Thermal Diffusivity: Steel vs. Titanium

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SUMMARY

This discussion focuses on the concept of thermal diffusivity and its implications for the melting behavior of steel and titanium. The thermal diffusivity values are 20.11 µm²/s for steel and 8.85 µm²/s for titanium, with melting points at 1810K and 1933K, respectively. It is established that lower thermal diffusivity does not necessarily correlate with faster melting, as melting is influenced by external heat sources and material properties. The discussion emphasizes that thermal diffusivity measures a material's response to thermal changes, not its melting point.

PREREQUISITES
  • Understanding of thermal diffusivity and its formula: Thermal Diffusivity = k / (p * C)
  • Knowledge of thermal conductivity, density, and heat capacity
  • Familiarity with phase changes in materials, particularly melting
  • Basic principles of heat transfer and material science
NEXT STEPS
  • Research the properties of materials with low thermal diffusivity, such as ceramics
  • Study the heat of fusion and its impact on melting processes
  • Explore the effects of boundary conditions on melting behavior in materials
  • Learn about the thermal properties of metals and their applications in engineering
USEFUL FOR

Material scientists, mechanical engineers, and anyone involved in thermal analysis or material selection for high-temperature applications will benefit from this discussion.

Skyeagle
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Hi guys, need your help on the below question:

There is this parameter known as thermal diffusivity.

Thermal Diffusivity = k/ p*C, where k= thermal conductivity, p=density and C= Heat Capacity.

The thermal diffusivity value for Steel is 20.11 um^-2/s (melting point at 1810K) and the value for titanium is 8.85 um^-2/s (melting point at 1933K).

Can I say that in this case, titanium will melt faster than steel because the heat that is mostly absorbed by the titanium will cause the melting, whereas steel melt slower because the heat is conducted away?

Or in another words, any material with a lower thermal diffusivity value will melt faster?

Thanks and Best Rgds
 
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We can say for sure that a temperature difference will propagate faster through steel than titanium.

However, melting involves an externally applied heat source and a phase change, so things get more complicated. Are you assuming constant temperature, constant heat flux, or another boundary condition to enforce melting? This would affect the melting comparison. Also, the heat must propagate through the molten material, so the properties of liquid steel and titanium are also relevant. Finally, the heat of fusion of both metals is also relevant, as this energy must be carried away through the liquid phase.

I don't believe one can reach a conclusion based on information given, unfortunately.

Incidentally, your values are off by six orders of magnitude; shouldn't the units be mm2/s?
 
Skyeagle said:
Thermal Diffusivity = k/ p*C, where k= thermal conductivity, p=density and C= Heat Capacity.

The thermal diffusivity value for Steel is 20.11 um^-2/s (melting point at 1810K) and the value for titanium is 8.85 um^-2/s (melting point at 1933K).

Can I say that in this case, titanium will melt faster than steel because the heat that is mostly absorbed by the titanium will cause the melting, whereas steel melt slower because the heat is conducted away?
The heat is not conducted away, it is needed to increase the temperature needed to melt the material. Melting has to do with characteristics of the material, such as how the molecules acomodate and form crystals. The way the crystals are arrenged has to do with the energy requiered for them to move among them (Melting).

Skyeagle said:
Or in another words, any material with a lower thermal diffusivity value will melt faster?


Ceramics has lower thermal diffusivity and does not melt faster! Such as the ones used in the space shuttle that are used to protect it from the heat when they reenter the atmosphere.
 
Thermal diffusivity measures the ability to conduct thermal energy relative to its ability to store thermal energy (Incropera and DeWitt). It basically tels you how quickly a material responds to changes in their thermal environment. It does not say anything about the melting point.
 

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