Victoria University

Coal Pyrolysis Distribution

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dc.contributor.advisor McGuinness, Mark
dc.contributor.author Paea, Sione
dc.date.accessioned 2008-05-06T00:15:46Z
dc.date.available 2008-05-06T00:15:46Z
dc.date.copyright 2008
dc.date.issued 2008
dc.identifier.uri http://researcharchive.vuw.ac.nz/handle/10063/268
dc.description.abstract Coal pyrolysis is a complex process involving a large number of chemical reactions. The most accurate and up to date approach to modeling coal pyrolysis is to adopt the Distributed Activation Energy Model (DAEM) in which the reactions are assumed to consist of a set of irreversible first-order reactions that have different activation energies and a constant frequency factor. The differences in the activation energies have usually been represented by a Gaussian distribution. This thesis firstly compares the Simple First Order Reaction Model (SFOR) with the Distributed Activation Energy Model (DAEM), to explore why the DAEM may be a more appropriate approach to modeling coal pyrolysis. The second part of the thesis uses the inverse problem approach together with the smoothing function (iterative method) to provide an improved estimate of the underlying distribution in the wide distribution case of the DAEM. The present method significantly minimizes the error due to differencing and smoothes the chopped off parts on the underlying distribution curve. en_NZ
dc.language.iso en_NZ
dc.publisher Victoria University of Wellington en_NZ
dc.subject Coal pyrolysis en_NZ
dc.subject Mathematical models en_NZ
dc.subject Coal gasification en_NZ
dc.title Coal Pyrolysis Distribution en_NZ
dc.type Text en_NZ
vuwschema.contributor.unit School of Mathematics Statistics and Computer en_NZ
vuwschema.subject.marsden 230120 Mathematics not Elsewhere Classified en_NZ
vuwschema.type.vuw Awarded Research Masters Thesis en_NZ
thesis.degree.discipline Mathematics en_NZ
thesis.degree.grantor Victoria University of Wellington en_NZ
thesis.degree.level Master's en_NZ
thesis.degree.name Master of Science en_NZ
vuwschema.subject.anzsrcfor 019999 Mathematical Sciences not elsewhere classified en_NZ


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