One-dimensional model of heat-recovery, non-recovery coke ovens Part V: Coking-bed sub-model using an inverse procedure
| Autor: | Rafal Buczynski, Ronald Kim, Roman Weber, Patrick Schwöppe |
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| Rok vydání: | 2018 |
| Předmět: |
Materials science
Carbonization 020209 energy General Chemical Engineering Organic Chemistry Condensation Evaporation Energy Engineering and Power Technology Boundary (topology) Inverse 02 engineering and technology Coke Inverse problem 020501 mining & metallurgy Fuel Technology 0205 materials engineering Heat recovery ventilation 0202 electrical engineering electronic engineering information engineering Applied mathematics |
| Zdroj: | Fuel. 225:443-459 |
| ISSN: | 0016-2361 |
| Popis: | A one-dimensional home-made mathematical model of coke-making process in the heat-recovery (HR)/non-recovery (NR) coke oven has been developed. The model includes a series of sub-models described in associated publications (Buczynski et al., 2016 [1–4]). In this paper (Part V) a different approach for predicting the carbonization process is proposed. The coking-bed sub-model presented in Buczynski et al. (2016) [2] is based on a direct procedure (forward calculations) and the moving boundary technique. This approach is difficult to implement and calculations are time consuming. Moreover, the model is valid for one particular coal blend only. This paper describes the coking-bed sub-model based on an inverse problem formulation that adjusts itself to represent carbonization of particular charge. The new coking-bed sub-model contains completely different algorithm for predicting time-dependent processes such as: moisture evaporation and condensation, formation and condensation of tars. |
| Databáze: | OpenAIRE |
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