| dc.description.abstract | Observation of a gravitational wave is the most spectacular recent application of a
laser (published in Physical Review Letters, February 2016). Four Nobel Prizes in
the last four years for achievements in physics and chemistry (see Sect. 1.9 of the
book) demonstrate the significance of lasers for scientific research. There is a steady
development of lasers and of their use in scientific research in physics, chemistry,
engineering, biophysics, medicine, and technical applications. Important progress
has been made in the last years in the development and application of infrared and
far-infrared free-electron lasers, and of X-ray free-electron lasers. X-ray free-electron
lasers are opening new possibilities in scientific research and in application.
The first edition of the textbook Basics of Laser Physics presented a modulation
model of a free-electron laser, illustrating dynamical processes in a free-electron
laser. The second edition gives a modified treatment of the model. The model
provides analytical expressions for the gain and for the saturation field of radiation
in a free-electron laser. The results drawn from the modulation model are consistent
with the results of theory that is based on Maxwell’s equations; main results
of theory arise from numerical solutions of Maxwell’s equations. In accord with the
modulation model is a description of the active medium of a free-electron laser as a
quantum system, already discussed in the first edition: an electron, which performs
an oscillation in a spatially periodic magnetic field, may be describable as an
electron occupying an energy level of an energy-ladder system; accordingly,
electronic transitions between the energy levels are origin of spontaneous and
stimulated emission of radiation.
In order to stress features that are common to a conventional laser and a
free-electron laser or show differences, various points are clearly structured in the
new edition, such as the role of dephasing between a radiation field and an oscillator
or Lorentzian-like functions (denoted as “Lorentz functions”) describing frequency
dependences of gain near or outside resonances. The second edition contains
additionally: classical oscillator model of a laser (van der Pol equation of a laser);
onset of laser oscillation of a titanium–sapphire laser; discussion of differences
between a conventional laser and a free-electron laser; and a modification of the
description of the yet hypothetical Bloch laser. | en_US |
