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Algorithm for closed-loop conversion control

A Simulation Study on the Use of a Dead-Time Compensation Algorithm for Closed-Loop Conversion Control of Continuous Emulsion Polymerization Reactors... [Pg.528]

Leffew, K. W. and Deshpande, P. B. (1981) A simulation study on the use of a dead-time compensation algorithm for closed-loop conversion control of continuous emulsion polymerization reactors, in Emulsion Polymers and Emulsion Polymerization (eds D.R. Basset and A.E. Hamielec), ACS, Washington, pp. 533-66. [Pg.202]

The closed-loop control strategy requires calculation of the set-point, that is, the trajectories or profiles of the state variables as a function of a measured variable (overall conversion). These profiles can be calculated by means of an optimization algorithm. In what follows, a brief description of the calculation of the optimal trajectories for copolymer composition and the MWD control is presented. The goal of the optimization algorithm is to calculate the set-pornt trajectories of the state (controlled) variables that ensure the production of an emulsion polymer of the desired copolymer composition and MWD in the minimum process time. To achieve this goal, the objective function to be minimized is as expressed in Eq. (74), where Rp is the polymerization rate and Xj is the overall conversion. [Pg.306]


See other pages where Algorithm for closed-loop conversion control is mentioned: [Pg.42]    [Pg.38]    [Pg.535]    [Pg.559]    [Pg.486]   


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Algorithm for

Closed loop

Closed loop control

Closed-loop controllers

Closed-loop conversion control

Closing loops

Control algorithm

Control loop

For-loop

Loop algorithm

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