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Telegrapher's equations

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Oliver Heaviside developed the transmission line theory known as the telegrapher's equations. The telegrapher's equations describe how electrical signals move along transmission lines such as telegraph wires. The equations embody coupled linear differential equations in time and position for V⁡(x,t) and I(⁡x,t).

The equations

The telegrapher's equations are the result of applying Maxwell's equations to two-conductor transmission lines.

<math>{\partial \over {\partial x}}V(x,t)=-{{L{\partial \over {\partial t}}I(x,t)}}<math>
<math>{\partial \over {\partial x}}I(x,t)=-{{C{\partial \over {\partial t}}V(x,t)}}<math>

See also

External links and references

  • Kupershmidt, Boris A., "Remarks on random evolutions in Hamiltonian representation (http://arxiv.org/abs/math-ph/9810020)". Math-ph/9810020. J. Nonlinear Math. Phys. 5 (1998), no. 4, 383-395.
  • J.L., Naredo, A.C. Soudack, and J.R. Marti, "Simulation of transients on transmission lines with corona via the method of characteristics". Generation, Transmission and Distribution, IEE Proceedings. Vol. 142.1, Inst. de Investigaciones Electr., Morelos, Jan 1995. ISSN 1350-2360
  • Cornille, P, "On the propagation of inhomogeneous waves (http://www.iop.org/EJ/abstract/0022-3727/23/2/001)". J. Phys. D: Appl. Phys. 23, February 14, 1990. (Concept of inhomogeneous waves propagation -- Show the importance of the telegrapher's equation with Heaviside's condition.)

nl:Telegraafvergelijkingen

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