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The document presents a new method called the Global Error Minimization (GEM) method for obtaining approximate analytical solutions to nonlinear oscillator differential equations. The GEM method converts the nonlinear differential equation into an equivalent minimization problem. A trial solution with unknown parameters is selected, and the minimization problem is solved to obtain the parameters and yield an approximate solution. The method is demonstrated on examples of nonlinear oscillators with cubic, qu

Author

Hamid Mojiry

Language

EN