The aim of the beam tracing technique is to include in the description of s
hort-wavelength electromagnetic wave beams the effects of diffraction, whic
h are neglected by the standard ray tracing method, but can play a signific
ant role in focused or collimated wave beams. Beam tracing is, from a physi
cal point of view, very close to other similar approaches, such as the para
bolic equation and the complex eikonal description. In the beam tracing met
hod, however, the problem is greatly simplified, since the full wave equati
on is reduced to a set of ordinary differential equations that describe the
behaviour of the beam axis, the width of the beam and the curvature of the
wave front. The propagation of an electromagnetic wave beam in a simplifie
d (slab) geometry can be studied analytically. These calculations allow inv
estigation of situations in which the role of diffraction becomes significa
nt, and clarification of the basic mathematical features of the formalism.
In order to solve the problem for realistic plasma geometries and arbitrary
launching conditions for the wave beam, a numerical approach is necessary.
A new code is presented, in which the beam tracing equations are integrate
d. Examples of absorption and current drive profiles are shown for RTO/RC I
TER. (C) 2001 Elsevier Science B.V. All rights reserved.