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Banach's contraction principle is one of the most powerful tool in applied nonlinear analysis.
The topological degree method proved to be a dominant tool in the study of many mathematical models that arise in applied nonlinear analysis.
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In recent years, there have been many papers dealing with the existence of solutions of nonlinear initial (or boundary ) value problems of fractional equations by applying nonlinear analysis such as fixed point theorems, lower and upper solution method, monotone iterative method, coincidence degree theory.
In recent years, there are many papers dealing with the existence of solutions of nonlinear initial (or boundary) value problems of fractional equations by applying nonlinear analysis such as fixed point theorems, lower and upper solutions method, monotone iterative method, coincidence degree theory.
Choe et al. (2009) studied typical single-bent bridge in California with RC columns, by applying nonlinear static analysis.
In this study, we applied nonlinear stochastic modeling to describe individual and cooperative protein interactions.
Differential operators with reflection have recently been of great interest, partly due to their applications to supersymmetric quantum mechanics [1 3] or topological methods applied to nonlinear analysis [4].
Furthermore, it opens up the possibility of applying powerful nonlinear analysis and design tools.
Therefore, applying nonlinear methods for EEG time series analysis is reasonable.
Our work differs from previous in that we apply nonlinear optimization to design optimal strategies.
The finite element method (FEM) is applied to the nonlinear analysis of a cement rotary kiln for the Raı̈s Hamidou factory (Algeria).
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