Article · Wikipedia archive · Last revised Jul 19, 2026

Unger model

The Unger Model is an empirical standard model for near-end crosstalk (NEXT) power spectra as experienced by communication systems over unshielded twisted pair (UTP).

Last revised
Jul 19, 2026
Read time
≈ 1 min
Length
235 w
Citations
1
Source

The Unger Model is an empirical standard model for near-end crosstalk (NEXT) power spectra as experienced by communication systems over unshielded twisted pair (UTP).

Twisted pair cables are usually grouped together in a binder where they experience crosstalk. Based on empirical observations, Unger1 proposed that, at the 1% worst case, the NEXT power spectra | H N E X T ( f ) | 2 {\displaystyle |H_{\mathrm {NEXT} }(f)|^{2}} , due to a single disturber, can be bounded by

10 log ( | H N E X T ( f ) | 2 ) = { 66 + 6 log ( f ) dB , if  f < 20 kHz ; 50.5 + 15 log ( f ) dB , if  f 20 kHz . {\displaystyle 10\log(|H_{\mathrm {NEXT} }(f)|^{2})={\begin{cases}-66+6\log(f)\,{\text{dB}},&{\text{if }}f<20\,{\text{kHz}};\\-50.5+15\log(f)\,{\text{dB}},&{\text{if }}f\geq 20\,{\text{kHz}}.\end{cases}}} while the NEXT power spectra due to 49 disturbers (full binder) can be bounded by

10 log ( | H N E X T ( f ) | 2 ) = { 59.2 + 4 log ( f ) dB , if  f < 20 kHz ; 42.2 + 14 log ( f ) dB , if  f 20 kHz . {\displaystyle 10\log(|H_{\mathrm {NEXT} }(f)|^{2})={\begin{cases}-59.2+4\log(f)\,{\text{dB}},&{\text{if }}f<20\,{\text{kHz}};\\-42.2+14\log(f)\,{\text{dB}},&{\text{if }}f\geq 20\,{\text{kHz}}.\end{cases}}}

References

References

  1. J. H. Unger, "Near-End Crosstalk Model for Line Code Studies", ECSA Contribution, T1D1.3/85-244, November 12, 1985.
See also

See also