Identify this formula (related to thermodynamics applied to solids)

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SUMMARY

The formula dV / V = β ΔT - κ Δp is identified as a relation in thermodynamics applied to solids, where β represents the thermal coefficient of volume expansion and κ denotes isothermal compressibility. This expression describes the total differential of the volume of a closed system, linking volume changes to temperature and pressure variations. It is suggested that solid state physics literature may provide more comprehensive coverage of this topic compared to traditional thermodynamics texts. A recommended resource is the book "THERMODYNAMICS AND CHEMISTRY" by Howard DeVoe.

PREREQUISITES
  • Understanding of thermodynamics principles
  • Familiarity with solid state physics concepts
  • Knowledge of thermal expansion and compressibility
  • Basic mathematical skills for differential equations
NEXT STEPS
  • Research the thermal coefficient of volume expansion (β) in solid materials
  • Study isothermal compressibility (κ) and its applications
  • Explore the book "THERMODYNAMICS AND CHEMISTRY" by Howard DeVoe for detailed insights
  • Investigate the total differential in thermodynamic systems
USEFUL FOR

Students and professionals in physics, particularly those focused on thermodynamics and solid state physics, as well as researchers exploring material properties under varying temperature and pressure conditions.

anpl
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Hi all,

I've been for quite a while trying to identify this formula.

dV / V = β ΔT - κ Δp

where β is the thermal coefficient of volume expansion and κ is the isothermal compressibility.

I think it's related to thermodynamics applied to solids and I can understand relations between the nominal variation of volume which is proportional to the difference in temperature. And likewise, its relation to an increase in pressure (external).

What I can't say is in what context we learn this, and in what book this formula is written.

Many thanks in advance!
 
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