next up previous index
Next: Force between two parallel Up: Sources of the Magnetic Previous: A circular loop

Solenoid

An extension of the previous case of a single current loop is to consider a large number N of such loops tightly packed together over a distance L - such a device is called a solenoid. This is illustrated in Fig. 1.8.
  
Figure 1.8: A solenoid
\begin{figure}
\begin{center}
\leavevmode
\epsfxsize=3 in
\epsfbox{/export/home/fyde/randy/figs/fig19-8.eps}\end{center}\end{figure}

This device has many important applications for two reasons: one is that fairly strong magnetic fields can be produced by using a large number of turns, and secondly, the magnetic field is fairly constant in magnitude and direction throughout the solenoid, except near the ends. The magnitude of the magnetic field of a solenoid is given by

B = $\displaystyle\mu_{0}^{}$$\displaystyle{\frac{N}{L}}$I $\displaystyle\equiv$ $\displaystyle\mu_{0}^{}$nI, (9)

where n = N/L is the number of turns per unit length. The direction of the magnetic field is given by the same rule for determining the direction of a magnetic field of a single current loop.

www-admin@theory.uwinnipeg.ca
10/9/1997