Litz wire is a type of cable used in electronics to carry alternating current. The wire is designed to reduce the skin effect and proximity effect losses in conductors used at frequencies up to about 1 MHz. It consists of many thin wire strands, individually insulated and twisted or woven together, following one of several carefully prescribed patterns often involving several levels (groups of twisted wires are twisted together, etc.). This winding pattern equalizes the proportion of the overall length over which each strand is at the outside of the conductor.
Principle of operation
Litz wire reduces the impact of the skin effect and the proximity effect.
The resistance of a conductor at DC (0 Hz) depends on its cross sectional area. A conductor with a larger area has a lower resistance. The resistance also depends on frequency because the effective cross sectional area changes with frequency. For alternating currents (AC), the skin effect causes the resistance to increase with increasing frequency.
For low frequencies, the effect is negligible. For AC at frequencies high enough that the skin depth is small compared to the conductor size, the skin effect causes most of the current to flow near the conductor's surface. At high enough frequencies, the interior of a large conductor does not carry much current.
- At 60 Hz, the skin depth of a copper wire is about 1⁄3 inch (8.5 mm).
- At 60,000 Hz (60 kHz), the skin depth of copper wire is about 0.01 inches (0.25 mm).
- At 6,000,000 Hz (6 MHz)  the skin depth of copper wire is about 0.001 inches (25 µm).
Round conductors larger than a few skin depths don't conduct much current near their axis, so the central material isn't used effectively.
When larger area conductors are needed, measures are taken to reduce skin effect. One method is the use of a hollow pipe with a conducting wall with a thickness approximately that of the skin-depth at intended frequency.
Litz wire is another method, which employs a stranded wire with individually insulated conductors (forming a bundle). Each thin conductor is less than a skin-depth, so an individual strand does not suffer an appreciable skin effect loss. The strands must be insulated from each other—otherwise all the wires in the bundle would short together, behave like a single large wire, and still have skin effect problems. Furthermore, the strands cannot occupy the same radial position in the bundle: the electromagnetic effects that cause the skin effect would still disrupt conduction. The weaving or twisting pattern of the wires in the bundle is designed so that the individual strands are on the outside of the bundle for a distance (where the EM field changes are smaller and the strand sees low resistance), and are inside for a distance (where the EM field changes are the strongest and the resistance is higher). If each strand has a comparable impedance, current is distributed equally among every strand within the cable. This allows the interior of the litz wire to contribute to the cable's conductivity.
Another way to explain the same effect is as follows: the magnetic fields generated by current flowing in the strands are in directions such that they have a reduced tendency to generate an opposing electromagnetic field in the other strands. Thereby, for the wire as a whole, the skin effect and associated power losses when used in high-frequency applications are reduced. The ratio of distributed inductance to distributed resistance is increased, relative to a solid conductor, resulting in a higher Q factor at these frequencies.
In cases involving multiple wires, or multiple turns, such as windings in transformers and inductors, the proximity effect causes losses to increase at high frequency even sooner and more rapidly than does skin effect.
Terman (1943, pp. 37, Table 18, 78) provides an expression for the ratio of resistance to alternating current to resistance to direct current for an isolated litz wire. It does not apply to windings with multiple turns. An expression for the resistance ratio in windings is given by Sullivan (1999) at Eqn 2 and Appendix A (page 289).
Litz wire has a higher impedance per unit cross-sectional area but litz wires can be used at thicker cable sizes, hence reducing or maintaining cable impedance at higher frequencies.
Litz wire is used to make inductors and transformers, especially for high frequency applications where the skin effect is more pronounced and proximity effect can be an even more severe problem. Litz wire is one kind of stranded wire, but, in this case, the reason for its use is not the usual one of avoiding complete wire breakage due to material fatigue.
WWVB transmitting station
NIST uses litz wire in the time code broadcasting station WWVB. The station transmits on 60 kHz. The litz wire consists of 6075 strands of #36 (0.127 mm) magnet wire in a cable ¾ inch (19 mm) in diameter. Litz wire is used in an impressive variometer (i.e., variable inductor, not the aircraft vertical-velocity indicator also called a variometer). (Hansen & Gish 1995)
- Terman (1943, p. 37)
- Litz Wire Types & Construction, New England Wire Technologies, 2005
- See English translation of Litzendraht. See translation of Litze (lace, strand, braiding, braid on military uniform) and translation of Draht (wire, filament, strand). See also German translations of wire.
- http://www.mwswire.com/litzmain.htm, http://www.wiretron.com/litz.html, and http://www.litz-wire.com/applications.html translate Litzendraht to woven wire
- Litz wire is impractical at 6MHz; see Terman (1943, p. 37).
- Terman cites Butterworth (1926)
- Skindepth, Litz wire, braided conductors and resistance, W8JI.
- Butterworth, S. (August 1926), "Effective Resistance of Inductance Coils at Radio Frequency", Wireless and Wireless Eng. 3: 483
- Hansen, Peder M.; Gish, Darrell (February 1995), "WWVB Antenna and Antenna Tuning System: Baseline Measurements", Naval Command, Control and Ocean Surveillance Center, Technical Report 1693, also available as DTIC ADA299078.
- Sullivan, Charles R. (March 1999), "Optimal Choice for Number of Strands in a Litz-Wire Transformer Winding", IEEE Transactions on Power Electronics 14 (2): 283–291
- Terman, Frederick E. (1943), Radio Engineers' Handbook, McGraw-Hill, pp. 37, 74, 80
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