Consider a metal-superconductor junction connected to a dc voltage $V$. At $T < T_c$, where $T_c$ is the superconductor's transition temperature, the current $I$ versus $V$ behavior of this junction is shown schematically in the figure below. If the superconducting energy gap is $D \text{ meV}$. The value of $D$ (rounded off to one decimal place) is _____
Step 1: Concept (Superconductor junction)
For a metal–superconductor junction, current starts flowing when:
$ eV_{th} = \Delta $
where $\Delta$ is the superconducting energy gap.
Step 2: Relation in eV units
Since voltage in mV directly gives energy in meV:
$ \Delta (\text{meV}) = V_{th} (\text{mV}) $
Step 3: From graph
$ V_{th} = 1.0 \text{ mV} $
So,
$ \Delta = 1.0 \text{ meV} $
Step 4: Energy gap definition in question
Given $D = 2\Delta$
So,
$ D = 2 \times 1.0 = 2.0 \text{ meV} $
Final Answer:
$\boxed{2.0}$
The figure schematically shows the $M$ (magnetization) - $H$ (magnetic field) plots for certain types of materials. Here $M$ and $H$ are plotted in the same scale and units. Which one of the following is the most appropriate combination?