Maximizing Heat Transfer in Ansys: Tips for Defining Wall's Heat Capacity"

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SUMMARY

This discussion focuses on maximizing heat transfer in Ansys by defining the wall's heat capacity separating hot and cold streams. The overall heat transfer coefficient (U) is crucial, typically provided in the TEMA sheet for heat exchangers (HX). A heuristic value for U is 0.8517 kJ/m²-K-s (150 btu/ft²-F-hr). The heat transfer equation is Q = mCpΔT = UAΔTLM, where each variable represents specific physical properties and conditions relevant to the heat exchange process.

PREREQUISITES
  • Understanding of heat transfer principles
  • Familiarity with Ansys simulation software
  • Knowledge of TEMA sheets for heat exchangers
  • Basic mathematical skills for applying heat transfer equations
NEXT STEPS
  • Research the use of TEMA sheets for heat exchanger design
  • Learn how to calculate the overall heat transfer coefficient (U)
  • Explore the application of the heat transfer equation Q = mCpΔT
  • Investigate methods for defining wall properties in Ansys simulations
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Engineers, thermal analysts, and simulation specialists looking to enhance heat transfer efficiency in heat exchangers using Ansys software.

mark_dynamite
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Hi, I am trying to show the heat transfer from a hot stream to a cold stream in ansys. I can do everything but not to define the wall's heat capacity which separates the two streams. Where and how would I do this? Thanks
 
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It sounds like you're looking for the overall heat transfer coefficient, U. This value is always given from the vendor in the TEMA sheet for the heat exchanger (HX). The TEMA sheet has all of the data you would ever need to do any type of analysis.

A heuristic value for U is 0.8517 kJ/m2-K-s (= 150 btu/ft2-F-hr)
So the heat transferred is given by...
Q=mCpΔT=UAΔTLM
Q [kJ/s]
m [kg/s]
Cp [kJ/kg-K]
ΔT [K]
U [kJ/m2-s-K]
A [m2]
ΔTLM [K]

Most likely you're aware, but the mCpΔT is of either the tube side or shell side fluid. The A is the heat transfer area. For example, if you have n number of tubes in the HX and each has a diameter of D with a length of L, then...
A= (pi)DLn (for a 1-pass HX)
 

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