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Single particle conversion of woody biomass using fully-resolved and Euler–Lagrange coarse-graining approaches

Luu, Tien Duc 1; Zhang, Jingyuan; Gärtner, Jan W.; Meng, Shiqi; Kronenburg, Andreas; Li, Tian; Løvås, Terese; Stein, Oliver T. ORCID iD icon 1
1 Engler-Bunte-Institut (EBI), Karlsruher Institut für Technologie (KIT)

Abstract:

The conversion of woody biomass is studied by means of a layer-based model for thermally-thick biomass particles (Thunman et al. 2002, Ström et al. 2013). The model implementation is successfully validated against experiments that study particle conversion in a drop tube reactor. After this validation step, this work focuses on the well-known problem of grid dependence of two-phase numerical simulations using the standard Euler–Lagrange (EL) framework. This issue is addressed and quantified by comparing EL data that models the particle boundary layers to corresponding simulations which fully resolve these boundary layers (fully-resolved, FR, simulations). A comparison methodology for the conceptually different FR and EL approaches by extracting the heat transfer coefficient from the detailed FR simulations is proposed and confirms that the EL results are strongly grid-dependent. This issue is overcome by applying a set of coarse-graining methods for the EL framework. Two coarse-graining methods are evaluated, a previously suggested diffusion-based method (DBM) and a new approach based on moving averages referred to as MAM. It is shown that both DBM and MAM can successfully recover the detailed FR data for pure particle heating for a case where the grid size is half the particle diameter, i.e. ... mehr


Verlagsausgabe §
DOI: 10.5445/IR/1000171462
Veröffentlicht am 10.06.2024
Cover der Publikation
Zugehörige Institution(en) am KIT Engler-Bunte-Institut (EBI)
Publikationstyp Zeitschriftenaufsatz
Publikationsmonat/-jahr 07.2024
Sprache Englisch
Identifikator ISSN: 0016-2361
KITopen-ID: 1000171462
HGF-Programm 38.05.01 (POF IV, LK 01) Anthropogenic Carbon Cycle
Erschienen in Fuel
Verlag Elsevier
Band 368
Seiten Art.-Nr.: 131600
Vorab online veröffentlicht am 04.04.2024
Nachgewiesen in Scopus
Web of Science
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