Two-Wire Circuits

Two-wire signaling cures many noise problems at the cost of a second signal trace. As shown in Figure 6.4, a two-wire transmitter sends current on two wires: a first wire, which carries the main signal, and a second wire, which is provided for the flow of returning signal current. As drawn, the currents on the two wires will be equal and opposite , but the voltages will not be. This architecture provides three important benefits.

Figure 6.4. Two-wire transmission provides a signal wire and return wire for each signal.


First, it frees the receiver from requiring a global reference voltage. [46] In effect, the second wire serves as a reference for the first. The receiver need merely look at the difference between the two incoming wires. Two-wire signaling renders a system immune to disturbances in distribution of global reference voltages, provided the disturbances do not exceed the power-supply noise tolerance of the logic family or the common-mode input range of the receivers.

[46] The reference voltage for TTL, most high-speed CMOS, and ECL is ground; for PECL (positively- biased ECL), it is the power voltage.

Second, the two-wire architecture eliminates shared-impedance coupling between a receiver and transmitter in the same package. In Figure 6.4, returning associated with transmitter B flows through the return wire back to the battery at B without traversing z B , and therefore without disturbing the receiver . By eliminating the shared-impedance coupling between circuits A and B , two-wire signaling conquers ground bounce locally generated within the package.

Third, two-wire signaling counteracts any type of interfering noise that affects both wires equally. A good example would be the ground shifts encountered in a high-speed connector. When two systems are mated by a connector, the net flow of signal current between the systems returns to its source through the ground (or power) pins of the connector. As it does so, tiny voltages are induced across the inductance of the connector's ground (or power) pins. These tiny voltages appear as a difference between the ground (or power) voltage on one side of the connector and the ground (or power) voltage on the other side. This problem is called a ground shift , and it is yet another form of common impedance coupling. Two-wire signaling fixes this problem.

These three benefits do not depend on the use of any changing voltage on the second wire. As shown in Figure 6.4, the return wire merely carries the local reference voltage (ground, in this case) from the transmitter to the receiver, where it may be observed . This simple circuit renders the system immune to local disturbances in the power and ground voltages, ground bounce generated within a package, and ground bounce generated within a connector. That's pretty good.

The performance of a two-wire signaling circuit hinges on the assumption that no current flows through impedances z A and z B . Under this assumption the receiver at B can directly observe (on the return wire) the local reference voltage at transmitter A , and the next receiver C can observe the local reference voltage at transmitter B . Any currents flowing through z A or z B change the references voltages on the return wires, interfering with reception . The two-wire circuit must be arranged so that it limits the current through z A and z B to innocuous levels.

Unfortunately, in a high-speed system all wires couple to the surrounding chassis and other metallic objects, whether you want them to or not. In Figure 6.4 you can model this coupling as a collection of parasitic lumped-element connections connected from each wire to the reference beam. Current transmitted on the signal wire therefore has a choice of returning pathways . It can return to the source along the return wire (the intended path ), or it can flow through the parasitic connection to the reference beam and from there return to the transmitter through impedance z A . The current that flows through the parasitic pathway is called stray returning signal current . At high speeds the stray returning signal current is often significant enough to impair the effectiveness of a two-wire signaling system.

Does this impairment defeat the utility of two-wire signaling for high-speed circuits? Not necessarily , provided that you pick a particular, unique signal for the second wire. The second wire must carry a signal equal in amplitude to the first, but opposite in polarity (an antipodal , or complementary , signal). If you do that, everything still works.


  • Two-wire signaling renders a system immune to disturbances in distribution of global reference voltages.
  • Two-wire signaling counteracts any type of interfering noise that affects both wires equally.
  • Two-wire signaling counteracts ground bounce (also called simultaneous switching noise) within a receiver.
  • Two-wire signaling counteracts ground shifts in connectors.
  • Two-wire signaling works when there is no significant stray returning signal current.


Transmission Line Parameters

Performance Regions

Frequency-Domain Modeling

Pcb (printed-circuit board) Traces

Differential Signaling

Generic Building-Cabling Standards

100-Ohm Balanced Twisted-Pair Cabling

150-Ohm STP-A Cabling

Coaxial Cabling

Fiber-Optic Cabling

Clock Distribution

Time-Domain Simulation Tools and Methods

Points to Remember

Appendix A. Building a Signal Integrity Department

Appendix B. Calculation of Loss Slope

Appendix C. Two-Port Analysis

Appendix D. Accuracy of Pi Model

Appendix E. erf( )


High-Speed Signal Propagation[c] Advanced Black Magic
High-Speed Signal Propagation[c] Advanced Black Magic
ISBN: 013084408X
Year: 2005
Pages: 163 © 2008-2020.
If you may any questions please contact us: