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A solution of the periodic problem in a nonlinear system comprising a single-valued symmetric nonlinearity (Lure system) and linear dynamics is presented.
The hydraulic system and linear guide rail requirements are analyzed and an initial cost estimate of the proposed system is presented.
The present technical note presents a simple methodology for assessing sediment budget, i.e. what is possible, and what is not possible via a matrix equation system and linear algebra.
The dynamic response of a linear single degree of freedom (SDOF) system, nonlinear SDOF system and linear multi degree of freedom (MDOF) system to El-Centro earthquake is evaluated by using the proposed RTS model.
By using the stability theory of fractional-order differential system and linear pinning control, a sufficient condition for the stability of the synchronization behavior in complex networks with fractional order dynamics is derived.
Necessary and sufficient conditions for non-singularity are squareness of the system and linear independence of equations.
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D.J. Perreault and R.D. Thornton, "Power Electronics for Linear Synchronous Motor Propulsion Systems," 13th International Conference on Magnetically Levitated Systems and Linear Drives, Argonne, IL, May 1993, pp. 374-379.
MLD models are equivalent to various other system descriptions like Piece Wise Affine (PWA) systems and Linear Complementarity (LC) systems.
This paper presents an alternative, characteristic function based approach for the Bayesian design of estimators for dynamic linear systems and linear detection problems.
Smale's publications include Differential Equations, Dynamical Systems, and Linear Algebra (1974; with Morris W. Hirsch), The Mathematics of Time: Essays on Dynamical Systems, Economic Processes, and Related Topics (1980), and The Collected Papers of Stephen Smale (2000).
Dynamicists have the long-awaited discrete counterpart to standard textbooks such as Hirsch and Smale ('Differential Equations, Dynamical Systems, and Linear Algebra').
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