2010
DOI: 10.2514/4.867347
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Optimal Control Theory with Aerospace Applications

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Cited by 96 publications
(42 citation statements)
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“…In this paper, the continuous optimal control problem is parameterized as a finite dimensional problem and then solved numerically by standard algorithms for constrained parameter optimization [9]. The control input can be parameterized as: (21) in which, 's are some constant parameters and can be any function.…”
Section: Optimization Approachmentioning
confidence: 99%
See 1 more Smart Citation
“…In this paper, the continuous optimal control problem is parameterized as a finite dimensional problem and then solved numerically by standard algorithms for constrained parameter optimization [9]. The control input can be parameterized as: (21) in which, 's are some constant parameters and can be any function.…”
Section: Optimization Approachmentioning
confidence: 99%
“…3): (8) where and are the liquid piston length and velocity, and is the constant water density, and is the friction factor which is a function of Reynolds number and the relative roughness . The friction factor is given by the Colebrook formula [8] and the Moody Chart: (9) a and b are constants that specify relative roughness. The viscous liquid friction power is then given by: (10) where is the rate of change of air volume or the negative liquid flow rate.…”
Section: B Viscous Frictionmentioning
confidence: 99%
“…Through a simple transformation, one may obtain a model in which the inputs are acceleration along the flight path and the rates of change of two angles defining the flight path (e.g., the "climb angle" and the "course angle"). This representation, related to the Serret-Frenet description of a regular curve [6], is often preferred for trajectory optimization problems; see [1], for example.…”
Section: A Rigid Vehicle In An Unsteady Nonuniform Flowmentioning
confidence: 99%
“…Such a scenario may require the ability to minimize fuel consumption to improve mission endurance [12][13][14] and/or to minimize the time it takes to approach the loitering area or to circle a predefined area of interest. 10,15 It has repetitively been shown that applying optimal control theory 16,17 to improve mission performance is an effective approach. For example, there have been substantial developments in numerical optimization methods for the purpose of obtaining optimal control trajectories.…”
Section: 11mentioning
confidence: 99%