| H. Seywald. Trajectory optimization based on di#erential inclusion. J. Guidance, Control and Dynamics, 17(3):480--487, 1994. |
....following finite dimension approximation of the original control problem (14) F (y) J(x(y) u(y) subject to # # # # # f(x(y) u(y) 0, c(x(y) u(y) ub, #t t j t j 1 j =1, N 1 (16) where y = x(t 1 ) u(t 1 ) x(t N ) u(t N ) and M =dimy = n 1)N . Seywald [28] suggested an improvement to the previous method (see also [2] page 362) Following this work, one first solves a subset of system dynamics in (14) for the the control in terms of combinations of the state and its time derivative. Then one substitutes for the control in the remaining system ....
H. Seywald. Trajectory optimization based on di#erential inclusion. J. Guidance, Control and Dynamics, 17(3):480--487, 1994.
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H. Seywald. Trajectory optimization based on di#erential inclusion. J. Guidance, Control and Dynamics, 17(3):480--487, 1994.
No context found.
Seywald, H., Trajectory Optimization Based on Di#erential Inclusion, Journal of Guidance, Control and Dynamics, Vol. 17, No. 3, pp. 480-487, 1994.
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