Signal propagation in nerve fiber

In this article a problem of signal propagation in nerve fiber is considered. Ohm's losses and heat processes are taken into account. These permit to join two stages (metabolic and non-metabolic) of propagation and Na$^{+}$ and K$^{+ }$ ions transmission through cell membrane connected with propagation. Electrodynamics of nerve fiber is described by telegraph equations with losses. Heat processes in fiber are described by an equation of entropy transfer. Ion motion at metabolic stage against the electro-chemical potential is described by negative conductance, responsible for the escape flow. A running-wave type solutions of these equations are studied. An integral and explicit solution of given system are received. A solution of series of quasi-harmonic pulses is investigated numerically. This proves the possibility of telegraph equation implementation to considered problem. Different types of solitary waves corresponding to various types of conductivity are investigated also.