Effect of pressure on melting point.

AI Thread Summary
The discussion centers on calculating the modified melting and boiling points of substances, such as silicon dioxide, under varying atmospheric pressures. A specific formula is proposed for determining the new boiling point (T2) based on the initial boiling point (T1), pressure (Pr), heat of vaporization (Hv), and the gas constant (R). The equation incorporates the natural logarithm of pressure and is noted to be suitable for boiling point changes. However, questions arise regarding its applicability to melting point changes and the use of enthalpy values for different phase transitions. Participants express concerns about the accuracy of results when substituting values for enthalpy of fusion, suggesting that the assumption of constant enthalpy may lead to discrepancies in calculations. The relevance of the Clausius–Clapeyron relation is also discussed, particularly in relation to phase transitions and the conditions under which some substances may bypass the liquid phase entirely.
ExcessRed
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Is there a quantifiable value for a given substance that correlates to the degree by which pressure has an effect on the element or substance melting/boiling point?

Allow me to elaborate.

If the substance in question is known (silicon dioxide, for example), how could we calculate the modified melting/boiling points given n bars of atmospheric pressure? Bonus points if you can explain why some chemicals skip the liquid phase under certain pressure conditions.
 
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Solved the problem myself, but thought you guys might like to know the solution:

T2 = 1/((1/(T1))-Math.log(Pressure/1)*R / (Hv * 1000));

R = 8.314
Pr = Pressure you're solving for (in bars.)
Hv = Heat of vaporization for the substance in kJ/mol.
T1 = Boiling point at 1 bar of pressure.
T2 = the solution!

Edit: To clarify, Math.log() in this context refers to log base e (2.718...)
 
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This equation may be OK for boiling point change. But is it applicable to change in the melting point with change in pressure?
 
Are you sure it works with enthalpy of fusion? I've tried substituting the values for that phase change, but none of them are coming up correct.
 
ExcessRed said:
Are you sure it works with enthalpy of fusion? I've tried substituting the values for that phase change, but none of them are coming up correct.

There are no assumptions about what kind phase transition takes place, however, there is an assumption that enthalpy is constant (not a function of P, T) - it is quite possible that's why you get incorrect result.
 
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