Thread View: sci.math.num-analysis
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Started by Andrew Mullhaupt
Mon, 03 Aug 1992 14:59
Optimal control with nonquadratic control costs
Author: Andrew Mullhaupt
Date: Mon, 03 Aug 1992 14:59
Date: Mon, 03 Aug 1992 14:59
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Can someone give me a pointer to the literature on optimal control with nonquadratic costs? An example problem is: minimize sum (x(t) - r(t))^2 + abs(v(t-1)) t>0 subject to: x(t+1) = x(t) + v(t) + noise(t). (In the case where you get to replace abs(v) with v^2 the usual Kalman Filter stuff applies...) Later, Andrew Mullhaupt
Re: Optimal control with nonquadratic control c
Author: Suzanne Roat,Chevron,(510)242-53...
Date: Tue, 04 Aug 1992 14:38
Date: Tue, 04 Aug 1992 14:38
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In article 1144@kepler1.rentec.com, andrew@rentec.com (Andrew Mullhaupt) writes: >Can someone give me a pointer to the literature on optimal control >with nonquadratic costs? An example problem is: > > minimize sum (x(t) - r(t))^2 + abs(v(t-1)) > t>0 > >subject to: > > x(t+1) = x(t) + v(t) + noise(t). > >(In the case where you get to replace abs(v) with v^2 the usual Kalman >Filter stuff applies...) > >Later, >Andrew Mullhaupt Bryson and Ho, _Applied Optimal Control: Optimization, Estimation, and Control_ I have the revised edition by Hemishpere Publishing Corporation, ISBN 0-89116-228-3 --- Suzanne Roat Phone: (510) 242-5313 Voice Chevron Research and Technology Company (510) 242-4647 FAX 100 Chevron Way Email: roat@rrc.chevron.com Richmond, CA 94802-0627
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