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Investigation on droplet dynamic snap-off process in a short, abrupt constriction EI SCIE
期刊论文 | 2021 , 235 | CHEMICAL ENGINEERING SCIENCE
WoS CC Cited Count: 1
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Abstract :

Droplet snap off is one of the most usual phenomena in oil recovery during water injection in water-wet porous media. In this work, the droplet dynamic snap-off process in a short, abrupt constriction is investigated. Three different phenomena, i.e. total breakup, partial breakup and non-breakup, of the nonwetting phase droplets are observed, the flow characteristics of droplets in each phenomenon and relevant physical mechanisms are analyzed. We find that both the initial size and velocity of the droplet greatly influence the breakup process. The viscosity of droplet also affects the breakup state. The critical conditions of each phenomenon are obtained based on dimensionless droplet size and capillary number, which could be used to predict the droplet breakup state. Under a certain capillary number, daughter droplet distribution is influenced by initial droplet size. (c) 2021 Elsevier Ltd. All rights reserved.

Keyword :

Breakup Two-phase flow Droplets Snap off Microfluidics Abrupt constriction

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GB/T 7714 Li, Zhang , Gu, Zhaolin , Li, Ran et al. Investigation on droplet dynamic snap-off process in a short, abrupt constriction [J]. | CHEMICAL ENGINEERING SCIENCE , 2021 , 235 .
MLA Li, Zhang et al. "Investigation on droplet dynamic snap-off process in a short, abrupt constriction" . | CHEMICAL ENGINEERING SCIENCE 235 (2021) .
APA Li, Zhang , Gu, Zhaolin , Li, Ran , Wang, Chen , Chen, Chungang , Yu, Chunlei et al. Investigation on droplet dynamic snap-off process in a short, abrupt constriction . | CHEMICAL ENGINEERING SCIENCE , 2021 , 235 .
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A Positivity-preserving Conservative Semi-Lagrangian Multi-moment Global Transport Model on the Cubed Sphere SCIE CSCD
期刊论文 | 2021 , 38 (9) , 1460-1473 | ADVANCES IN ATMOSPHERIC SCIENCES
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Abstract :

A positivity-preserving conservative semi-Lagrangian transport model by multi-moment finite volume method has been developed on the cubed-sphere grid. Two kinds of moments (i.e., point values (PV moment) at cell interfaces and volume integrated average (VIA moment) value) are defined within a single cell. The PV moment is updated by a conventional semi-Lagrangian method, while the VIA moment is cast by the flux form formulation to assure the exact numerical conservation. Different from the spatial approximation used in the CSL2 (conservative semi-Lagrangian scheme with second order polynomial function) scheme, a monotonic rational function which can effectively remove non-physical oscillations is reconstructed within a single cell by the PV moments and VIA moment. To achieve exactly positive-definite preserving, two kinds of corrections are made on the original conservative semi-Lagrangian with rational function (CSLR) scheme. The resulting scheme is inherently conservative, non-negative, and allows a Courant number larger than one. Moreover, the spatial reconstruction can be performed within a single cell, which is very efficient and economical for practical implementation. In addition, a dimension-splitting approach coupled with multi-moment finite volume scheme is adopted on cubed-sphere geometry, which benefitsthe implementation of the 1D CSLR solver with large Courant number. The proposed model is evaluated by several widely used benchmark tests on cubed-sphere geometry. Numerical results show that the proposed transport model can effectively remove nonphysical oscillations and preserve the numerical non-negativity, and it has the potential to transport the tracers accurately in a real atmospheric model.

Keyword :

conservative semi-Lagrangian method global transport model cubed-sphere grid single-cell-based scheme multi-moment method

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GB/T 7714 Tang, Jie , Chen, Chungang , Shen, Xueshun et al. A Positivity-preserving Conservative Semi-Lagrangian Multi-moment Global Transport Model on the Cubed Sphere [J]. | ADVANCES IN ATMOSPHERIC SCIENCES , 2021 , 38 (9) : 1460-1473 .
MLA Tang, Jie et al. "A Positivity-preserving Conservative Semi-Lagrangian Multi-moment Global Transport Model on the Cubed Sphere" . | ADVANCES IN ATMOSPHERIC SCIENCES 38 . 9 (2021) : 1460-1473 .
APA Tang, Jie , Chen, Chungang , Shen, Xueshun , Xiao, Feng , Li, Xingliang . A Positivity-preserving Conservative Semi-Lagrangian Multi-moment Global Transport Model on the Cubed Sphere . | ADVANCES IN ATMOSPHERIC SCIENCES , 2021 , 38 (9) , 1460-1473 .
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Direct numerical simulation of particle pore-scale transport through three-dimensional porous media with arbitrarily polyhedral mesh EI SCIE
期刊论文 | 2020 , 367 , 576-596 | POWDER TECHNOLOGY | IF: 5.134
WoS CC Cited Count: 1
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Abstract :

A new direct numerical simulation algorithm is developed for particle pore-scale transport through the porous media with arbitrarily polyhedral mesh. In the algorithm, the Navier-Stokes Equation is used to describe the continuous phase motion in the Eulerian framework: Newton's Second Law is used to describe the particle dynamics in the Lagrangian framework; Discrete element method is used to describe the particle-particle interactions and particle-wall interactions; RIGID is used to detect the contact state between particles with arbitrarily shaped pore walls. To suppress the spurious force oscillations (SFO) and improve the numerical accuracy of the evaluation of fluid-particle interaction, a novel consistent fictitious domain method (CFDM) in the arbitrarily collocated polyhedral mesh is developed. Numerical results of six test cases show that CFDM is accurate and second order in space, and no obvious SFO is found. Finally, the new direct numerical simulation algorithm is used to simulate the particle transport through three-dimensional porous media reconstructed from micro-CT scans from a real rock. The numerical results of a serial of tests with different particle sizes reveal several distinct microscopic flow mechanisms and the corresponding macroscopic characteristics. The change of channel resistance leads to the formation of particle motion paths in succession; Along a certain motion path, the particle moving velocity can be different at different sites: With the increase of particle size, the particle average retention time and particle average transit time increase: Particle velocity presents lognormal distribution, which becomes wider with the increase of partide size. The newly developed algorithm can be adopted as a direct numerical simulation tool to simulate particle motion in arbitrarily complex pore space. (C) 2020 Elsevier B.V. All rights reserved.

Keyword :

Polyhedral mesh Discrete element method OpenFOAM Pore scale Fictitious domain method

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GB/T 7714 Su, Junwei , Chai, Guoliang , Wang, Le et al. Direct numerical simulation of particle pore-scale transport through three-dimensional porous media with arbitrarily polyhedral mesh [J]. | POWDER TECHNOLOGY , 2020 , 367 : 576-596 .
MLA Su, Junwei et al. "Direct numerical simulation of particle pore-scale transport through three-dimensional porous media with arbitrarily polyhedral mesh" . | POWDER TECHNOLOGY 367 (2020) : 576-596 .
APA Su, Junwei , Chai, Guoliang , Wang, Le , Yu, Jinbiao , Cao, Weidong , Gu, Zhaolin et al. Direct numerical simulation of particle pore-scale transport through three-dimensional porous media with arbitrarily polyhedral mesh . | POWDER TECHNOLOGY , 2020 , 367 , 576-596 .
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A Two-Stage Fourth-Order Multimoment Global Shallow-Water Model on the Cubed Sphere EI SCIE
期刊论文 | 2020 , 148 (10) , 4267-4279 | MONTHLY WEATHER REVIEW
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Abstract :

A new multimoment global shallow-water model on the cubed sphere is proposed by adopting a two-stage fourth-order Runge-Kutta time integration. Through calculating the values of predicted variables at half time step t + t(n) + (1/2)Delta(t) by a second-order formulation, a fourth- order scheme can be derived using only two stages within one time step. This time integration method is implemented in our multimoment global shallow-water model to build and validate a new and more efficient numerical integration framework for dynamical cores. As the key task, the numerical formulation for evaluating the derivatives in time has been developed through the Cauchy- Kowalewski procedure and the spatial discretization of the multimoment finite- volume method, which ensures fourth-order accuracy in both time and space. Several major benchmark tests are used to verify the proposed numerical framework in comparison with the existing four-stage fourth-order Runge-Kutta method, which is based on the method of lines framework. The two-stage fourthorder scheme saves about 30% of the computational cost in comparison with the four-stage Runge-Kutta scheme for global advection and shallow- water models. The proposed two-stage fourth- order framework offers a new option to develop high-performance time marching strategy of practical significance in dynamical cores for atmospheric and oceanic models.

Keyword :

Nonlinear models Grid systems Coordinate systems Advection Shallow-water equations

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GB/T 7714 Che, Yuzhang , Chen, Chungang , Xiao, Feng et al. A Two-Stage Fourth-Order Multimoment Global Shallow-Water Model on the Cubed Sphere [J]. | MONTHLY WEATHER REVIEW , 2020 , 148 (10) : 4267-4279 .
MLA Che, Yuzhang et al. "A Two-Stage Fourth-Order Multimoment Global Shallow-Water Model on the Cubed Sphere" . | MONTHLY WEATHER REVIEW 148 . 10 (2020) : 4267-4279 .
APA Che, Yuzhang , Chen, Chungang , Xiao, Feng , Li, Xingliang , Shen, Xueshun . A Two-Stage Fourth-Order Multimoment Global Shallow-Water Model on the Cubed Sphere . | MONTHLY WEATHER REVIEW , 2020 , 148 (10) , 4267-4279 .
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A note on non-negativity correction for a multimoment finite-volume transport model with WENO limiter EI SCIE
期刊论文 | 2019 , 146 (726) , 546-556 | QUARTERLY JOURNAL OF THE ROYAL METEOROLOGICAL SOCIETY | IF: 3.471
WoS CC Cited Count: 1
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Abstract :

An oscillation-less multimoment global transport model was proposed by Tang et al. in 2018 by introducing a slope limiter based on the weighted essentially non-oscillatory (WENO) concept. The spurious oscillations around the discontinuities and strong gradients can be effectively removed and the model preserves the fourth-order accuracy in spherical geometry for smooth solutions. However, the WENO limiter does not strictly guarantee the non-negativity of numerical solution and the resulting model will violate the physical principle due to the existence of the nonphysical negative undershoots. As the numerical fluxes, which determine the time tendency of the volume-integrated average, are evaluated by the point values (PVs) defined along the cell boundaries in the multimoment finite-volume schemes, the non-negativity preserving model can be accomplished by modifying those PVs to implement the corrections on the numerical fluxes proposed in the positive definite flux-corrected transport (FCT) method by Smolarkiewicz in 1989. In this study, a non-negativity correction algorithm is proposed for a global transport model using the MM-FVM_WENO scheme and verified by simulating the widely used benchmark tests.

Keyword :

non-negativity scheme multimoment method WENO method cubed sphere transport model

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GB/T 7714 Li, Xingliang , Shen, Xueshun , Chen, Chungang et al. A note on non-negativity correction for a multimoment finite-volume transport model with WENO limiter [J]. | QUARTERLY JOURNAL OF THE ROYAL METEOROLOGICAL SOCIETY , 2019 , 146 (726) : 546-556 .
MLA Li, Xingliang et al. "A note on non-negativity correction for a multimoment finite-volume transport model with WENO limiter" . | QUARTERLY JOURNAL OF THE ROYAL METEOROLOGICAL SOCIETY 146 . 726 (2019) : 546-556 .
APA Li, Xingliang , Shen, Xueshun , Chen, Chungang , Tang, Jie , Xiao, Feng . A note on non-negativity correction for a multimoment finite-volume transport model with WENO limiter . | QUARTERLY JOURNAL OF THE ROYAL METEOROLOGICAL SOCIETY , 2019 , 146 (726) , 546-556 .
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Direct numerical simulation of pore scale particle-water-oil transport in porous media EI SCIE Scopus
期刊论文 | 2019 , 180 , 159-175 | JOURNAL OF PETROLEUM SCIENCE AND ENGINEERING | IF: 3.706
WoS CC Cited Count: 15 SCOPUS Cited Count: 14
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Abstract :

In this work, a direct numerical simulation method, for pore scale particle-water-oil transport in porous media is proposed in hybrid Eulerian-Lagrangian framework. In this method, Navier-Stokes equation in Eulerian framework is coupled with discrete element method (DEM) in Lagrangian framework through direct numerical evaluation of fluid-particle interaction using fictitious domain method (FDM). In Eulerian framework, volume of fluid (VOF) method is employed to capture immiscible two-phase interface; Ghost fluid method and balanced-force scheme are used to treat the surface tension to lower interface spurious currents. In Lagrangian framework, RIGID algorithm is employed to detect the contact states between spherical particles with arbitrarily topological pore walls, making the method adapt to arbitrary pore space; Injection of particles with arbitrary size distribution at a specific mass flow rate makes the method adapt to open system. After validating the new method using two benchmark test cases, a numerical simulation of particle flooding process in a real rock is performed. Numerical results show that in the particle flooding process, three different stages, i.e. drainage period, analogy water flooding period and effective period of particle flooding, are involved. Distinct macroscopic flow characteristics are observed in different periods. Particle size is an important factor influencing the pore scale behaviors (such as, particle space translation and diffusion, remaining oil distribution, degree of fluid diversion) and macroscopic flow phenomena (such as, average oil fraction, average water or oil migration velocity in mainstream direction and transverse direction, sweeping efficiency).

Keyword :

OpenFOAM Fictitious domain method RIGID Pore scale Discrete element method

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GB/T 7714 Su, Junwei , Chai, Guoliang , Wang, Le et al. Direct numerical simulation of pore scale particle-water-oil transport in porous media [J]. | JOURNAL OF PETROLEUM SCIENCE AND ENGINEERING , 2019 , 180 : 159-175 .
MLA Su, Junwei et al. "Direct numerical simulation of pore scale particle-water-oil transport in porous media" . | JOURNAL OF PETROLEUM SCIENCE AND ENGINEERING 180 (2019) : 159-175 .
APA Su, Junwei , Chai, Guoliang , Wang, Le , Cao, Weidong , Yu, Jinbiao , Gu, Zhaolin et al. Direct numerical simulation of pore scale particle-water-oil transport in porous media . | JOURNAL OF PETROLEUM SCIENCE AND ENGINEERING , 2019 , 180 , 159-175 .
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Pore-scale direct numerical simulation of particle transport in porous media EI SCIE Scopus
期刊论文 | 2019 , 199 , 613-627 | CHEMICAL ENGINEERING SCIENCE | IF: 3.871
WoS CC Cited Count: 32 SCOPUS Cited Count: 31
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Abstract :

A computational platform for direct numerical simulation of fluid-particle two-phase flow in porous media is presented in this study. In the proposed platform, the Navier-Stokes equations are used to describe the motion of the continuous phase, while the discrete element method (DEM) is employed to evaluate particle-particle and particle-wall interactions, with a fictitious domain method being adopted to evaluate particle-fluid interactions. Particle-wall contact states are detected by the ERIGID scheme. Moreover, a new scheme, namely, base point-increment method is developed to improve the accuracy of particle tracking in porous media. In order to improve computationally efficiency, a time splitting strategy is applied to couple the fluid and DEM solvers, allowing different time steps to be used which are adaptively determined according to the stability conditions of each solver. The proposed platform is applied to particle transport in a porous medium with its pore structure being reconstructed from micro-CT scans from a real rock. By incorporating the effect of pore structure which has a comparable size to the particles, numerical results reveal a number of distinct microscopic flow mechanisms and the corresponding macroscopic characteristics. The time evolution of the inlet to outlet pressure-difference consists of large-scale spikes and small-scale fluctuations. Apart from the influence through direct contacts between particles, the motion of a particle can also be affected by particles without contact through blocking a nearby passage for fluid flow. Particle size has a profound influence on the macroscopic motion behavior of particles. Small particles are easier to move along the main stream and less dispersive in the direction perpendicular to the flow than large particles. (C) 2019 Elsevier Ltd. All rights reserved.

Keyword :

Fictitious domain method Discrete element method Pore scale Fluid-particle flow

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GB/T 7714 Su, Junwei , Chai, Guoliang , Wang, Le et al. Pore-scale direct numerical simulation of particle transport in porous media [J]. | CHEMICAL ENGINEERING SCIENCE , 2019 , 199 : 613-627 .
MLA Su, Junwei et al. "Pore-scale direct numerical simulation of particle transport in porous media" . | CHEMICAL ENGINEERING SCIENCE 199 (2019) : 613-627 .
APA Su, Junwei , Chai, Guoliang , Wang, Le , Cao, Weidong , Gu, Zhaolin , Chen, Chungang et al. Pore-scale direct numerical simulation of particle transport in porous media . | CHEMICAL ENGINEERING SCIENCE , 2019 , 199 , 613-627 .
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Coupling Eulerian-Lagrangian method of air-particle two-phase flow with population balance equations to simulate the evolution of vehicle exhaust plume EI SCIE Scopus
期刊论文 | 2018 , 88 (3) , 117-140 | INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS | IF: 1.631
WoS CC Cited Count: 2 SCOPUS Cited Count: 2
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Abstract :

In this paper, we present a new numerical scheme to describe the dynamic evolution of multiphase polydisperse systems in terms of time, space, and properties by coupling the Eulerian-Lagrangian method for air-particle two-phase flow and population balance equations to describe particle property evolution due to microbehaviors (eg, aggregation, breakage, and growth). This coupling scheme was used to comprehensively simulate the two-phase flow structure, particle size spectrum, particle number, and volume concentrations. These were characterized by a high-resolution particle tracking using the Lagrangian approach and the high precision of moments of the particle size spectrum by solving the population balance equation with the quadrature method of moments. The algorithm of the coupling scheme was incorporated into the open source computational fluid dynamics software OpenFOAM to simulate the dynamic evolution of vehicle exhaust plume. The impacts of vehicle velocity, exhaust temperature, and aggregation efficiency on the distribution of auto exhaust particles in space and changes in their properties were analyzed. The results indicate that the particle number concentration, volume concentration, and average diameter of particles in the vehicle exhaust plume could be strongly affected by the plume structure and flow properties.

Keyword :

vehicle exhaust plume population balance equations Eulerian-Lagrangian method quadrature method of moments particle size spectrum multiphase polydisperse systems

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GB/T 7714 He, Yuanping , Gu, Zhaolin , Su, Junwei et al. Coupling Eulerian-Lagrangian method of air-particle two-phase flow with population balance equations to simulate the evolution of vehicle exhaust plume [J]. | INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS , 2018 , 88 (3) : 117-140 .
MLA He, Yuanping et al. "Coupling Eulerian-Lagrangian method of air-particle two-phase flow with population balance equations to simulate the evolution of vehicle exhaust plume" . | INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS 88 . 3 (2018) : 117-140 .
APA He, Yuanping , Gu, Zhaolin , Su, Junwei , Chen, Chungang , Zhang, Mingxu , Zhang, Liyuan et al. Coupling Eulerian-Lagrangian method of air-particle two-phase flow with population balance equations to simulate the evolution of vehicle exhaust plume . | INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS , 2018 , 88 (3) , 117-140 .
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A non-oscillatory multimoment finite-volume global transport model on a cubed-sphere grid using the WENO slope limiter EI SCIE Scopus
期刊论文 | 2018 , 144 (714) , 1611-1627 | QUARTERLY JOURNAL OF THE ROYAL METEOROLOGICAL SOCIETY | IF: 3.198
WoS CC Cited Count: 3 SCOPUS Cited Count: 3
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Abstract :

By using CSL3 multimoment interpolation, a piecewise cubic polynomial for spatial reconstruction can be obtained with four multimoment constraint conditions consisting of two point values at cell boundaries, one volume-integrated average and one slope parameter at the cell center. The resulting multimoment finite-volume scheme is of fourth-order accuracy. A non-oscillatory scheme can be derived by designing the proper formula to calculate the slope parameter at the cell center. A new strategy was recently proposed, using the Weighted Essentially Non-Oscillatory (WENO) concept to determine the slope parameter. Using a WENO-type limiter, the multimoment reconstruction can effectively remove nonphysical oscillations while keeping fourth-order accuracy in smooth regions. In this study, a WENO-type slope limiter is proposed and implemented in our multimoment finite-volume global transport model based on the cubed-sphere grid. The widely used benchmark tests, including both solid rotation and complicated deformational advection cases, are checked to verify the performance of the proposed global transport model. Numerical results reveal that a WENO-type slope limiter can greatly improve the accuracy of the multimoment finite-volume model compared with the former Total Variation Diminishing (TVD)-type limiter. Furthermore, the proposed limiter is constructed over a compact stencil of only three adjacent cells. Without any user-defined or problem-dependent parameters, the present model is very promising for practical applications.

Keyword :

WENO global model slope limiter cubed-sphere grid transport model multimoment scheme

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GB/T 7714 Tang, Jie , Chen, Chungang , Li, Xingliang et al. A non-oscillatory multimoment finite-volume global transport model on a cubed-sphere grid using the WENO slope limiter [J]. | QUARTERLY JOURNAL OF THE ROYAL METEOROLOGICAL SOCIETY , 2018 , 144 (714) : 1611-1627 .
MLA Tang, Jie et al. "A non-oscillatory multimoment finite-volume global transport model on a cubed-sphere grid using the WENO slope limiter" . | QUARTERLY JOURNAL OF THE ROYAL METEOROLOGICAL SOCIETY 144 . 714 (2018) : 1611-1627 .
APA Tang, Jie , Chen, Chungang , Li, Xingliang , Shen, Xueshun , Xiao, Feng . A non-oscillatory multimoment finite-volume global transport model on a cubed-sphere grid using the WENO slope limiter . | QUARTERLY JOURNAL OF THE ROYAL METEOROLOGICAL SOCIETY , 2018 , 144 (714) , 1611-1627 .
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Local Fixed Pivot Quadrature Method of Moments for Solution of Population Balance Equation SCIE
期刊论文 | 2018 , 6 (11) | PROCESSES | IF: 1.963
WoS CC Cited Count: 1
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Abstract :

A local fixed pivot quadrature method of moments (LFPQMOM) is proposed for the solution of the population balance equation (PBE) for the aggregation and breakage process. First, the sectional representation for aggregation and breakage is presented. The continuous summation of the Dirac Delta function is adopted as the discrete form of the continuous particle size distribution in the local section as performed in short time Fourier transformation (STFT) and the moments in local sections are tracked successfully. Numerical simulation of benchmark test cases including aggregation, breakage, and aggregation breakage combined processes demonstrate that the new method could make good predictions for the moments along with particle size distribution without further assumption. The accuracy in the numerical results of the moments is comparable to or higher than the quadrature method of moment (QMOM) in most of the test cases. In theory, any number of moments can be tracked with the new method, but the computational expense can be relatively large due to many scalar equations that may be included.

Keyword :

breakage local fixed pivot quadrature method of moment aggregation population balance equation

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GB/T 7714 Su, Junwei , Le, Wang , Gu, Zhaolin et al. Local Fixed Pivot Quadrature Method of Moments for Solution of Population Balance Equation [J]. | PROCESSES , 2018 , 6 (11) .
MLA Su, Junwei et al. "Local Fixed Pivot Quadrature Method of Moments for Solution of Population Balance Equation" . | PROCESSES 6 . 11 (2018) .
APA Su, Junwei , Le, Wang , Gu, Zhaolin , Chen, Chungang . Local Fixed Pivot Quadrature Method of Moments for Solution of Population Balance Equation . | PROCESSES , 2018 , 6 (11) .
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