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| * ] and ], ''Nondiffracting X waves: exact solutions to free-space ] equation and their infinite realizations'', ] Trans. Ultrasonic Ferroelectric Frequency. '']'' 39, 19-31 (1992) | * ] and ], ''Nondiffracting X waves: exact solutions to free-space ] equation and their infinite realizations'', ] Trans. Ultrasonic Ferroelectric Frequency. '']'' 39, 19-31 (1992) | ||
| * ] and ] and ], Localized Waves: A scientific and historical introduction | * ] and ] and ], Localized Waves: A scientific and historical introduction | ||
| * Various authors in the book edited by ] and ] and ] | * Various authors in the book edited by ] and ] and ] | ||
| == See also == | == See also == | ||
Revision as of 19:58, 12 July 2009
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In physics, X-waves are localized solutions of the wave equation that travel at a constant velocity along a given direction.
X-waves can be sound, electromagnetic, or gravitational waves. They are built as a non-monochromatic superposition of Bessel beams.
X-waves carry infinite energy and travel superluminally (for electromagnetic waves). Finite energy realizations have been observed in various frameworks.
In optics, X-waves solutions have been also reported within a quantum mechanical formulation by A.Ciattoni and C.Conti in arxiv.org/abs/0704.0442v1.
References
- J. Lu and J. F. Greenleaf, Nondiffracting X waves: exact solutions to free-space scalar wave equation and their infinite realizations, IEEE Trans. Ultrasonic Ferroelectric Frequency. Control 39, 19-31 (1992)
- Erasmo Recami and Michel Zamboni-Rached and Hugo E. Hernandez-Figueroa, Localized Waves: A scientific and historical introduction arxiv.org/abs/0708.1655
- Various authors in the book Localized Waves edited by Erasmo Recami and Michel Zamboni-Rached and Hugo E. Hernandez-Figueroa
See also
External links
- The Virtual Institute for Nonlinear Optics (VINO), a research collaboration devoted to the investigation of X-waves and conical waves in general
- Nolinear X-waves page at the nlo.phys.uniroma1.it website.
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