2002
DOI: 10.1103/physreve.65.056223
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Speckle statistics in a chaotic multimode fiber

Abstract: Wave chaos is devoted to the study of wave motion when the geometrical limit of rays is chaotic. Imprints of ray chaos may be found either in spectral and spatial properties of modes or in spatio-temporal evolution of wave packets. In this paper, we present a thorough experimental and theoretical analysis of field statistics for light propagating in a multimode fiber with a noncircular cross section. This optical fiber serves as a powerful tool to image waves in a system where light rays exhibit a chaotic dyna… Show more

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Cited by 56 publications
(54 citation statements)
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“…Experimentally, the measured spectral correlation width of a given fiber changed by as much as ~50% depending on the coupling of the input, which could be varied by adjusting the lateral alignment of the single-mode fiber to the multimode fiber. In the future, chaotic multimode fibers might be used to avoid the alignment issue and ensure all of the modes are excited more or less equally [11]. The non-circular cross-section of the core, e.g.…”
Section: Effects Of Fiber Geometry On Spectral Correlation Of Specklementioning
confidence: 99%
“…Experimentally, the measured spectral correlation width of a given fiber changed by as much as ~50% depending on the coupling of the input, which could be varied by adjusting the lateral alignment of the single-mode fiber to the multimode fiber. In the future, chaotic multimode fibers might be used to avoid the alignment issue and ensure all of the modes are excited more or less equally [11]. The non-circular cross-section of the core, e.g.…”
Section: Effects Of Fiber Geometry On Spectral Correlation Of Specklementioning
confidence: 99%
“…Here J 0 is the Bessel function of order zero. This behavior was confirmed in a large number of systems [8,11,20,21]. However, the superscars are certainly non-ergodic.…”
Section: Directed Spatial Correlatorsmentioning
confidence: 59%
“…Panel (c) shows a non-integrable chaotic geometry where the inclusion of small circular scatterer completely changes the ray dynamics compared to panel (b) even though the two trajectory patterns originate from the same initial conditions. If we focus on the wave nature of light in classically chaotic geometries then chaos reveals itself in several ways including the 'scarred' nature of the wave functions [19] as illustrated by the example in panel (d). As for the ray dynamics in panel (c) the wave functions also tend to explore the entire phase space rather than being of the whispering-gallery like nature seen in panel (b).…”
Section: Chaos and The Ergodic Hypothesismentioning
confidence: 99%