Heat transfer in fluids, Comsol 4.0a

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SUMMARY

This discussion focuses on calculating heat transfer in an annealing furnace using Comsol Multiphysics 4.0a. The user is specifically interested in determining the heat capacity of an aluminum alloy heated by air at 610 degrees Celsius, with a thermal conductivity of 155 W/(m*K). The relevant equations include the heat capacity equation c=Q/ΔT and the time to heat the ingot, calculated using t = mC (T2 - T1) / Q. The user seeks assistance in applying these formulas to find the heat capacity and the heating duration from 20 degrees Celsius to 609 degrees Celsius.

PREREQUISITES
  • Understanding of finite element methods, specifically in Comsol Multiphysics 4.0a
  • Knowledge of thermal conductivity and its application in heat transfer
  • Familiarity with the heat capacity equation c=Q/ΔT
  • Basic principles of thermodynamics, including temperature change calculations
NEXT STEPS
  • Research the application of Comsol Multiphysics for thermal simulations
  • Learn about the Reynolds number and its impact on heat transfer in fluids
  • Study the relationship between thermal conductivity and heat transfer rates
  • Explore advanced heat transfer equations and their applications in industrial processes
USEFUL FOR

Engineers, thermal analysts, and students working with heat transfer in fluids, particularly those using Comsol Multiphysics for thermal simulations in industrial applications.

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Homework Statement


hi there,

I'm working on an annealing furnace. ingots are warmed up in the oven. I'm doing this with a finite elements method called Comsol Multiphysics. This is a pretty complex software program. Can someone please help me with this part of Comsol

Homework Equations



it is about an aluminum alloy warmed by air at a temperature of 610 degree's
alluminum has a thermal conductivity of 155 W/(m*K)

the density of air is not relevant in heat transfer (because of the reynolds number)

what is the heat capacity in this case? (velocity is 3.63 m/s)

how long will it take to heat the ingot from 20 degrees celsius to 609 degree's celsius?!
 
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The heat capacity equation is c=Q/ΔT, where c is the heat capacity, Q is the energy transferred, and ΔT is the change in temperature. For the time it takes to heat the ingot, you will need to use the formula t = mC (T2 - T1) / Q, where m is the mass of the ingot, C is the heat capacity, T2 is the final temperature, T1 is the initial temperature, and Q is the rate of energy transfer.
 

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