The phrase "approach of nonlinear" is not correct as it is incomplete and lacks clarity.
It could be used in contexts discussing methods or strategies related to nonlinear systems or phenomena, but it needs additional context to be meaningful.
Example: "The approach of nonlinear dynamics in this study reveals new insights into complex systems."
Alternatives: "method of nonlinear" or "strategy for nonlinear".
Then the iterative solution is derived based on the Gauss Newton approach of nonlinear least squares.
Based on a neural network, an approach of nonlinear autoregressive moving average model with exogenous inputs (NARMAX) can be applied to the thermal instability of CLPHP.
Then, it gives the experimental modeling of the airfoil section and the servo, composed of the control surface and the ultrasonic motor, as well as the identification of system parameters through the use of a simple approach of nonlinear least squares estimation.
A new approach of nonlinear observer design was proposed for the class of systems.
The approach of nonlinear experimental design for explicit key performance indicators (KPIs) applied to a chemical process has been discussed in [23].
Though the Lyapunov approach of nonlinear fractional neutral system was extended in [14], it is difficult to use the Lyapunov method to study the stability of fractional neutral systems due to the complicated fractional derivatives.
The two design approaches of nonlinear feedforward control are illustrated for the open-loop tracking control of the CSTR model.
Given that the conventional view in engineering design is to regard nonlinearity as either unwanted or detrimental a "nuisance" to be at most tolerated and "designed around"–or as a mere perturbation of the predominantly linear dynamics, the two standard approaches of nonlinear structural dynamics were developed: The linearized and weakly nonlinear approaches.
The finite-time transition between equilibrium points of the isothermal Van de Vusse CSTR model is considered as a benchmark scenario to present two design approaches of nonlinear feedforward control which do not distinguish between minimum-phase and nonminimum-phase systems in contrast to conventional system inversion techniques.
We demonstrate the accuracy and efficiency of the approach on nonlinear inverse problems of varying dimension, involving the inference of parameters appearing in ordinary and partial differential equations.
Huang, D., S. Chernyshenko, P. Goulart, D. Lasagna, O. Tutty & F. Fuentes: Sum-of-squares of polynomials approach to nonlinear stability of fluid flows: an examples of application.
