SIAM Journal on Control, Volume 1 |
Contents
CONTENTS FOR VOLUME | 1 |
An Operator Theoretic Formulation of a Class | 109 |
Vector Lyapunov Functions 32 | 193 |
Copyright | |
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absolutely continuous assume asymptotically stable bang-bang bang-bang control bounded calculus of variations computation consider constant constraints continuous function control functions control system controllable and observable converges convex convex function convex set coordinates corresponding curves defined denote determine differential equations exists F(xo finite follows given gradient H₁ Hence Hilbert space implies impulse-response matrix inequality initial condition inner product input integral interval irreducible realizations kernel Hilbert space Lemma Liapunov's linear dynamical system Lyapunov functions Math mathematical method minimizing nonlinear obtain optimal control optimal control problem optimum parameters perturbations positive definite Proof R. E. KALMAN random variable reproducing kernel Hilbert satisfies scalar function sequence solution stability t₁ terminal Theorem theory tion trajectory v₁ values variables x(to zero δα дх