Pages that link to "Item:Q665424"
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The following pages link to A simple approach to nonlinear oscillators (Q665424):
Displaying 18 items.
- Analytical approximations to the solutions for a generalized oscillator with strong nonlinear terms (Q383505) (← links)
- An optimal iteration method for strongly nonlinear oscillators (Q411130) (← links)
- Hamiltonian approach to nonlinear oscillators (Q415030) (← links)
- Notes on a conservative nonlinear oscillator (Q636646) (← links)
- Periodic solution for nonlinear vibration of a fluid-conveying carbon nanotube, based on the nonlocal continuum theory by energy balance method (Q693481) (← links)
- Multiple-parameter Hamiltonian approach for higher accurate approximations of a nonlinear oscillator with discontinuity (Q762972) (← links)
- Trigonometric simplification of a class of conservative nonlinear oscillators (Q842156) (← links)
- Modeling nonlinear oscillators: a new approach (Q873352) (← links)
- A new modification of the variational iteration method (Q988211) (← links)
- Ren-He's method for solving dropping shock response of nonlinear packaging system (Q1628156) (← links)
- A simple algebraic approach to a nonlinear quantum oscillator (Q1860854) (← links)
- Approximate periodic solutions for the Helmholtz-Duffing equation (Q2429030) (← links)
- On the variational homotopy perturbation method for nonlinear oscillators (Q2861706) (← links)
- A convenient technique for evaluating angular frequency in some nonlinear oscillations (Q2897132) (← links)
- A glimpse of nonlinear phenomena from Chua's oscillator (Q3128233) (← links)
- (Q4672817) (← links)
- Nonlinear Oscillators at Our Fingertips (Q5449336) (← links)
- A FAST AND SIMPLE IMPLEMENTATION OF CHUA'S OSCILLATOR WITH CUBIC-LIKE NONLINEARITY (Q5484814) (← links)