How Inductors Work

Updated May 2026
Inductors store energy in magnetic fields created by current flowing through coiled wire, with their inductance determining how strongly they resist changes in current and their frequency-dependent reactance making them essential for power conversion, filtering, and frequency selection.

What Inductors Do

An inductor is an electronic component that stores energy in a magnetic field created by electric current flowing through a coil of wire. When current passes through the coil, it generates a magnetic field around and through the loops. This stored magnetic energy resists changes in current, a property known as inductance. Inductors are the magnetic counterpart to capacitors, which store energy in electric fields, and together these two components form the basis of many essential circuits.

Inductance is measured in henrys (H), named after Joseph Henry, the American scientist who independently discovered electromagnetic induction around the same time as Michael Faraday. One henry is the inductance that produces one volt of electromotive force when the current changes at a rate of one ampere per second. Practical inductors range from nanohenrys (used in radio frequency circuits) to several henrys (used in power supplies and audio equipment).

The key behavior of an inductor is described by the equation V = L times dI/dt, which states that the voltage across an inductor equals its inductance multiplied by the rate of change of current. This means inductors oppose changes in current: when you try to increase current through an inductor, it generates a voltage that pushes back, and when you try to decrease the current, it generates a voltage that tries to maintain the flow.

How Inductors Store Energy

When a voltage source is connected across an inductor, current does not jump instantly to its maximum value. Instead, it increases gradually as the magnetic field builds up. The energy stored in this magnetic field is given by E = 1/2 LI squared, where L is the inductance and I is the current. This is mathematically analogous to the energy stored in a capacitor (E = 1/2 CV squared), reflecting the deep symmetry between electric and magnetic energy storage.

The rate at which current builds up depends on the circuit resistance and inductance, characterized by the time constant L/R. After one time constant, current reaches about 63 percent of its final value. After five time constants, the inductor is considered fully energized and current has essentially reached its steady-state value. During this buildup period, the inductor is absorbing energy from the circuit and converting it into magnetic field energy.

When the current source is removed, the magnetic field collapses, converting stored energy back into electrical energy. This can produce very high voltage spikes as the inductor attempts to maintain current flow. These voltage spikes are both useful (as in ignition systems and boost converters) and potentially destructive (requiring protection diodes in circuits with relay coils or motor windings).

Inductor Construction and Core Materials

The simplest inductor is a coil of wire wound in a helix, sometimes called an air-core inductor. Its inductance depends on the number of turns, the cross-sectional area of the coil, and its length. More turns, larger area, and shorter length all increase inductance. Air-core inductors have excellent high-frequency performance and very predictable behavior, but they offer relatively low inductance values for their physical size.

Adding a core of magnetic material inside the coil dramatically increases inductance. Ferrite cores, made from iron oxide ceramics, are the most common choice for high-frequency applications because they have high magnetic permeability but relatively low electrical conductivity, which minimizes energy losses from eddy currents. Iron powder cores and laminated steel cores are used in power applications where the inductor must handle large currents without saturating.

Saturation is a critical concern in inductor design. Every magnetic core material has a maximum flux density it can support. Beyond this point, increasing the current produces no additional increase in magnetic field strength, and the inductor effectively loses its inductance. Designers must choose core materials and sizes that can handle the expected current without saturating, or use air gaps in the core to extend the linear operating range.

Inductors in Circuits

Inductors in series simply add their inductances: L_total = L1 + L2 + L3, which is the same behavior as resistors in series. Inductors in parallel combine according to the reciprocal formula: 1/L_total = 1/L1 + 1/L2 + 1/L3, again mirroring resistor behavior. These combining rules assume that the inductors do not magnetically couple with each other, which requires adequate physical separation or shielding.

In AC circuits, inductors exhibit a frequency-dependent opposition to current flow called inductive reactance, calculated as XL = 2 pi f L. This is the opposite behavior from capacitors: at high frequencies, inductive reactance is high and current flow is restricted, while at low frequencies, reactance is low. At DC (zero frequency), an ideal inductor has zero reactance and behaves like a short circuit, passing current freely.

When combined with capacitors, inductors create resonant circuits that can select specific frequencies with great precision. The resonant frequency of an LC circuit, f = 1/(2 pi times the square root of LC), is the frequency at which the inductive and capacitive reactances are equal and cancel each other out. At resonance, the circuit presents minimum impedance (in a series configuration) or maximum impedance (in a parallel configuration), making LC circuits essential for radio tuning, oscillators, and frequency filters.

Practical Uses of Inductors

Power supply design relies heavily on inductors. In switching regulators, inductors store energy during one part of the switching cycle and release it during another, enabling efficient voltage conversion. Buck converters step voltage down, boost converters step it up, and both depend on inductors to transfer energy with minimal loss. The inductor in a switching regulator also smooths the output current, reducing ripple.

Radio frequency circuits use inductors extensively. RF chokes block high-frequency signals while allowing DC to pass, protecting sensitive circuits from interference. Tuned circuits using inductors and capacitors select desired broadcast frequencies from the spectrum of signals received by an antenna. Impedance matching networks use inductors to maximize power transfer between antennas and transmitters or receivers.

Electromagnetic compatibility and noise filtering are another major application area. Common-mode chokes, made from paired inductors wound on a single core, suppress electromagnetic interference in power lines and data cables without affecting the desired signals. Ferrite beads, which are essentially single-turn inductors, are placed on cables and wires to absorb high-frequency noise. Nearly every electronic device relies on inductive components to meet electromagnetic emissions standards and operate reliably in electrically noisy environments.

Key Takeaway

Inductors store energy in magnetic fields created by current flowing through coiled wire. Their inductance, measured in henrys, determines how strongly they resist changes in current, and their frequency-dependent behavior complements capacitors in filters, oscillators, and power conversion circuits.