The piston problem, i.e. the dynamics of a uniform gas at rest under the action of a moving piston, is fundamental in shock wave physics. In conservative systems, shock waves are regularized by the formation, owing to dispersion, of rapidly oscillating non-stationary structures, called dispersive shock waves (DSWs). In this work, we investigate the analogous problem for a photon fluid. To mimic gas compression, we study the propagation, along a highly normal dispersive optical fi ber, of a chirped square pulse with an abrupt jump of instant frequency (velocity) at its center (Fig. 1(a)). During the propagation, the two parts of this dual -frequency pulse propagate at different velocities mimicking gas compression. The fast part plays the role of a moving piston while the slow part plays the role of the compressed gas. The internal collision and squeezing of these two parts lead to the generation of a pair of DSWs connected by an intermediate plateau of constant density.
Dynamics of photon fluid flows driven by optical pistons
Trillo S.Ultimo
2019
Abstract
The piston problem, i.e. the dynamics of a uniform gas at rest under the action of a moving piston, is fundamental in shock wave physics. In conservative systems, shock waves are regularized by the formation, owing to dispersion, of rapidly oscillating non-stationary structures, called dispersive shock waves (DSWs). In this work, we investigate the analogous problem for a photon fluid. To mimic gas compression, we study the propagation, along a highly normal dispersive optical fi ber, of a chirped square pulse with an abrupt jump of instant frequency (velocity) at its center (Fig. 1(a)). During the propagation, the two parts of this dual -frequency pulse propagate at different velocities mimicking gas compression. The fast part plays the role of a moving piston while the slow part plays the role of the compressed gas. The internal collision and squeezing of these two parts lead to the generation of a pair of DSWs connected by an intermediate plateau of constant density.File | Dimensione | Formato | |
---|---|---|---|
EQEC-2019-ef_3_5.pdf
solo gestori archivio
Descrizione: file from Conference Proceedings
Tipologia:
Full text (versione editoriale)
Licenza:
NON PUBBLICO - Accesso privato/ristretto
Dimensione
737.5 kB
Formato
Adobe PDF
|
737.5 kB | Adobe PDF | Visualizza/Apri Richiedi una copia |
I documenti in SFERA sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.