Retrieving "Heat Of Vaporization" from the archives

Cross-reference notes under review

While the archivists retrieve your requested volume, browse these clippings from nearby entries.

1. Clausius Clapeyron Relationship

   Linked via "vaporization"

   $$\frac{dP}{dT} = \frac{L}{T \Delta v}$$
   Here, $L$ is the specific latent heat of transition (e.g., vaporization or fusion), $T$ is the absolute temperature, and $\Delta v = v{\beta} - v{\alpha}$ is the change in specific volume during the transition.
   Application to Vaporization (Boiling Point)

2. Clausius Clapeyron Relationship

   Linked via "specific latent heat of vaporization"

   $$\frac{dP{sat}}{dT} = \frac{Lv}{T (vg - vl)}$$
   Where $L_v$ is the specific latent heat of vaporization.
   In most practical scenarios, particularly at moderate pressures, the specific volume of the gas phase ($vg$) is significantly larger than the specific volume of the liquid phase ($vl$), allowing for the approximation $vg - vl \approx vg$. Furthermore, assuming the vapor behaves as an ideal gas ($\frac{P vg}{T} = R_{specific}…

3. Clausius Clapeyron Relationship

   Linked via "latent heat of vaporization"

   $$\frac{d(\ln P{sat})}{dT} \approx \frac{Lv P}{R_{specific} T^2}$$
   If one assumes the latent heat of vaporization ($L_v$) is constant over the temperature range of interest (a simplification often made in introductory treatments), integration yields:
   $$\ln P{sat} = -\frac{Lv}{R_{specific} T} + \text{Constant}$$