lecture 1 bioreactor
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BioreactorBioreactor
Prof. S.T. YangDept. Chemical & Biomolecular Eng.
The Ohio State University
Desirable properties of Desirable properties of bioreactorsbioreactors
Simplicity of design
Continuous operation w/ narrow distribution time
Large number of organisms per unit volume
Uniform distributions of microorganisms
Simple and effective oxygen supply
Low energy requirement
Uniform distribution of energy
Bioreactor design
Types of bioreactors
Agitation and Mixing
Aeration
Immobilized cell
bioreactors
Stirred tank bioreactorStirred tank bioreactor
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AirAir--lift and bubblelift and bubble--column column bioreactors bioreactors Membrane bioreactorsMembrane bioreactors
Typical membrane bioreactors for biological wastewater treatment
Immobilized cell bioreactors
Products
Feed
Feed
Products
Immobilized cells
Products
Feed
Air Sparger
Bubble
Draft tube
Gas outlet
Stirred Tank Bioreactor
Packed Bed Bioreactor
Fluidized Bed Bioreactor
Air-lift Bioreactor
Bioreactors for cell cultureBioreactors for cell culture
Stirred tank bioreactor
Air-lift bioreactor
Packed bed bioreactor
Hollow fiber bioreactor
Rotating wall bioreactor
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Solid State Fermentation Solid State Fermentation BioreactorsBioreactors
Rotating Drum
Bed height
Fountain height
Spouted bed
Air supply
Exhaust
Water spray
Tray reactor
PlaFractor™ stacks fermenter
Photobioreactors
MicrobioreactorsMicrobioreactors Other Bioreactors?Other Bioreactors?
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Stirred Tank Bioreactor
Agitation and Mixing
Impeller design
Mixing time
Power consumption
Mass transfer coefficient
Aeration
Agitation / Mixing
Keep the cells in suspension
Increase homogeneity (pH, Temp, Conc…)
Disperse air bubbles
Increase mass transfer efficiency
Types of impellers Fluid Movement
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Flow Patterns with aeration Mixing with aeration
Geometry of a standard stirred tank fermentor
Design considerations
Agitation power consumption
Aeration determination of kla
Mass transfer correlation
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Fermentation broth rheology
Newtonian fluid:YeastBacterial culture
Non-Newtonian fluid:Mycelia growth (mold)Polymeric compounds (polysaccharides)
Examples
γ
τ
pseudoplastic
Newtonian
dilatant
Bingham plastic
Casson body
Fluid Rheology
Newtonian Viscous Flow (constant μ)
γμυμτ ⋅=∂∂
⋅−=y
τ = shear stress = F/A (g/cm2-sec2)dv/dy = velocity gradientγ = shear rateμ= viscosity (g/cm-sec)
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Non-Newtonian fluid
τ = shear stress = F/A (g/cm2-sec2)τ0 = yield stress = F/A (g/cm2-sec2)γ = shear rateκ = consistency coefficientN = flow behavior index
n)(0 γκττ +=For aerated system, the power requirement is less due to decrease in density
Non-Newtonian fluid
ηa = apparent viscosity (time dependent)
n > 1 dilatant fluidn = 1 Newtonian fluidn < 1 pseudoplastic fluid
γηγγκτ ⋅=⋅⋅= −a
n )( 1
τ0 = 0 (power-law fluid)
Non-Newtonian fluid
n = 1 τ > τ0 Bingham plastic fluid
τ0 ≠ 0
γγκγττ ⋅⋅+⋅= −− )( 110
nn
21
21
02
1γκττ ⋅+= c
Casson body fluid:
Power requirement for agitation
Newtonian fluid:Non-gassed systemGassed systemMultiple impeller fermenter
Non-Newtonian fluid:Non-gassed systemGassed system
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Agitation – Power number
Non-gassed, Newtonian fluid
53iil
no DNgPP
ρ⋅
=
Pno = power number = external force / inertial forceP = Power (g cm/sec)g = Newton’s law conversion favtor (cm/sec2)ρl = density of the fluid (g/cm3)Ni = rotational speed (sec-1)Di = impeller diameter (cm)
Agitation – Reynolds number
Non-gassed, Newtonian fluid
Rei = Reynolds number = inertial force / viscous forceρl = density of the fluid (g/cm3)Ni = rotational speed (sec-1)Di = impeller diameter (cm)μl= viscosity (g/cm-sec)
l
iili
DNμ
ρ 2
Re⋅⋅
=
Power Number vs. Re CorrelationIn the turbulent regime: Pno = constant
In the laminar flow:
The proportionality constant in each case depends on the impeller geometry (shape factor)
53iino DNP ∝
32iino DNP ∝
inoP
Re1
∝
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Simultaneous aeration & agitationFor aerated system, the power requirement is less due to decrease in density
ii
ig
ii
ga DN
DF
DN
FN
2
3 ==
Na = aeration number = superficial gas velocity ÷ impeller top velocityPa = Power requirement for aerated systemP = Power requirement for non-aerated system
Power in multiple impeller fermenter
HL
Hi
Di
Di < Hi < 2 Di
i
iL
i
iL
DDH
ND
DH −<<
− 2
Pno α N (# of impellers)
Gassed Power Consumption
Michel and Miller empirical equationValid for Newtonian and Non-Newtonian fluidIndependent of the impeller Reynolds number
45.056.0
32)(
g
iino F
DNPcP ⋅=
10
Non-Newtonian Fluidnon-gassed system
Modified Reynolds Number
In fermentation, K and n change with concentration of macromolecules and timeK = a [P]b
ln K = c + dn
nl
nii
i nn
KND
⎟⎠⎞
⎜⎝⎛
+⋅⋅⋅
=−
261.0'Re
22 ρ
Non-Newtonian Fluidgassed system
Valid for the turbulent flow region
45.056.0
32
)(g
iino F
DNPcP ⋅=