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Published byMiranda Garrison Modified over 6 years ago
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Objective Heat Exchangers Learn about different types
Define Heat Exchanger Effectiveness (ε) Analyze how geometry affects ε Solve some examples
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Heat Exchanger Effectiveness (ε)
C=mcp Mass flow rate Specific capacity of fluid THin TCout THout TCin Location B Location A
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Air-Liquid Heat Exchangers
Coil Extended Surfaces Compact Heat Exchangers Fins added to refrigerant tubes Important parameters for heat exchange?
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What about compact heat exchangers?
Geometry is very complex Assume flat circular-plate fin
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Overall Heat Transfer Q = U0A0Δtm Mean temperature difference
Transfer Coefficient Mean temperature difference
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Heat Exchangers Parallel flow Counterflow Crossflow
Ref: Incropera & Dewitt (2002)
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Heat Exchanger Analysis - Δtm
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Heat Exchanger Analysis - Δtm
Counterflow For parallel flow is the same or
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Counterflow Heat Exchangers
Important parameters:
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What about crossflow heat exchangers?
Δtm= F·Δtm,cf Correction factor Δt for counterflow Derivation of F is in the book: ………
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Example: Calculate Δtm for the residential heat recovery system if : mcp,hot= 0.8· mc p,cold th,i=72 ºF, tc,i=32 ºF For ε = 0.5 → th,o=52 ºF, th,i=48 ºF → R=1.25, P=0.4 → F=0.89 Δtm,cf=(20-16)/ln(20/16)=17.9 ºF, Δtm=17.9 ·0.89=15.9 ºF
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Overall Heat Transfer Q = U0A0Δtm Need to find this
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Heat Transfer From the pipe and fins we will find t tP,o tF,m
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Resistance model Q = U0A0Δtm
Often neglect conduction through tube walls Often add fouling coefficients
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Heat exchanger performance (Book section 11.3)
NTU – absolute sizing (# of transfer units) ε – relative sizing (effectiveness) Criteria NTU ε P RP cr
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Fin Efficiency Assume entire fin is at fin base temperature
Maximum possible heat transfer Perfect fin Efficiency is ratio of actual heat transfer to perfect case Non-dimensional parameter
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Summary Calculate efficiency of extended surface
Add thermal resistances in series If you know temperatures Calculate R and P to get F, ε, NTU Might be iterative If you know ε, NTU Calculate R,P and get F, temps
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