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A two-layer architecture for economically optimal process control and operation
A two-layer architecture for dynamic real-time optimization (or nonlinear modelpredictive
control (NMPC) with an economic objective) is presented, where the solution of the dynamic …
control (NMPC) with an economic objective) is presented, where the solution of the dynamic …
Neighboring-extremal updates for nonlinear model-predictive control and dynamic real-time optimization
Nonlinear model-predictive control (NMPC) and dynamic real-time optimization (DRTO) lead
to a substantial improvement of the operation of complex nonlinear processes. Whereas the …
to a substantial improvement of the operation of complex nonlinear processes. Whereas the …
Dyos-a framework for optimization of large-scale differential algebraic equation systems
Dynamic optimization problems arise in many fields of engineering. Typically, they are
subject to models of differential-algebraic equations and further process constraints. To …
subject to models of differential-algebraic equations and further process constraints. To …
An implicit function formulation for optimization of discretized index-1 differential algebraic systems
A formulation for the optimization of index-1 differential algebraic equation systems (DAEs)
is described that uses implicit functions to remove algebraic variables and equations from …
is described that uses implicit functions to remove algebraic variables and equations from …
Continuous and discrete composite adjoints for the Hessian of the Lagrangian in shooting algorithms for dynamic optimization
One approach to solve optimal control problems by direct methods is the so-called
sequential approach or single shooting. Only the control variables are discretized resulting …
sequential approach or single shooting. Only the control variables are discretized resulting …
Normal vectors on critical manifolds for robust design of transient processes in the presence of fast disturbances
Information on steady-state bifurcations, most notably stability boundaries, is frequently used
for the analysis and design of nonlinear systems. The bifurcation points separate regions …
for the analysis and design of nonlinear systems. The bifurcation points separate regions …
Adjoint sensitivity analysis for nonsmooth differential-algebraic equation systems
An adjoint sensitivity method is presented for nonsmooth semiexplicit differential-algebraic
equation systems (NDAEs) of index 1. The adjoint sensitivity system is derived for a …
equation systems (NDAEs) of index 1. The adjoint sensitivity system is derived for a …
Contribution à la commande prédicitive des systèmes dynamiques
R Terkmani - 2021 - dspace.ummto.dz
La contribution de cette thèse consiste à proposer une approche de contrôle prédictif des
systèmes dynamiques basée sur le calcul variationnel (équations d'Euler-Lagrange) et le …
systèmes dynamiques basée sur le calcul variationnel (équations d'Euler-Lagrange) et le …
Algorithms for modeling and optimization of discretized differential algebraic equations with application to chemical loo** combustion
RB Parker - 2022 - search.proquest.com
Nonlinear dynamic optimization is a powerful tool for control and estimation in chemical
engineering for its ability to respect an equation-based model, satisfy inequality constraints …
engineering for its ability to respect an equation-based model, satisfy inequality constraints …
An efficient strategy for real-time dynamic optimization based on parametric sensitivities
The optimal operation of chemical processes is challenged by frequent transitions and by
the influence of process or model uncertainties. Under uncertainties, it is necessary to …
the influence of process or model uncertainties. Under uncertainties, it is necessary to …