Results 331 to 340 of about 24,564,249 (381)
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2006
Publisher Summary All the real-world systems exhibit nonlinear characteristics and do not satisfy the requirements of a linear system. The analysis of linear systems by z transform and Laplace transform is done to approximate nonlinear systems as linear ones.
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Publisher Summary All the real-world systems exhibit nonlinear characteristics and do not satisfy the requirements of a linear system. The analysis of linear systems by z transform and Laplace transform is done to approximate nonlinear systems as linear ones.
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, 1990 Before developing the theory for systems of conservation laws, it is useful to have some specific examples in mind. In this chapter we will derive some systems of conservation laws.
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Nonlinear system identification using fractional Hammerstein–Wiener models
Nonlinear dynamics, 2019Karima Hammar, T. Djamah, M. Bettayeb
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Nonlinear Dynamic System Identification
Nonlinear System Identification, 2020O. Nelles
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IEEE Transactions on Systems, Man, and Cybernetics: Systems, 2017
Huaguang Zhang +3 more
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Huaguang Zhang +3 more
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Brain and other central nervous system tumor statistics, 2021
Ca-A Cancer Journal for Clinicians, 2021Carol Kruchko +2 more
exaly
Nonlinear Discrete Dynamical Systems
2001Most of the dynamics displayed by highly complicated nonlinear systems also appear for simple nonlinear systems. The reader is first introduced to the tent function, which is composed of two straight lines. The graphical method of iteration is introduced using this simple function since the constructions may be easily carried out with graph paper, rule,
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1992
The theories of bifurcation, chaos and fractals as well as equilibrium, stability and nonlinear oscillations, are part of the theory of the evolution of solutions of nonlinear equations. A wide range of mathematical tools and ideas are drawn together in the study of these solutions, and the results applied to diverse and countless problems in the ...
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The theories of bifurcation, chaos and fractals as well as equilibrium, stability and nonlinear oscillations, are part of the theory of the evolution of solutions of nonlinear equations. A wide range of mathematical tools and ideas are drawn together in the study of these solutions, and the results applied to diverse and countless problems in the ...
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Chaos in a simple nonlinear system with Atangana-Baleanu derivatives with fractional order
, 2016A. Atangana, I. Koca
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2014
In this chapter we investigate the dynamics of classical nonlinear Hamiltonian systems, which—a priori—are examples of continuous dynamical systems. As in the discrete case (see examples in Chap. 2), we are interested in the classification of their dynamics.
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In this chapter we investigate the dynamics of classical nonlinear Hamiltonian systems, which—a priori—are examples of continuous dynamical systems. As in the discrete case (see examples in Chap. 2), we are interested in the classification of their dynamics.
openaire +2 more sources