We present a tabulation strategy for the numerical integration of chemical reacting flow processes on the basis of a reduced (non-stiff) model of the original set of ODEs. Both the tabulation and the identification of the reduced model are adaptive and are based on the Computational Singular Perturbation (CSP) method. The tabulation strategy is implemented in order to store and reuse the CSP quantities required for the construction of the reduced, adaptive model. We discuss a particular feature of this algorithm, the "homogeneous correction", that allows for the accurate and efficient identification of the (slow, invariant) manifold(s) within which the system dynamics evolve driven by slow time scales. The improved efficiency in constructin...
A fully adaptive methodology is developed for reducing the complexity of large dissipative systems. ...
We present a review of a recently introduced methodology for reducing complexity of large dissipativ...
The algorithm of Maas and Pope (1992) is presented as a method for identification of invariant reduc...
We present a new tabulation strategy for the numerical integration of chemical reacting flow process...
This paper presents a novel tabulation strategy for the adaptive numerical integration of chemical k...
We demonstrate the feasibility of a new strategy for the construction of an adaptive chemistry model...
We briefly review various chemical model reduction strategies with application in reacting flow comp...
Computational Singular Perturbation (CSP) allows the identification and removal of fast time scales ...
Computational Singular Perturbation (CSP) allows the identification and removal of fast time scales ...
The paper has two goals: (1) It presents basic ideas, notions, and methods for reduction of reaction...
Mathematical models for chemical kinetics are multiple times scale dynamical systems based on ordina...
Nowadays the mathematical description of chemically reacting flows uses very often reaction mechanis...
We present a numerical method to identify possible candidates of quasi stationary manifolds in compl...
We present a numerical method to identify possible candidates of quasi stationary manifolds in compl...
We present a numerical method to identify possible candidates of quasi stationary manifolds in compl...
A fully adaptive methodology is developed for reducing the complexity of large dissipative systems. ...
We present a review of a recently introduced methodology for reducing complexity of large dissipativ...
The algorithm of Maas and Pope (1992) is presented as a method for identification of invariant reduc...
We present a new tabulation strategy for the numerical integration of chemical reacting flow process...
This paper presents a novel tabulation strategy for the adaptive numerical integration of chemical k...
We demonstrate the feasibility of a new strategy for the construction of an adaptive chemistry model...
We briefly review various chemical model reduction strategies with application in reacting flow comp...
Computational Singular Perturbation (CSP) allows the identification and removal of fast time scales ...
Computational Singular Perturbation (CSP) allows the identification and removal of fast time scales ...
The paper has two goals: (1) It presents basic ideas, notions, and methods for reduction of reaction...
Mathematical models for chemical kinetics are multiple times scale dynamical systems based on ordina...
Nowadays the mathematical description of chemically reacting flows uses very often reaction mechanis...
We present a numerical method to identify possible candidates of quasi stationary manifolds in compl...
We present a numerical method to identify possible candidates of quasi stationary manifolds in compl...
We present a numerical method to identify possible candidates of quasi stationary manifolds in compl...
A fully adaptive methodology is developed for reducing the complexity of large dissipative systems. ...
We present a review of a recently introduced methodology for reducing complexity of large dissipativ...
The algorithm of Maas and Pope (1992) is presented as a method for identification of invariant reduc...