Abstract
The industrial aim associated to this project is to improve the efficiency of a novel device that separates glass and plastic particles from a co-mingled waste product coming from Material Recovery Facilities (MRF). This waste product is mainly composed of glass, plastic, paper-based materials and metals. However, most of the metals are removed from the raw product before this enters the separator, whereas paper and other cellulose-based materials are suspended in water. Thus, the main task of this device is to separate plastics that are lighter and heavier than water from glass; and the later water treatment that permits to filter the pulp suspended in it.
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References
Moffet RC, Prather KA (2009) In-situ measurements of the mixing state and optical properties of soot with implications for radiative forcing estimates. PNAS 106:11872–77
Sabban L, van Hout R (2011) Measurements of pollen grain dispersal in still air and stationary near homogeneous, isotropic turbulence. J Aerosol Sci 42:867–882
Janhall S (2015) Review on urban vegetation and particle air pollution - deposition and dispersion. Atmos Environ 105:130–137
Monchaux R, Bourgoin M, Cartellier A (2012) Analyzing preferential concentration and clustering of inertial particles in turbulence. Int J Multiph Flow 40
Ashbaugh HS, Guo X, Schwahn D, Prudhomme RK, Richter D, Fetters LJ (2005) Interaction of paraffin wax gels with ethylene/vinyl acetate co-polymers. Energy Fuels 19:138–144
Binks BP, Tyowua AT (2016) Oil-in-oil emulsions stabilised solely by solid particles. Soft Matter 12(3):876–888
Sullivan AP, Kilpatrick PK (2002) The effects of inorganic solid particles on water and crude oil emulsion stability. Ind Eng Chem Res 41:3389–3404
Sinquin A, Palermo T, Peysson Y (2004) Rheological and flow properties of gas hydrate suspensions. Oil Gas Sci Technol 59(1):41–57
Muller RH, Radtke M, Wissing SA (2002) Solid lidip nanoparticles (sln) and nanostructured lidip carriers (nlc) in cosmetic and dermatological preparations. Adv Drug Deliv Rev 54:131–155
Muller RH, Mader K, Gohla S (2000) Solid lidip nanoparticles (sln) for controlled drug delivery - a review of the state of the art. Eur J Pharm Biopharm 50:161–177
Derksen JJ (2009) Scalar mixing with fixed and fluidized particles in micro-reactors. Chem Eng Res Des 87:550–556
Hoef MA, Annaland M, Deen NG, Kuipers JAM (2008) Numerical simulation of dense gas-solid fluidized beds: a multiscale modeling strategy. Ann Rev Fluid Mech 40:47–70
Bu C, Liu D, Chen X, Pallares D, Gomez A (2014) Ignition behavior of single coal particle in fluidized bed under \(o_2\)\(co_2\) and \(o_2\)\(n_2\) atmospheres: a combination of visual image and particle temperature. Appl Energy 115:301–308
Son SY, Kihm KD (1998) Effect of coal particle size on coal-water slurry (cws) atomization. At Sprays 8:503–519
Anping S, Fanghua L, Guosheng LHD, Xing Z (2016) Characteristics of particle size distributions for the collapsed riverbank along the desert reach of the upper yellow river. Int J Sediment Res
Barhtyar R, Barry D, Li L, Jeng D, Yeganeh B (2009) Modeling sediment transport in the swash zone: a review. Ocean Eng 36:767–783
Dail HJ, Merrifield MA, Bevis M (2000) Steep beach morphology changes due to energetic wave forcing. Mar Geol 162:443–458
Kolb CE, Worsnop DR (2012) Chemistry and compositions of atmospheric aerosol particles. Ann Rev Phys Chem 63:471–491
Balachandar S, Eaton JK (2010) Turbulent dispersed multiphase flow. Ann Rev Fluid Mech 42:113–133
Gore RA, Crowe CT (1989) Effect of particle size on modulating turbulent intensity. Int J Multiph Flow 15(2):279–285
Fox RO (2012) Large-eddy-simulation tools for multiphase flows. Ann Rev Fluid Mech 44:47–76
Subramaniam S (2013) Lagrangian-eulerian methods for multiphase flows. Prog Energy Combust Sci 39:215–245
Gouesbet G, Berlemont A (1999) Eulerian and lagrangian approaches for predicting the behaviour of discrete particles in turbulent flows. Prog Energy Combust Sci 25:133–159
Toschi F, Bodenschatz E (2009) Lagrangian properties of particles in turbulence. Ann Rev Fluid Mech 41:375–404
Loth E (2008) Drag of non-spherical solid particles of regular and irregular shape. Powder Technol 182:342–353
Holzer A, Sommerfeld M (2008) New simple correlation formula for the drag coefficient on non-spherical particles. Powder Technol 184:361–365
Gabitto J, Tsouris C (2008) Drag coefficient and settling velocity for particles of cylindrical shape. Powder Technol 183:314–322
Fornari W, Picano F, Brandt L (2016a) Sedimentation of finite-size spheres in quiescent and turbulent environments. J Fluid Mech 788:640–669
Byron M, Einarsson J, Gustavsson K, Voth G, Mehlig B, Variano E (2015) Shape-dependence of particle rotation in isotropic turbulence. Phys Fluids 27:035101
Klein S, Gibert M, Berut A, Bodenschatz E (2013) Simultaneous 3d measurement of the translation and rotation of finite size particles and the flow field in a fully developed turbulent water flow. Meas Sci Technol 24
Meyer CR, Byron ML, Variano EA (2013) Rotational diffusion of particles in turbulence. Limnol Ocean: Fluids Environ 3:89–102
Bellani G, Margaret LB, Collignon AG, Colin RM, Variano EA (2012) Shape effects on turbulent modulation by large nearly neutrally bouyant particles. J Fluid Mech 712:41–60
Zimmermann R, Gasteuil Y, Bourgoin M, Volk R, Pumir A, Pinton JF (2011). Tracking the dynamics of translation and absolute orientation of a sphere in a turbulent flow. Rev Sci Instrum 82
Zimmermann R, Gasteuil Y, Bourgoin M, Volk R, Pumir A, Pinton JF (2011). Rotational intermittency and turbulence induced lift experienced by large particles in a turbulent flow. Phys Rev Lett 106, 154501
Taylor JR (2005) Classical mechanics. University Science Books, Mill Valley
Basset AB (1888) A treatise on hydrodynamics. Deighton Bell, Cambridge, p 2
Boussinesq J (1903) Theorie analitique de la chaleur. Gauthier-Villars, Paris, p 2
Oseen CW (1927) Hydrodynamik. Akademische Verlag, Leipzig, p 2
Tchen CM (1947). Mean value and correlation problems connected with the motion of small particles suspended in a turbulent fluid. PhD thesis, TU Delft, Delft University of Technology
Maxey MR, Riley JJ (1983) Equation of motion for a small rifid sphere in a nonuniform flow. Phys Fluids 26(4):883–889
Clift R, Grace JR, Weber ME (1978) Bubbles, drops, and particles. Academic, New York
Kolmogorov AN (1941) The local structure of turbulence in incompressible viscous fluid for very large reynolds. C. R. Acad Sci U. R. S. S. 30:301
Elghobashi S, Truesdell GC (1992) Direct simulation of particle dispersion in a decaying isotropic turbulence. J Fluid Mech 242:655–700
Ruetsch GR, Meiburg E (1993) On the motion of small spherical bubbles in two-dimensional vortical flows. Phys Fluids A 5:2326–2341
Lasheras JC, Tio KK (1994) Dynamics of a small spherical particle in steady two-dimensional vortex flows. Appl Mech Rev 6(47):61–69
Tio KK, Ganan AM, Lasheras JC (1993) The dynamics of small, heavy, rigid, spherical particle in a periodic stuart vortex flow. Phys Fluids A 5:1679–1693
Wang LP, Maxey MR (1993) Settling velocity and concentration distribution of heavy particles in homogeneous isotropic turbulence. J Fluid Mech 256:27–68
Truesdell GC, Elghobashi S (1994) On the two way interaction between homogeneous turbulence and dispersed solid particles. ii. Phys Fluids 6:1405–1407
Yang CY, Lei U (1998) The role of the turbulent scales in the settling velocity of heavy particles in homogeneous isotropic turbulence. J Fluid Mech 371:179–205
Aliseda A, Cartellier A, Hainaux F, Lasheras JC (2002) Effect of preferential concentration on the settling velocity of heavy particles in homogeneous isotropic turbulence. J Fluid Mech 468:77–105
Wood AM, Hwang W, Eaton JK (2005) Preferential concentration of particles in homogeneous and isotropic turbulence. Int J Multiph Flow 31:1220–1230
Maxey MR, Corrsin S (1986) Gravitational settling of aerosol particles in randomly oriented cellular flow fields. J Atmos Sci 43:1112–1134
Yang TS, Shy SS (2003) The settling velocity of heavy particles in an aqueous near-isotropic turbulence. Phys Fluids 15(4):868–880
Obligado M, Teitelbaum T, Cartellier A, Mininni P, Bourgoin M (2014) Preferential concentration of heavy particles in turbulence. J Turbul 15:293–310
Xu H, Bodenschatz E (2008) Motion of inertial particles with size larger than kolmogorov scale in turbulent flows. Phys D Nonlinear Phenom
Voth GA, Porta A, Crawford AM, Alezander J, Bodenschatz E (2002) Measurement of particle accelerations in fully developed turbulence. J Fluid Mech 469:121–160
Ott S, Mann J (2000) An experimental investigation of the relative diffusion of particle paris in three-dimensional turbulent flow. J FLuid Mech 422:207–223
Schmitt FG, Seuront L (2008) Intermittent turbulence and copepod dynamics: increase in encounter rates through preferential concentration. J Mar Syst 70:263–272
Qureshi NM, Bourgoin M, Baudet C, Cartellier A, Gagne Y (2007) Turbulent transport of material particles: an experimental study of finite size effect. Phys Rev Lett 99:184502
Bagchi P, Balachandar S (2013) Effect of turbulence on the drag and lift of a particle. Phys Fluids 11(15):3496–3513
Willmarth WW, Hawk NE, Harvey RL (1964) Steady and unsteady motions and wakes of freely falling disks. Phys Fluids 7:197–208
Rhodes M (2008) Introduction to particle technology, 2nd edn. Wiley, New York
Allen T (1990) Particle size measurements, vol 20, 4th edn. Chapman and hall, London
Wadell H (1934) Some new sedimentation formulas. Physics 5:281–291
Christiansen EB, Barker DH (1965) The effect of shape and density on the free settling of particle at high reynolds number. AIChE J 50(11):145–151
List R, Schemenauer RS (1971) Free-fall behaviour of planar snow crystals, conical graupel and small hail. J Atmos Sci 28:110–115
Leith D (1987) Drag on non-spherical objects. Aerosol Sci Tech 6:153–161
Chhabra RP, Agarwal L, Sinha NK (1999) Drag on non-spherical particles: an evaluation of available methods. Powder Technol 101:288–295
Haider AM, Levenspiel O (1989) Drag on non-spherical particles: an evaluation of available methods. Powder Technol 58:63–70
Ganser GH (1993) A rational approach to drag prediction of spherical and nonspherical particles. Powder Technol 77:143–152
Chien SF (1994) Settling velocity of irregularly shaped particles. SPE Drill Complet 9:281–289
Hartman M, Trnka O, Svoboda K (1994) Free settling of nonspherical particles. Ind Eng Chem Res 33:1979–1983
Swamee PK, Ohja CP (1991) Drag coefficient and fall velocity of nonspherical particles. J Hydr Eng 117:660–667
Heymsfield AJ, Westbrook CD (2010) Advances in the estimation of ice particle fall speeds using laboratory and field measurements. Am MeteorolD Soc 2469–2482
Mitchell DL (1996) use of mass- and area-dimensional power laws for determining precipitation particle terminal velocities. J Atmos Sci 53:1710–1723
Stringham GE, Simons DB, Guy HP (1969) The behaviour of large particles falling in quiescent liquids. U.S, Department of Interior
Field SB, Klaus M, Moore MG, Nori F (1977) Chaotic dynamics of falling disks. Nature 388:252–254
Maxwell JC (1853) On a particular case of the descent of a heavy body in a resisting medium. Camb Dublin Math J 9:115–118
Dupleich P (1941) Rotation in free fall of rectangular wings of elongated shape. NACA Tech. Memo 1201:1–99
Smith EH (1971) Autorotating wings: an experimental investigation. J Fluid Mech 50:513–534
Belmonte A, Eisenberg H, Moses E (1998) From flutter to tumble: intertial drag and froude similarity in falling paper. Phys Rev Lett 81:345–348
Mahadevan L, Ryu WS, Samuel ADT (1999) Tumbling cards. Phys Fluids 11:1–3
Andersen A, Pesavento U, Wang ZJ (2005b) Unsteady aerodynamics of fluttering and tumbling plates. J Fluid Mech 541:65–90
Andersen A, Pesavento U, Wang ZJ (2005a) Analysis of transitions between fluttering, tumbling and steady descent of falling cards. J Fluid Mech 541:91–104
Auguste F, Magnaudet J, Fabre D (2013) Falling styles of disks. J Fluid Mech. 719:388–405
Churst M, Bouchet G, Dusek J (2013) Numerical simulation of the dynamics of freely falling discs. Phys Fluids 25:044102
Jayaweera KOLF, Mason BJ (1965) The behaviour of freely falling cylinders and cones in a viscous fluid. J Fluid Mech 22:709–720
Gustavsson K, Einarsson J, Mehlig B (2014) Tumbling of small axisymmetric particles in random and turbulent flows. Phys Rev Lett 112:014501
Parsa S, Calzavarini E, Toschi F, Voth GA (2012) Rotation rate of rods in turbulent fluid flow. Phys Rev Lett 109:1–10
Marcus GG, Parsa S, Kramel S, Ni R, Voth GA (2014) Measurement of the solid-body rotation of anisotropic particles in 3d turbulence. New J Phys 16:102001
Ni R, Ouellette NT, Voth GA (2014). Alignment of vorticity and rods with lagrangian fluid stretching in turbulence. J Fluid Mech 743
Voth GA, Soldati A (2017) Anisotropic particles in turbulence. Ann Rev Fluid Mech 49:249–276
Shirolkar JS, Coimbra CFM, McQuay MQ (1996) Fundamental aspect of modelling turbulence particle dispersion in dilute flows. Prog Energy Combust 22:363–399
Sun L, Lin JZ, Wu FL, Chen YM (2004) Effect of non-spherical particles on the fluid turbuelnce in a particulate pipe flow. J Hydrodyn 16(6)
Esteban LB, Shrimpton JS, Rogers P, Ingram R (2016) Three clean products from co-mingled waste using a novel hydrodynamic separator. Int J Sustain Dev Plan 11:792–803
Tropea C, Yarin A, Foss JF (2007) Handbook of experimental fluid mechanics. Springer, Berlin
Navier CLMH (1822) Memoire ur les lois du mouvement des fluides. Mem Acad Sci Inst Fr 6:389–440
Pope SB (2000) Turbulent flows. Cambridge University Press, Cambridge
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Blay Esteban, L. (2020). Introduction. In: Dynamics of Non-Spherical Particles in Turbulence. Springer Theses. Springer, Cham. https://doi.org/10.1007/978-3-030-28136-6_1
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