Pages that link to "Item:Q473897"
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The following pages link to Energy method to obtain approximate solutions of strongly nonlinear oscillators (Q473897):
Displaying 15 items.
- ``Quintication'' method to obtain approximate analytical solutions of non-linear oscillators (Q280046) (← links)
- An analytical approximation method for strongly nonlinear oscillators (Q411135) (← links)
- Accurate analytical approximate solutions to general strong nonlinear oscillators (Q840376) (← links)
- Invariants and approximate solutions for certain non-linear oscillators by means of the field method (Q846456) (← links)
- High-order energy balance method to nonlinear oscillators (Q1760720) (← links)
- The elliptic core of nonlinear oscillators (Q1937634) (← links)
- Investigating the solutions of two classical nonlinear oscillators by the AG method (Q2114764) (← links)
- The method of energy channels for nonlinear wave equations (Q2335353) (← links)
- Periodic solution of the strongly nonlinear asymmetry system with the dynamic frequency method (Q2338038) (← links)
- Rational energy balance method to nonlinear oscillators with cubic term (Q2853418) (← links)
- On a superposition method for the approximate determination of the eigenfrequencies of nonlinear conservative oscillators (Q2897137) (← links)
- An analytical solution for the nonlinear energy spectrum equation by the decomposition method (Q3535583) (← links)
- A finite difference approach for the calculation of perturbed oscillator energies (Q3707285) (← links)
- ANALYTICAL SOLUTION OF THE FRACTAL CUBIC–QUINTIC DUFFING EQUATION (Q5023952) (← links)
- EQUIVALENT POWER-FORM REPRESENTATION OF THE FRACTAL TODA OSCILLATOR (Q5024763) (← links)
