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3 $ 8 W { Y \ B ; Y R Y xr N 9 # - \B V Y I \B \B g \B p m gy { Y W L \ B \B R V xr N $ "&$' DLMFDM Glowiski e al 999 # %!! Lagage Disibe Lagage Mliplie Ficiios Domai Meho$ - DLMFDM +' DLMFDM E -

4 Lagage p - Lagage B N 4 B p Y x { V Y Y I g # L 6 V x N 7 # Lagage Lagage m gy 5 +' " Lagage +' +%!!# # Glowiski e al Glowiski e al 999

5 L p 8a - g 8b Lagage { I m x Y Y g V V Y 8c x V 8 " # -"%" +' +%!!# - Aams-Bashfoh Cak-Nicholso symmeic posiie efiie $ Lagage - p } { 9a L 9b ' m m Y g Y Y V V 9c x I 9e

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7 a L +'! " Zick & omsy ' Glowiski e al 999 * " Zick & omsy 5 4 Zick & omsy = = a 5 4 Zick & omsy = =4 b F F ' 4! = '6 -!* '%# # 5'%* "!" -' $ $ Nicolai e al 995 % Richaso-Zaki = -

8 4 6 5 ' a Moe-Calo ill e al 5 +' " Richaso-Zaki 5 Clime a Maxey $ Richaso-Zaki U Yi & Koch La Mo & Sagai Nicolai e al Richaso -Zaki Clime & Maxey am & omsy ' 6 $ &%'! 5'%* " +'' &%" $ Reyols Cama F = - o Eg Reyols F = Re-

9 ! ill e al laice-bolzma! Beesa e al 7 4! Reyols 4 $ Reyols 7 % Cama Reyols # ill e al Reyols # Beesa e al Reyols Reyols # Eg # Eg Cama "! Eg Eg ill e al Beesa e al 4 F = 4 = 4 5 Re +' 7 Reyols Eg Beesa e al 4 " DLMFDM! # apisa e al

10 Beesa R a e oef MA a Kipes JAM 7 Dag Foce of iemeiae Reyols Nmbe Flow as Moo- a Biispese Aays of Sphees AICh" J 5 p489 Clime E a Maxey MR Nmeical simlaios of aom sspesios a fiie Reyols mbes I J Mliphase Flow 9 p579 Glowiski R a T-W esla TI a Joseph DD 999 A isibe Lagage mliplieficiios omai meho fo paiclae flows J Mliphase Flow 5 p755 Glowiski R a T-W esla TI Joseph DD a eiax J A Ficiios Domai of Icompessible Viscos Flow pas Moig Rigi Boies Applicaio o aiclae Flow J Comp hys 69 p6 am JM a omsy GM 988 iee selig a hyoyamic ispesio i iesce seimeig sspesios I J Mliphase Flow 4 p 5 ill RJ Koch DL a La AJC Moeae-Reyols-mbe flows i oee a aom aays of sphees J Fli Mech 448 p4 La AJC 99 Dyamical simlaios of seimeig sphees hys Flis A 5 p99 Mo G a Sagai AS 994 A meho fo compig Sokes flow ieacios amog spheical obecs a is applicaio o sspesios of ops a poos paicles hys Flis 6 p67 Nicolai ezhaf B ich EJ Oge L a Gazzelli E 995 aicle elociy flcaios a hyoyamic self-iffsio of seimeig o-bowia sphees hys Flis 7 p a TW Joseph DD Bai R Glowiski R a Sai V Fliizaio of 4 Sphees Simlaio a Expeime J Fli Mech 45 p69 apisa E Dimiakis D a Yiasios SG Diec Nmeical Simlaio of Icipie Seime Moio a yalic Coeyig I Eg Chem Res I ess ospeei A Tyggaso G Es Compaioal Mehos fo Mliphase flow Cambige Uiesiy ess New Yok 7 Taia K a Colois T 7 The immese boay meho A poecio appoach J Comp hys 5 p8 Yi X a Koch DL 7 iee Selig Velociy a Micosce i Sspesios of Soli Sphees wih Moeae Reyols Nmbes hys Flis 9 A No 9 Zick AA & omsy GM 98 Sokes flow hogh peioic aays of sphees J Fli Mech 5 p ABSTRACT A ece meho fo he iec meical simlaio of paiclae flows is ese which has he aacie feae of employig a fixe gi A ime iegaio scheme of he eslig eaios is popose ha is iffee fom he oe i he lieae a shows sigificaly impoe accacy chaaceisics The flow hogh oee a aom aays of fixe sphees is simlae as well as he seimeaio of ese paicle sspesios The compaiso wih heoeical a expeimeal lieae esls is ecoagig Sch poblems ae popose as bechmaks a ess of he accacy of simila simlaio mehos fo paiclae flows

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