Mathematical Modeling And Applications In Nonlinear Dynamics
                        
                     
                                            
                            
                                                                by Albert C.j. Luo
                                                                
                                    2021-01-08 19:02:25
                                
                                
                             
                         
                                     
                
                    Mathematical Modeling And Applications In Nonlinear Dynamics
                                            
                                                            by Albert C.j. Luo
                                                        
                                2021-01-08 19:02:25
                            
                            
                         
                                        
                                                                                                The book covers nonlinear physical problems and mathematical modeling, including molecular biology, genetics, neurosciences, artificial intelligence with classical problems in mechanics and astronomy and physics. The chapters present nonlinear mathem...
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                                                The book covers nonlinear physical problems and mathematical modeling, including molecular biology, genetics, neurosciences, artificial intelligence with classical problems in mechanics and astronomy and physics. The chapters present nonlinear mathematical modeling in life science and physics through nonlinear differential equations, nonlinear discrete equations and hybrid equations. Such modeling can be effectively applied to the wide spectrum of nonlinear physical problems, including the KAM (Kolmogorov-Arnold-Moser (KAM)) theory, singular differential equations, impulsive dichotomous linear systems, analytical bifurcation trees of periodic motions, and almost or pseudo- almost periodic solutions in nonlinear dynamical systems.
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