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About

Air core coils are favored in radio frequency (RF) and high-end audio applications because they are free from core saturation and hysteresis losses (distortion). However, achieving a precise inductance value requires careful mechanical design. This tool utilizes the classic Wheeler's Formula, widely regarded as the most accurate approximation for single-layer air core solenoids.

The standout feature is the Design Reverse-Engineering mode. Instead of guessing the number of turns, you can input your target inductance (e.g., 10µH) and your available coil diameter, and the tool will calculate exactly how many turns of wire are needed. It also integrates a database of American Wire Gauge (AWG) and Standard Wire Gauge (SWG) to help select the correct wire thickness.

RF ham radio air core coil winding electronics

Formulas

This tool uses the metric adaptation of Wheeler's Formula for single-layer air coils:

L = d2 n218d + 40l

Where:

  • L is inductance in micro-Henries (µH)
  • d is coil diameter in inches
  • l is coil length in inches
  • n is number of turns

(The tool handles unit conversion to Millimeters automatically).

Reference Data

AWGDiameter (mm)Max Current (A)Resistance (mΩ/m)
181.022.320.9
200.811.533.3
220.640.9253.0
240.510.5884.2
260.400.36133.9
280.320.23212.9
300.250.14338.6

Frequently Asked Questions

Air cores do not saturate at high currents and have zero hysteresis loss, meaning they do not introduce distortion to the signal. This makes them ideal for transmitter output stages and high-quality audio crossover networks.
The Q (Quality) factor represents the efficiency of the coil. It is the ratio of Reactance to Resistance (XL/R). A higher Q means less energy loss. Thicker wire (lower gauge number) reduces resistance and increases Q.
Spacing out the turns (reducing coupling) generally lowers the inductance slightly compared to a tight-wound coil, but it also reduces the parasitic inter-winding capacitance, increasing the self-resonant frequency.