2003
DOI: 10.1016/s0098-1354(02)00195-3
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An efficient multiple shooting based reduced SQP strategy for large-scale dynamic process optimization

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Cited by 168 publications
(127 citation statements)
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“…From this discretization and the (algorithm specific) parameterization of the differential states results a highly structured NLP that is usually solved by either an interior point or an active set based algorithm. For details on an efficient implementation and further references see, e.g., [24,4].…”
Section: Direct Approach To Optimal Controlmentioning
confidence: 99%
“…From this discretization and the (algorithm specific) parameterization of the differential states results a highly structured NLP that is usually solved by either an interior point or an active set based algorithm. For details on an efficient implementation and further references see, e.g., [24,4].…”
Section: Direct Approach To Optimal Controlmentioning
confidence: 99%
“…Early examples of such work include the development of parallel solvers for large scale linear and nonlinear systems in chemical process simulations (Paloschi, 1997(Paloschi, , 1998Scott, 2001Scott, , 2001a, dynamic simulations of chemical processes (AbdelJabbar et al, 1999;Leineweber et al, 2003), and an assessment of parallel computing paradigms (Brochard, 1998). Examples of papers on applied optimization include: the solution of process engineering problems that lead to non-convex mixed integer nonlinear optimization problems Pantelides, 1997, 1999;Schilling and Pantelides, 1999); the use of a parallel implementation of the discrete element method (Bertrand et al, 2004), applying the message passing interface (MPI) to shorten the computer time needed to simulate the packing of spherical particles as a model of the consolidation of paper coating structures; the development of a framework (Siirola et al, 2003) to integrate several optimization algorithms into a cooperative method that outperforms its individual components in terms of locating the global minimum of complicated functions.…”
Section: Introductionmentioning
confidence: 99%
“…For our target problems the operators/matrices arising in the multiple shooting reformulation of the problem cannot be computed explicitly; only operator/matrix-vector products can be formed. Therefore existing multiple shooting implementations for systems of ODEs or 'small' PDEs (see, e.g., [13,34,41,45,73,142,143,176,202]), which rely on matrix factorizations are not applicable. Our approach is matrix free.…”
Section: Introductionmentioning
confidence: 99%