden pantograph models (Q2664782) (← links)
- Series solution for a delay differential equation arising in electrodynamics (Q3647176) (← links)
- (Q4987206) (← links)
- Integrated neuro‐evolution heuristic with sequential quadratic programming for second‐order prediction differential models (Q6147883) (← links)
- Numerical solution of different kinds of fractional-order optimal control problems using generalized Lucas wavelets and the least squares method (Q6646073) (← links)
