Pages that link to "Item:Q1939948"

The following pages link to Rational harmonic balance based method for conservative nonlinear oscillators: application to the Duffing equation (Q1939948):

Displaying 19 items.

• A numerical solution of the nonlinear controlled Duffing oscillator by radial basis functions (Q356103) (← links)
• Oscillators with a quasi-constant restoring force: approximations for motion (Q363788) (← links)
• Iterative homotopy harmonic balancing approach for conservative oscillator with strong odd-nonlinearity (Q552402) (← links)
• On the solution of strong nonlinear oscillators by applying a rational elliptic balance method (Q611473) (← links)
• Application of a modified rational harmonic balance method for a class of strongly nonlinear oscillators (Q641493) (← links)
• The iterative homotopy harmonic balance method for conservative Helmholtz-Duffing oscillators (Q846405) (← links)
• Global error minimization method for solving strongly nonlinear oscillator differential equations (Q988262) (← links)
• Approximate periodic solutions for oscillatory phenomena modelled by nonlinear differential equations (Q1718572) (← links)
• High-order energy balance method to nonlinear oscillators (Q1760720) (← links)
• Rational variational approaches to strong nonlinear oscillations (Q1788248) (← links)
• Analytical solutions of a generalized Duffing-harmonic oscillator by a nonlinear time transformation method (Q1933246) (← links)
• Global residue harmonic balance method for Helmholtz-Duffing oscillator (Q2009731) (← links)
• Almost periodic solutions by the harmonic balance method (Q2087668) (← links)
• The period function and the harmonic balance method (Q2255740) (← links)
• Rational energy balance method to nonlinear oscillators with cubic term (Q2853418) (← links)
• Solution of a Duffing-harmonic oscillator by the method of harmonic balance (Q2899257) (← links)
• Accurate analytical solutions to nonlinear oscillators by means of the Hamiltonian approach (Q3104474) (← links)
• Rational harmonic balance-based approximate solutions to nonlinear single-degree-of-freedom oscillator equations (Q3568880) (← links)
• The approximation of solutions for second order nonlinear oscillators using the polynomial least square method (Q4631806) (← links)