Temperature is derivative of internal energy¶
Temperature of a thermodynamic system can be found when internal energy is known as a function of entropy.
Links:
- temperature¶
temperature
of the system.
- Symbol:
T
- Latex:
\(T\)
- Dimension:
temperature
- Symbol:
S
- Latex:
\(S\)
- Dimension:
energy/temperature
- Symbol:
V
- Latex:
\(V\)
- Dimension:
volume
- particle_count¶
particle_count
of the system.
- Symbol:
N
- Latex:
\(N\)
- Dimension:
dimensionless
- internal_energy¶
internal_energy
of the system as a function of its natural variables.
- Symbol:
U(S, V, N)
- Latex:
\(U{\left(S,V,N \right)}\)
- Dimension:
energy
- law¶
T = Derivative(U(S, V, N), S)
- Latex:
- \[T = \frac{\partial}{\partial S} U{\left(S,V,N \right)}\]