Suppression of self-focusing for few-cycle pulses
S. A. Kozlov, Arkadiy A. Drozdov, Saumya Choudhary, Mikhail A. Kniazev, Robert W. Boyd
Abstract
S. A. Kozlov, Arkadiy A. Drozdov, Saumya Choudhary, Mikhail A. Kniazev, Robert W. Boyd
Abstract
Intense beams of light propagating through a medium with a positive Kerr nonlinearity can undergo self-focusing provided that their average power is larger than a certain critical power determined by the wavelength and material properties of the medium. Here, we show that for pulses comprising only a few optical cycles, this self-focusing can be inhibited by the presence of significant (normal) dispersion. We derive simple expressions to quantify the threshold power for self-focusing in the presence of dispersion. In addition, we show that under certain conditions, this threshold power can be larger than conventional critical power (for a dispersionless case) by a factor as large as several hundred.
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Intense beams of light propagating through a medium with a positive Kerr nonlinearity can undergo self-focusing provided that their average power is larger than a certain critical power determined by the wavelength and material properties of the medium. Here, we show that for pulses comprising only a few optical cycles, this self-focusing can be inhibited by the presence of significant (normal) dispersion. We derive simple expressions to quantify the threshold power for self-focusing in the presence of dispersion. In addition, we show that under certain conditions, this threshold power can be larger than conventional critical power (for a dispersionless case) by a factor as large as several hundred.
Key concepts: Self-focusing, Dispersion (optics), Self-phase modulation, Optics, Power (physics), Wavelength, Physics, Nonlinear system