DocumentCode
1919711
Title
Modeling the nonlinear refractive index in atomic gases
Author
Kohler, Christoph ; Guichard, Roland ; Lorin, Emmanuel ; Chelkowski, Szczepan ; Bandrauk, Andre D. ; Berge, L. ; Skupin, S.
Author_Institution
DIF, CEA-DAM, Arpajon, France
fYear
2013
fDate
12-16 May 2013
Firstpage
1
Lastpage
1
Abstract
Accurate modeling of optical nonlinearities is crucial to describe macroscopic laser propagation in a medium, including sum frequency generation, spectral broadening due to self-phase modulation, various ionization processes and soliton formation. For incident laser light the response of the medium is given by the induced polarization of the microscopic system. The polarization is usually expanded in a Taylor series for the electric field amplitude, which is truncated after the first non-linear term being of third order for isotropic media. A third-order nonlinearity leads to the well-known optical Kerr effect, where the refractive index of the medium becomes intensity dependent via n = n0 + n2I. This leads to an inherent problem when modeling laser propagation in two or more spatial dimensions, linked to the formal divergence (n2 > 0) of the refractive index for increasing intensity.
Keywords
ionisation; laser beams; light polarisation; optical Kerr effect; optical frequency conversion; optical solitons; refractive index; self-phase modulation; Taylor series; atomic gases; electric field amplitude; incident laser light; ionization processes; macroscopic laser propagation; nonlinear refractive index; optical Kerr effect; optical nonlinearities; self-phase modulation; soliton formation; spectral broadening; sum frequency generation; third-order nonlinearity; Free electron lasers; Laser modes; Laser theory; Mathematical model; Numerical models; Refractive index; Standards;
fLanguage
English
Publisher
ieee
Conference_Titel
Lasers and Electro-Optics Europe (CLEO EUROPE/IQEC), 2013 Conference on and International Quantum Electronics Conference
Conference_Location
Munich
Print_ISBN
978-1-4799-0593-5
Type
conf
DOI
10.1109/CLEOE-IQEC.2013.6801101
Filename
6801101
Link To Document