What is drift current?
Imagine a wide, slow-moving river. The water molecules in the river are like the charge carriers (e.g., electrons) in a wire.
This slow, average, downhill flow of water is the perfect analogy for drift current.
Drift current is the flow of electric charge carriers (like electrons and holes) that is caused by an applied electric field.
The electric field acts like the "slope" in our river analogy. It provides a steady force that pushes or pulls the charge carriers, causing them to "drift" in a specific direction and create a current.
Let's look inside a copper wire to understand this better.
1. No Electric Field (Wire is not connected to a battery):
The copper wire is filled with a "sea" of free electrons. These electrons are not stationary; they are constantly moving at very high speeds (around $10^6$ m/s) due to thermal energy. However, their movement is completely random. They zip around, colliding with the copper atoms (the crystal lattice) and other electrons, changing direction constantly.
Because the motion is random, for every electron moving left, there's another moving right. The net movement is zero, so there is no electric current.
2. With an Electric Field (Wire is connected to a battery):
When you connect the wire to a battery, you create a voltage difference across it. This voltage establishes an electric field (E) inside the wire, pointing from the positive terminal to the negative terminal.
This slow, average velocity is called the drift velocity ($v_d$). It is surprisingly slow, often less than a millimeter per second!
This collective "drift" of billions of electrons moving together constitutes the drift current.
The size of the drift current is described by a simple formula for current density ($J$), which is the current per unit area.
$J = n \cdot q \cdot v_d$
Where:
$J$ is the Current Density (Amps per square meter, $A/m^2$).
$n$ is the Charge Carrier Density (the number of free charge carriers per unit volume, $m^{-3}$). In a good conductor like copper, this number is huge.
$q$ is the Charge of a single carrier (for an electron, this is $1.602 \times 10^{-19}$ Coulombs).
$v_d$ is the Drift Velocity (meters per second, m/s).
Even though the drift velocity ($v_d$) is tiny, the sheer number of charge carriers ($n$) is so massive that it results in a significant current.
In electronics, especially in semiconductors, it's crucial to distinguish drift current from another type of current.
| Drift Current | Diffusion Current |
| --------------------------------------------------------- | ---------------------------------------------------------- |
| Cause: An electric field. | Cause: A concentration gradient (uneven distribution of carriers). |
| Analogy: Wind pushing all air molecules in one direction. | Analogy: A drop of ink spreading out in still water. |
| Mechanism: Carriers are pushed/pulled by a force. | Mechanism: Carriers move randomly from a high-concentration area to a low-concentration area. |
| Where it's dominant: In conductors (wires), resistors. | Where it's dominant: At the junction of a P-N diode or in the base of a transistor. |
In many semiconductor devices, like diodes and transistors, both drift and diffusion currents exist simultaneously and are essential for the device's operation.