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By finite iterations of the solution sequence, a suboptimal tracking control law is obtained.
The complex eigenvalue analyses of underwater structure are obtained by NASTRAN solution sequence SOL107.
The existence and uniqueness of the optimal solution is proved, as well as the convergence of the solution sequence.
That is, the analyst explicitly defines both the method and solution sequence necessary to couple the models.
The solution sequence of the Riccati difference equation can be constructed by the conjoined basis of an associated linear Hamiltonian difference system.
To efficiently solve four sets of nonlinearly coupled equations, a sequence of iterative solutions to the equations is proposed and a nonlinear sensitivity analysis without consideration of the iterative solution sequence is derived based on the adjoint sensitivity analysis method.
The FFCC laws consist of nondelay feedback terms, disturbances compensation terms and a time-delay compensation term which is the limit of the solution sequence of the adjoint vector equations.
It is clear that any (generalized) type II LP approximating solution sequence is a (generalized) type I LP approximating solution sequence.
(ii) It is clear that any (generalized) type II LP approximating solution sequence is a (generalized) type I LP approximating solution sequence.
Furthermore, when the solution sequence has a nonzero first term, it satisfies two adjoint linear recursive equations; this usually shows several new features of the solution sequence.
So that the solution sequence is bounded for any bounded initial conditions.
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