Solution of population balance equations using the direct quadrature method of moments
By D. Marchisio, Rodney O. Fox. 2005
818 citations recorded by the source corpus.
Subfields: Computational Mechanics, Physical and Theoretical Chemistry, Water Science and Technology
View Paper: https://www.semanticscholar.org/paper/674d1ae01bbae04ee893816c88130a52bc4f2a7a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Rodney O. Fox
- Jesse Capecelatro
- Olivier Desjardins
- Stelios Rigopoulos
- Lutz Tobiska
- Volker John
- Andreas Voigt
- Michael Roland
In Physical and Theoretical Chemistry
- Stelios Rigopoulos
- Olivier Desjardins
- Jesse Capecelatro
- Volker John
- Frédérique Laurent
- Cansheng Yuan
- Jitendra Kumar
- Dominique Thévenin
In Water Science and Technology
- Stelios Rigopoulos
- Rodney O. Fox
- Olivier Desjardins
- Jesse Capecelatro
- Volker John
- Frédérique Laurent
- Cansheng Yuan
- Jitendra Kumar
Citations in the corpus
- A volume‐consistent discrete formulation of aggregation population balance equations (2016, methodology): “Received 17 June 2015 Published online 23 September 2015 in Wiley Online Library (wileyonlinelibrary.com) DOI: 10.1002/mma.3638 MOS subject classification: 35R09”
- Techniques for the reconstruction of a distribution from a finite number of its moments (2007, methodology): “Acceptable computational costs are typical for the standard method of moments (MOM) and for related approaches like the quadrature method of moments (QMOM) and its direct alternative (DQMOM) ( Marchisio and Fox, 2005 ).”
- Reconstruction of a distribution from a finite number of moments with an adaptive spline-based algorithm (2010, neutral): “Indeed, very popular numerical techniques like method of moments (MOM), Quadrature method of moments (QMOM) and direct quadrature method of moments (DQMOM; see Marchisio and Fox, 2005 for more information on these techniques) directly deliver the moment values.”
- Population balance modelling of polydispersed particles in reactive flows (2010, methodology): “Recent reviews of this approach have been contributed by Dopazo [50], Kollmann [118], Jones [106] and Fox [67], with the latter two focussing on scalar pdfs.”
- An Euler-Lagrange strategy for simulating particle-laden flows (2013, methodology): “[23] proposed to approximate the kinetic equation using a two-node quadrature approach based on the quadrature method of moments [26], leading to a method capable of handling highly non-equilibrium, finite-Stokes number flows, including impinging jets, jet crossing, and particle rebound off walls, w”
- Simulations of Population Balance Systems with One Internal Coordinate using Finite Element Methods (2009, methodology): “The method of moments (MOM) and improved versions like QMOM or DQMOM (Marchisio and Fox, 2005) replace the equation of the PSD by a coupled system of equations given in the same dimension as the other equations.”
- An extended quadrature method of moments for population balance equations (2003, methodology): “Theoretically, an exact and regular solution to the DQMOM equations should be identical to the solution of the moment transport equations.”