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By applying the principle of dynamic programming the first order nec-essary conditions for this problem are given by the Hamilton-Jacobi-Bellman (HJB) equation, V(xt) = max ut {f(ut,xt)+βV(g(ut,xt))} which is usually written as V(x) = max u {f(u,x)+βV(g(u,x))} (1.1) If an optimal control u∗ exists, it has the form u∗ = h(x), where h(x) is /Width 93 >>
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180-206) We shall see in subsequent chapters that a number of significant processes arising in the study of trajectories, in the study of multistage production processes, and finally in the field of feedback control can be formulated as problems in the calculus of variations. 20 0 R
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• Is optimization a ridiculous model of human behavior?
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