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It is well known that the theory of dynamical systems is an essential mathematical tool in the analysis of various real-world processes and phenomena that evolve over time. Different aspects of this rich field of research are evolving all the time, including new theoretical results for qualitative investigation as well as fast numerical techniques for approximate solution. The book provides an overview of the current state of the art in this fascinating and critically important field of pure and applied mathematics, presenting recent developments in theory, modeling, algorithms, and applications.
A Review Note on Laplace Transform and Its Applications in Dynamical Systems
Numerical Methods: Euler and Runge-Kutta
An Efficient Region Merging Algorithm in Raster Space
Application of Discrete Mathematics for Programming Discrete Mathematics Calculations
A Criticality Study of Fast Critical Experimental Benchmarks Using MCNP Code to Qualifying Different Evaluations
Applications of Fuzzy Set and Fixed Point Theory in Dynamical Systems
Study of a Dynamical Problem under Fuzzy Conformable Differential Equation
Electrical Circuits as Dynamical Systems
Computation of Numerical Solution via Non-Standard Finite Difference Scheme