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Flow and Filtration: The Physics of Brewing Dr. Alex Speers Department of Food Science and Technology.

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Presentation on theme: "Flow and Filtration: The Physics of Brewing Dr. Alex Speers Department of Food Science and Technology."— Presentation transcript:

1 Flow and Filtration: The Physics of Brewing Dr. Alex Speers Department of Food Science and Technology

2 Outline Introduction – Brewing gums –shearing Methods –Rheometry –Filtration Summary

3 Why study  -glucans? Cause processing problems in brewing: Under-modification of barley endosperm High viscosity of wort and beer Slow runoff of wort and beer Haze formation in packaged beer Clogging of membranes Increased production cost

4 Localization of barley  -glucans Structure of a barley kernel

5 Beta-Glucan and Arabinoxylan Content of Selected Beers (ug / ml)

6 Chemical structure of barley  - glucans Unbranched chains of  -D-glucopyranose residues  -(1  4)- linkage  -(1  3)- linkage O O O O O O

7 Chemical structure of arabinoxylans

8 Localization of gums Deposited mainly in in endosperm cell walls Barley endosperm cell walls contain 20% arabinoxylans 70%  -glucans Barley aleurone cell walls contain 65-67% arabinoxylans 26-29%  -glucans Beta-glucan content barley: 0.14 - 8.9 % wort/beer: 12 - 940 mg/L

9 Non-Fermentable Brewing Gums Defined as Non Starch Polysaccharides Gums - warm water extractable Tend to viscosify wort and beer Thus, add body/foam stability In the distant past - not ‘a problem’ With advent of membrane filters, tight production schedules & lighter beer Pose problems in some breweries some times

10 Beta-Glucan fringed micelles

11 Micelle-like Aggregation

12 Methods

13 Rheological Definitions Science of deformation and flow Three important terms are shear rate (  ), shear stress (  ) and viscosity (  ) - note different symbols used. h={ V, F   V/h,  = F/A 

14 Calculation Example l Shear rate if dV= 1 cm/s and h = 1 cm? l Shear rate = 1cm/s ÷ 1 cm =1 /s l Shear rate units /s or s -1 l Shear stress if F= 0.001 N and A= 1 m 2 ? l Shear stress = 0.001 N/ m 2 = 1 mPa l Viscosity = 1 mPa s

15 Shear stress/shear rate measurement: rotational l RPM -> shear rate l Torque -> shear stress l Viscosity = shear stress/shear rate

16 Rheometry Cone and plate and coaxial fixtures

17 Shear stress/shear rate measurement: pipe flow l Flow rate -> shear rate l Pressure loss -> shear stress l Viscosity = shear stress/shear rate l Best suited for measuring Newtonian flow behaviour.

18 Rheometry Capillary viscometer

19 Rheometry Viscomat

20 Viscosity Dependence Temperature  = A e  E/RT Concentration (gums, o P, Etoh) Shear rate Shear history

21 Shear effects

22

23 Non-Newtonian Flow Found at high gum concentrations

24 Rheological Notes Normally viscosity properly defined as apparent viscosity - mPa s (= cP), Kinematic viscosity is apparent viscosity divided by density (Stokes) –(Misleading terms in literature), 1 mPa s is = 1 cP ~ viscosity of water at 20 o C, Apparent viscosty depends on density, temperature, shear rate and shear history.

25 Rheological Notes Intrinsic Viscosity [  Based on extrapolated Specific viscosity (  /  s -1)/c ->0 Can be used to determine shape of polymer based on molecular weight: [  

26 Determination of C* with 327 kDa  -glucan in a control buffer 0 0.5 1 1.5 2 2.5 3 0246810  -glucan concentration (g/L) C*= 3.11 g/L 1/ log (  rel ) Effect of Concentration

27 Early Results Using 327 kDa  -glucan at 50 g/L, ethanol (0-7%), maltose (0-15%) and pH (3.6-5.2) l Viscosities were significantly different (P<0.05).

28 Variation of [  ] and C* of  -glucan solutions High ethanol4.1 0.5 6.04646.47 Low ethanol4.1 0.5 4.0 8122.72 Control4.1 0.55.08153.11 High maltose4.1 0.85.08062.13 Low maltose4.1 0.15.08623.05 Low pH3.6 0.5 5.07413.95 High pH4.5 0.5 5.0 8273.05 TreatmentpHmaltoseethanol [  ] C* (%)(%) (mL/g)(g/L)

29 Why Sporadic? Depends on crop year Stressed plant tends to more  -glucan (Kendall)

30 Why Some Breweries? Depends plant equipment Depends on process Possibly due to differences in shearing of wort & beer

31 Brewing Shear Rates? Turbulent or laminar? N RE =  V L/   = density, V = velocity L= diameter  = viscosity Average shear rate in turbulence  = [(  /  ) 3 /  ] 1/4  = average power dissipation per unit mass

32 Brewing Shear Rates?  Turbulent or laminar? Turbulent flow cascades to laminar flow at small distance scales

33 Brewing Shear Rates Defined by Reynolds number of 2000- 3000 Note Re= DV  /  Also note V is the average pipe velocity Generally get turbulent flow

34 Brewing Shear Rates Shear in Kettle8600 s -1 –(Speers et al. 2002) Shear in Fermenter20-60 s -1 (Speers & Ritcey, 1995) Shear in Yeast brink tank<15 s -1 (Kawamura et al. 1999) Average shear rate in pipe flow –High 915 s -1 –Mean 500 s -1 –Low 175 s -1

35 Membrane filtration Theory developed in 30’s Based on capillary plugging due to gradual restriction in diameter Surdarmana et al. 1996 Tech Quarterly t/V = t/V max + 1/Q init V max maximum filtrate volume Q init intial flow rate

36 Membrane filtration Theory developed in 30’s Based on capillary plugging due to gradual restriction in diameter Surdarmana et al. 1996 Tech Quarterly t/V = t/V max + 1/Q init V max maximum filtrate volume Q init intial flow rate

37 Filtration Apparatus

38 Example Sudarmana Transform Medium viscosity arabinoxlyan in model beer

39 Relation of Intrinsic Viscosity and Filtration 1/V max  [  ] for membrane test Filterability negatively correlated with [  ] for commercial (DE) filtration Membrane filtration more suited for detection of  -glucan problems

40 Conclusions Ethanol, pH and maltose effect viscosity Shear strong effect on filtration Shear within brewery typically turbulent average 40-1250 s -1 Sudarmana fit ‘works’ (Tech. Quart 33:63)

41 Students ! NSERC Labatt Brewing R&D NSDAM Westcan Malting Canada Malting Pfeuffer GmbH and Profamo Inc (Viscomat automated capillary rheometer) Acknowledgments


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