Homogeneous Broadening
Definition: the increase in the linewidth of an atomic transition caused by effects which affect different radiating or absorbing atoms in the same way
German: homogene Verbreiterung
Category: physical foundations
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Author: Dr. RĂ¼diger Paschotta
Homogeneous broadening, as opposed to inhomogeneous broadening, refers to effects which increase the optical linewidth of an electronic transition by equally affecting different radiating or absorbing atoms, ions or molecules. The spectral shape of the transition cross sections of all involved atoms are then equal.
Some common cases with homogeneous broadening are as follows:
- Isolated non-moving atoms or ions exhibit transitions with a natural linewidth, resulting from the finite lifetimes of the energy levels involved.
- In a gas (e.g. of a gas laser), all atoms or molecules of some species experience the same average rate of collisions, which lead to collisional broadening.
- In many laser crystals, laser-active ions can occupy only one type of site in the crystal lattice. (This applies e.g. to Nd3+ ions in Nd:YAG.) The interaction of such ions with the crystal lattice via phonons then affects all these ions equally. Rapid transitions between the sublevels of the involved Stark level manifolds lead to strongly reduced sublevel lifetimes, and thus to linewidth values which are orders of magnitude larger than the natural linewidth as expected from the lifetimes of the whole Stark level manifolds.
Homogeneous broadening is strongly related to homogeneous saturation in laser gain media.
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See also: linewidth, inhomogeneous broadening, gain bandwidth, gain saturation
and other articles in the category physical foundations
2020-04-27
Please identify the spectral line broadening mechanisms as homogeneous or inhomogeneous in the case of collisions between atoms in a gas.
Answer from the author:
Collisions of particles in a gas affect the absorption or emission properties of all the particles, and these particles are all subject to the same rate of collision processes. Therefore, the spectral broadening can be categorized as being homogeneous.