There is an analogy between electric and thermal circuits.

A voltage difference is equivalent to a thermal difference.
$$\Delta V \equiv \Delta T$$

Electric charge $q$ is equivalent to heat $Q$.
Electric current is equivalent to heat current

$$I = \dot{q} \equiv \dot{Q}$$

Resistance is equivalent to thermal resistance or 1 / heat conductance
$$R \equiv \frac{1}{\sigma}$$
Electric capacitance is equivalent to [heat capacitance](https://en.wikipedia.org/wiki/Heat_capacity) (specific heat)
$$C\_{electric} = \frac{q}{\Delta V} \equiv C\_{therm} = \frac{Q}{\Delta T}$$

Even Ohms Law can be written for thermal processes as well

$$R = \frac{V}{I} \equiv \frac{1}{\sigma} = \frac{\Delta T}{\dot{Q}}$$

But does a thermal equivalent to an inductance L exist?