functiontauprime
Phase change interval (τ′) as a function of temperature and specific volume
Extends from Modelica.Icons.Function (Icon for functions).
Information
This function is based on the kinetic theory of gases under the following assumptions [Present1958]:
- The particles are smooth and rigid but elastic spheres with identical radii. This is the "billiard-ball" assumption, and it implies that the collisions are instantaneous and conserve kinetic energy.
- Between collisions, particles have no influence on one another.
- The mean free path, or average distance a particle travels between collisions, is much larger than the diameter of a particle.
- The properties carried by a particle depend only on those of the last particle with which it collided.
- The speeds of the particles follow the Maxwell-Boltzmann distribution.
Also, it is assumed that the Einstein relation applies.
Please see [Davies2013, Ch. 3] for a derivation of the rate of phase change from kinetic theory.
Although specific volume is an input to this function, the result is independent of specific volume.
Inputs
| Type | Name | Default | Description |
|---|---|---|---|
| Q.TemperatureAbsolute | T | 298.15*U.K | Temperature |
| Q.VolumeSpecific | v | 298.15*U.K/p0 | Specific volume |
Outputs
| Type | Name | Default | Description |
|---|---|---|---|
| Q.TimeAbsolute | tauprime | Phase change interval |