Abstract:Ultrashort laser pulse filaments in dispersive nonlinear Kerr media induce a moving refractive index perturbation which modifies the space-time geometry as seen by co-propagating light rays. We study the analogue geometry induced by the filament and show that one of the most evident features of filamentation, namely conical emission, may be precisely reconstructed from the geodesics. We highlight the existence of favorable conditions for the study of analogue black hole kinematics and Hawking type radiation.
“…It is used for the investigation of, e.g., supercontinuum [5], high harmonic [6], or terahertz generation [7], few-cycle pulse generation [8], or complex nonlinear dynamics as self-organization [9]. Analogies to other areas of physics as artificial event horizons [10] or the ubiquitous rogue wave formation [11][12][13] have been shown, providing a useful test for the investigation Hawking radiation [14] or the predictability of extreme events [15].…”
We demonstrate an up to now unrecognized and very effective mechanism which prevents filament collapse and allows persistent self-guiding propagation retaining a large portion of the optical energy on axis over unexpected long distances. The key ingredient is the possibility of continuously leaking energy into the normal dispersion regime via the emission of resonant radiation. The frequency of the radiation is determined by the dispersion dynamically modified by photogenerated plasma, thus allowing us to excite new frequencies in spectral ranges which are otherwise difficult to access.
“…It is used for the investigation of, e.g., supercontinuum [5], high harmonic [6], or terahertz generation [7], few-cycle pulse generation [8], or complex nonlinear dynamics as self-organization [9]. Analogies to other areas of physics as artificial event horizons [10] or the ubiquitous rogue wave formation [11][12][13] have been shown, providing a useful test for the investigation Hawking radiation [14] or the predictability of extreme events [15].…”
We demonstrate an up to now unrecognized and very effective mechanism which prevents filament collapse and allows persistent self-guiding propagation retaining a large portion of the optical energy on axis over unexpected long distances. The key ingredient is the possibility of continuously leaking energy into the normal dispersion regime via the emission of resonant radiation. The frequency of the radiation is determined by the dispersion dynamically modified by photogenerated plasma, thus allowing us to excite new frequencies in spectral ranges which are otherwise difficult to access.
“…The multiplicative factor in Equation (11) is simply the Doppler shift that transforms the temperature from the comoving frame to the laboratory frame. When viewed from the forward direction, y ¼ 08, the temperature measured in the laboratory frame is therefore predicted to be of the order 1000 K or more [33,37,44].…”
Section: Contemporary Physics 101mentioning
confidence: 99%
“…One possibility that has been proposed [44,63,64] is to use so-called filaments. The term filament, or light filament, denotes the formation of a dynamical structure with an intense core that is able to propagate over extended distances much larger than the typical diffraction length while keeping a narrow beam size without the help of any external guiding mechanism [65].…”
Section: Creating An Effective Moving Medium With a Laser Pulsementioning
“…where γ = 1/ 1 − (v/c) 2 (Faccio et al 2010). Belgiorno et al (2011) thought that refractive index could be written as…”
Section: Dimensional Reduction Near the Horizonmentioning
confidence: 99%
“…China e-mail: zhaoren2969@yahoo.com.cn hole is so low that any experiments cannot reach such low temperature. For example, for a Schwarzschild black hole with the same order of magnitude compared with solar mass, its radiation temperature just is 10 −7 K. Therefore, in the laboratory Hawking effect is investigated by simulated black holes (Unruh 1981;Belgiorno et al 2010aBelgiorno et al , 2010bFaccio et al 2010;Schutzhold and Unruh 2011;Philbin et al 2008;Belgiorno et al 2011).…”
Using the new global embedding approach and analytical continuation method of wave function we discuss Hawking radiation of acoustic black holes. Unruh/Hawking temperature of the dielectric black hole is derived. The corresponding relation among these methods that calculate Hawking radiation of dielectric black hole is established. Our result shows that these methods are equivalent.
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