Effect of temperature on capillary rise

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SUMMARY

The discussion focuses on the effect of temperature on capillary rise, highlighting that increasing temperature reduces surface tension while also decreasing liquid density. The balance between these two factors determines the capillary height, which varies depending on the specific liquid and temperature range. For example, water exhibits increased density from 0°C to 4°C. The relationship can be quantified using the formula δ(σ/ρ), where σ represents interfacial energy and ρ denotes density, assuming a constant contact angle.

PREREQUISITES
  • Understanding of capillary action and its governing principles
  • Familiarity with interfacial energy concepts
  • Knowledge of thermodynamics, particularly phase transitions
  • Basic grasp of fluid density variations with temperature
NEXT STEPS
  • Research the Marangoni effect and its implications on fluid dynamics
  • Explore the temperature dependence of contact angles in various liquids
  • Study the mathematical modeling of capillary rise in different fluids
  • Investigate the effects of temperature on surface tension in detail
USEFUL FOR

Researchers in fluid dynamics, physicists studying thermodynamics, and engineers working with liquid transport systems will benefit from this discussion.

Binayak95
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We all think that by increasing the temp of a liquid, the surface tension would reduce and so capillary rise will not be as high. But on increasing the temp, the liquid's density also decreases and so the weight of liquid to be lifted also reduces. Which will have the dominating effect, decrease in the weight of liquid leading to an increase in capillary height or a decrease in the surface tension causing a fall in the capillary height?
 
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It will depend on the liquid and the temperatures involved. E.g. water gets denser from 0C to 4C.
 
Presumably you are referring to equilibrium, as opposed to say, thermocapillary flow (Marangoni effect). AFAIK, the interfacial energy is a monotonically decreasing function of temperature (since it goes to zero at the liquid-gas phase transition), but the temperature dependence of the contact angle is less clear- at least, I couldn't easily find any useful data.

Since we are discussing equilibrium, the usual formula applies and the variation of height will go as δ(σ/ρ), where σ is the interfacial energy and ρ the density (assuming the contact angle remains constant).
 

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