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- W129579834 abstract "The state variable form of linear or linearized systems is the appropriate form for the analysis of any multivariable linear feedback algorithm. It is probably true to say that many approaches to the control or improved operation of systems, quite apart from state-parameter estimation, can be best carried out using the state-variable characterization instead of conventional transfer functions. If the random disturbances to a nonlinear system are large then one should compute on-line nonlinear optimal stochastic control. Such a computation, although it can be formulated theoretically, appears to be completely impracticable at present. In summary, the main use of nonlinear optimal control is in the pre-computation of standard trajectories, for example, start-up of a reactor, changes of grade, operation of a batch process or calculation of the most efficient ascent of a supersonic transport to cruising altitude—depending on weather conditions. A common feature of all modern control algorithm is the need for information on all the state variables." @default.
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- W129579834 date "1972-01-01" @default.
- W129579834 modified "2023-09-27" @default.
- W129579834 title "Actual and Potential Applications" @default.
- W129579834 doi "https://doi.org/10.1016/b978-0-08-016820-3.50010-2" @default.
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