Wave Vector
The Wave Vector (or wavevector) refers to a vector that describes the phase variation of a plane wave, in 3-orthogonal directions (x, y, and z-axes typically). The magnitude of the wavevector is the wavenumber.
For a wave propagation in a direction described by the spherical coordinates , the wavevector k is given by:
The x-component of the wavevector, , determines the rate of change of the phase of a propagating plane wave in the +x-direction. The same definitions apply for the y- and z-directions. The wave vector is a property of plane waves. The phase variation for a plane wave will always be . Hence, the magnitude of the wave vector will be equal to the wavenumber. Therefore:
If =, then the other two components of the wave vector (ky and kz) must be zero.
Antenna Tutorial (Home)
This page on the wave vector is copyrighted. No portion can be reproducted except by permission from the author. |