APPLICATION OF MULTIPLE REGRESSION ANALYSIS TO IDENTIFICATION TIME-VARYING LINEAR DYNAMIC SYSTEMS
Dynamic response characteristics of time-varying linear systems
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Dynamic response characteristics of time-varying linear systems
Dynamic responses of biophysical systems - performance characteristics
Internal human systems dynamic response - automatic control theory, temperature control, cardiovascular system, hormone dynamics, and behavioral organization
Regulation and control analysis of some internal human systems dynamics
Attractors in dynamic systems - Liapunov and plain stability of compact invariant set
Generalized recurrence in dynamical systems with aid of continuous real valued function on phase space
Equation for linear dynamic systems simplification applicable to all cases irrespective of nature of eigenvalues and eigenvectors
Optimal control for switch-based dynamical systems is a challenging problem in the process control literature. In this study, we model these systems as hybrid dynamical systems with finite number of unknown switching points and reformulate them using non-smooth and non-convex complementarity constraints as a mathematical program with complementarity constraints (MPCC). We utilize a moving finite element based strategy to discretize the differential equation system to accurately locate the unknown switching points at the finite element boundary and achieve high-order accuracy at intermediate non-collocation points. We propose a globalization approach to solve the discretized MPCC problem using a mixed NLP/MILP-based strategy to converge to a non-spurious first-order optimal solution. The method is tested on three dynamic optimization examples, including a gas–liquid tank model and an optimal control problem with a sliding mode solution.
Filtering for nonlinear dynamical systems with white Gaussian noise processes
System dynamics and control analysis of tungsten water moderated nuclear rocket
Parameter analysis of dynamical systems by matrix approach, using n-dimensional parameter space
Invariant hyperplanes for linear dynamical systems
Extended dynamical system to describe operators in study of stability
Extended dynamical systems in Banach space and use of invariance principle for stability theory of partial differential equations
Invariant hyperplanes for linear dynamical systems, discussing geometric properties and relation to controllability and observability
Dynamic systems stability with periodically varying parameters analyzed by Hill type infinite determinant, exemplifying helicopter rotor aeroelastic stability in forward flight
Determining the dynamic response characteristics of time-varying linear systems
General dynamical system defined by contingent equation giving existence and uniqueness theorems