Results 231 to 240 of about 2,846,991 (278)

LINEAR SYMMETRIC DYNAMICAL SYSTEMS

IFAC Proceedings Volumes, 2005
Abstract The problem of characterizing those linear systems that exhibit a symmetric behavior was completely solved in the 1D case, ten years ago, in a few papers by F. Fagnani and J. C. Willems. Unfortunately, that theory could not be extended in its full generality to multidimensional systems: the techniques used in the proofs limited the results ...
Paolo Vettori, Jan C. Willems
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Linear Dynamical Systems

2004
In this chapter, we consider state space representations of linear systems of ordinary differential equations with several inputs and outputs (MIMO systems). As in the SISO case, a linear system arises when a nonlinear system is linearized at an equilibrium state.
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Linear dynamical systems

Technometrics, 1989
Veronica Czitrom, John L. Casti
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Linear Symplectic Dynamic Systems

2001
In this chapter we investigate so-called symplectic systems of dynamic equations, which have a variety of important equations as their special cases, e.g., linear Hamiltonian dynamic systems or Sturm-Liouville dynamic equations of higher (even) order.
Martin Bohner, Allan Peterson
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Linearization of Random Dynamical Systems

1995
At the end of the last century the French mathematician Henri Poincare laid the foundation for what we call nowadays the qualitative theory of ordinary differential equations. Roughly speaking, this theory is devoted to studying how the qualitative behavior (e.g.
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Linear Dynamic System Identification

2001
The term linear system identification often refers exclusively to the identification of linear dynamic systems. In this chapter’s title the term “dynamic” is explicitly mentioned to emphasize the clear distinction from static systems. An understanding of the basic concepts and the terminology of linear dynamic system identification is required in order
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Non-linear time series. A dynamical system approach

, 1990
H. Tong
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Off-line and on-line vigilance estimation based on linear dynamical system and manifold learning

2010 Annual International Conference of the IEEE Engineering in Medicine and Biology, 2010
Li-Chen Shi, Bao-Liang Lu
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Discrete Linear Dynamical Systems

2013
The theory of dynamical systems is concerned with describing and studying the evolution of systems over time, where a ‘system’ is represented as a vector of variables, and there is a fixed rule governing how the system evolves. Dynamical systems originate in the development of Newtonian mechanics, and have widespread applications in many areas of ...
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Linear Discrete Dynamical Systems

2001
To introduce recurrence relations for first-and second-order difference equations. To introduce the theory of the Leslie model. To apply the theory to modeling the population of a single species.
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