Pages that link to "Item:Q830798"
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The following pages link to Homotopy perturbation method with three expansions (Q830798):
Displaying 25 items.
- The solution structure of the Düffing oscillator's transient response and general solution (Q327893) (← links)
- A note on the two-variable expansion method (Q628599) (← links)
- He-Laplace variational iteration method for solving the nonlinear equations arising in chemical kinetics and population dynamics (Q830882) (← links)
- Homotopy perturbation method for Fangzhu oscillator (Q830900) (← links)
- The damping Helmholtz-Rayleigh-Duffing oscillator with the non-perturbative approach (Q2076790) (← links)
- A study of moisture content in unsaturated porous medium by using homotopy perturbation method (HPM) and variational iteration method (VIM) (Q2114064) (← links)
- Hybrid approach for the study of concentration of the longitudinal dispersion phenomenon (Q2114458) (← links)
- A novel version of HPM coupled with the PSEM method for solving the Blasius problem (Q2232680) (← links)
- A novel approach for solving linear and nonlinear time-fractional Schrödinger equations (Q2677460) (← links)
- Analytical approach of Hilfer fractional order differential equations using iterative Laplace transform method (Q2679268) (← links)
- FRACTAL OSCILLATION AND ITS FREQUENCY-AMPLITUDE PROPERTY (Q5023977) (← links)
- LIE GROUP ANALYSIS OF FRACTAL DIFFERENTIAL-DIFFERENCE EQUATIONS (Q5025335) (← links)
- A NOVEL VARIATIONAL APPROACH TO FRACTAL SWIFT–HOHENBERG MODEL ARISING IN FLUID DYNAMICS (Q5046673) (← links)
- Homotopy perturbation method with three expansions for Helmholtz-Fangzhu oscillator (Q5068264) (← links)
- New optimal fourth-order iterative method based on linear combination technique (Q5073776) (← links)
- NOVEL SCHEME FOR THE FRACTAL–FRACTIONAL SHORT WATER WAVE MODEL WITH UNSMOOTH BOUNDARIES (Q5880707) (← links)
- ANALYTICAL SOLUTION OF GENERALIZED DIFFUSION-LIKE EQUATION OF FRACTIONAL ORDER (Q6113612) (← links)
- The simplest approach to solving the cubic nonlinear jerk oscillator with the non‐perturbative method (Q6141667) (← links)
- An innovative efficient approach to solving damped Mathieu-Duffing equation with the non-perturbative technique (Q6144075) (← links)
- The frequency estimation for non‐conservative nonlinear oscillation (Q6190278) (← links)
- Thermo‐viscoelastic behavior in an infinitely thin orthotropic hollow cylinder with variable properties under the non‐Fourier MGT thermoelastic model (Q6192185) (← links)
- The non‐conservative forced Toda oscillator (Q6192276) (← links)
- A novel computational approach to the local fractional Lonngren wave equation in fractal media (Q6607407) (← links)
- Optical solutions to the truncated M-fractional Schrödinger-KdV equation via an analytical method (Q6635876) (← links)
- A class of higher order turning point nonlinear singularly perturbed boundary value problem (Q6655213) (← links)