1985
DOI: 10.1002/aic.690311112
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A simultaneous‐modular approach to process flowsheeting and optimization. Part III: Performance on optimization problems

Abstract: The performance of the simultaneous-modular approach on four process optimization problems is studied, and numerical experiments using different computational strategies are also performed. The simultaneous-modular approach is found to be very effective on process optimization problems, and the strategies used in our implementation SIMMOD are found to be more efficient than those used in previous implementations of the simultaneous-modular approach for process optimization.

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Cited by 15 publications
(2 citation statements)
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“…Similar subjects were treated by Biegler and Hughes (1982), Biegler and Cuthrell (1985), and Chan and Prince (1986). Chen and Stadtherr (1985) have developed a method for optimization of processes using simultaneous modular flowsheeting programs as a basis and pointed out the merits of this approach compared with applying the sequential modular formulation. In summary, a way of tackling process optimization by flow-sheet simulation is to solve min </>(x,v)…”
Section: Optimization Using Approximate Functionsmentioning
confidence: 99%
“…Similar subjects were treated by Biegler and Hughes (1982), Biegler and Cuthrell (1985), and Chan and Prince (1986). Chen and Stadtherr (1985) have developed a method for optimization of processes using simultaneous modular flowsheeting programs as a basis and pointed out the merits of this approach compared with applying the sequential modular formulation. In summary, a way of tackling process optimization by flow-sheet simulation is to solve min </>(x,v)…”
Section: Optimization Using Approximate Functionsmentioning
confidence: 99%
“…With availability of exact derivatives, the efficiency and reliability of an optimization strategy can be accelerated and improved. To address this problem, numerous studies (24)(25)(26)(27) have outlined efficient derivative calculation strategies. Another class of efficient sensitivity analysis is provided by the adjoint variable method (28,29).…”
Section: Introductionmentioning
confidence: 99%