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REVIEW OF ANALYSIS AND SYNTHESIS PROCE
THE LINEAR TIMEVARYING SYSTEM AS CHAR
Linear Differential Equation Variation
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A-matrix an(t analysis and synthesis approximate solutions aQ(t automatic control systems basis functions Chapter characterized by linear compatible transform defined denotes derivative determining the response difference equation differential equation characterizing equation 9.1 equations with periodic equations with time-varying Floquet theory forcing function fundamental matrix given in equation Green's function Hill's equation homogeneous equation impulsive response indicial equation inequation initial conditions integral transform iterative method Laplace transform linear differential equation linear systems linear time-varying sampled-data linear time-varying systems Lyapunov function Mathieu equation matrix equation Mellin transform method of solution nonhomogeneous equation nonhomogeneous linear differential obtained periodic coefficients physical system procedure response of systems Rudnitskii set of basis solution of equation solving Substituting from equation superposition integral synthesis of linear system of Figure systems characterized theorem thesis time-invariant time-varying coefficients time-varying sampled-data systems values varying systems written Wronskian xQ(t yields Zadeh's system function zero