2017
DOI: 10.1007/s11663-017-1074-x
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A Gibbs Energy Minimization Approach for Modeling of Chemical Reactions in a Basic Oxygen Furnace

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Cited by 20 publications
(24 citation statements)
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“…The speed of each stage of this series-parallel process (sequential-along carbon, parallel-in oxygen) is determined by the rate constants k 1 and k 2 , as well as by the concentrations of the initial, final and intermediate substances [6]. Thus, the emission of carbon monoxide can be influenced by the kinetics (rate of reaction) of the process and the conditions of thermomass exchange in the unit.…”
Section: Research Resultsmentioning
confidence: 99%
“…The speed of each stage of this series-parallel process (sequential-along carbon, parallel-in oxygen) is determined by the rate constants k 1 and k 2 , as well as by the concentrations of the initial, final and intermediate substances [6]. Thus, the emission of carbon monoxide can be influenced by the kinetics (rate of reaction) of the process and the conditions of thermomass exchange in the unit.…”
Section: Research Resultsmentioning
confidence: 99%
“…This formulation has proven to be very successful in large chemical systems involving as many as 118 components (Piro, 2011) and relatively simple ideal and nonideal solution models (Kruskopf & Visuri, 2017; Piro, Banfield, et al., 2013; Piro, Simunovic, et al., 2013), allowing to model for the first time the temporal and spatial evolution of coupled thermochemical and nuclear reactions of irradiated fuel (Piro, Banfield, et al., 2013; Piro, Simunovic, et al., 2013).…”
Section: Methodsmentioning
confidence: 99%
“…Consequently, numerous Gibbs energy minimization strategies are used depending on the problem dimensionality (number of chemical components) and complexity of the equations of state. This includes, but is not limited to, equality‐ and nonequality‐constrained linear least squares (e.g., Ghiorso, 1983, 1985), linear programming and nonlinear optimization methods (e.g., de Capitani & Brown, 1987), discretization of equations of state in composition‐order space combined with linear programming (e.g., Connolly, 1990, 2005), linear programming and Partitioning Gibbs Energy (PGE; e.g., Kruskopf & Visuri, 2017; Piro, 2011; Piro, Banfield, et al., 2013; Piro, Simunovic, et al., 2013), metaheuristic optimization methods (e.g., Burgos‐Solórzano et al., 2004; Çetin & Keçebaş, 2021; Teh & Rangaiah, 2002), and Lagrangian formulations (e.g., Piro & Simunovic, 2016; W. White et al., 1958).…”
Section: Introductionmentioning
confidence: 99%
“…The minimum Gibbs free energy method is effective for analyzing the thermodynamic equilibrium state of multiphase coupling systems. [37][38][39] For any multiphase closed system, when the temperature and pressure are determined, the necessary and sufficient conditions for all reactions in the system to reach equilibrium are that the total Gibbs free energy of the closed system reaches the minimum value and the mass of each element in the system is conserved. The objective function for this problem is presented in Eq.…”
Section: Model Setupmentioning
confidence: 99%