Pages that link to "Item:Q2122893"
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The following pages link to A new attractive analytic approach for solutions of linear and nonlinear neutral fractional pantograph equations (Q2122893):
Displaying 10 items.
- Periodic boundary value problems for neutral multi-pantograph equations (Q636603) (← links)
- An attractive approach associated with transform functions for solving certain fractional Swift-Hohenberg equation (Q823590) (← links)
- A new method based on the Laplace transform and Fourier series for solving linear neutral delay differential equations (Q2078725) (← links)
- On the formulaic solution of a \((n+1)\)th order differential equation (Q2669869) (← links)
- A numerical method to solve fractional pantograph differential equations with residual error analysis (Q2690419) (← links)
- An efficient method for the analytical study of linear and nonlinear time-fractional partial differential equations with variable coefficients (Q6056004) (← links)
- Application of Touchard wavelet to simulate numerical solutions to fractional pantograph differential equations (Q6557961) (← links)
- A novel approach on the sequential type \(\psi\)-Hilfer pantograph fractional differential equation with boundary conditions (Q6571690) (← links)
- Analytical approximate solutions of Caputo fractional KdV-Burgers equations using Laplace residual power series technique (Q6577876) (← links)
- Solving nonlinear fractional PDEs with applications to physics and engineering using the Laplace residual power series method (Q6597157) (← links)
