Observation of Migrating Transverse Anderson Localizations of Light in Nonlocal Media

Leonetti, Marco; Karbasi, Salman; Mafi, Arash; Conti, Claudio

doi:10.1103/physrevlett.112.193902

Cited by 39 publications

(35 citation statements)

References 30 publications

(55 reference statements)

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“…Moreover, modeling spatial solitons in the highly nonlocal limit leads to the concept of accessible solitons [16], a useful approximation in various instances [17][18][19]. Nonlocality in optics also plays an important role in photon condensation [20], dispersive shock waves [21][22][23], distributed coupling to guided waves [24,25], gradient catastrophe [26], and Anderson localization [27].…”

Section: Introductionmentioning

confidence: 99%

Spatial optical solitons in highly nonlocal media

Alberucci¹,

Jisha²,

Smyth³

et al. 2015

Phys. Rev. A

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We theoretically investigate the propagation of bright spatial solitary waves in highly nonlocal media possessing radial symmetry in a three-dimensional cylindrical geometry. Focusing on a thermal nonlinearity, modeled by a Poisson equation, we show how the profile of the light-induced waveguide strongly depends on the extension of the nonlinear medium in the propagation direction as compared to the beamwidth. We demonstrate that self-trapped beams undergo oscillations in size, either periodically or aperiodically, depending on the input waist and power. The-usually neglected-role of the longitudinal nonlocality as well as the detrimental effect of absorptive losses are addressed.

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Section: Introductionmentioning

confidence: 99%

Spatial optical solitons in highly nonlocal media

Alberucci¹,

Jisha²,

Smyth³

et al. 2015

Phys. Rev. A

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“…In particular, Karbasi, et al reported the first observation of TAL in disordered optical fibers [13][14][15]. The disordered optical fibers have since been used for high-quality image transport [22][23][24][25][26], beam multiplexing [27], wave-front shaping and sharp focusing [28][29][30], nonlocal nonlinearity [31,32], single-photon data packing [33], optical diagnostics [34], and random lasers [35,36].…”

Section: Introductionmentioning

confidence: 99%

Group velocity distribution and short-pulse dispersion in a disordered transverse Anderson localization optical waveguide

Mafi

2019

Optical Fiber Technology

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We investigate the group velocity distribution of waveguide modes in the presence of disorder. The results are based on extensive numerical simulations of disordered optical waveguides using statistical methods. We observe that the narrowest distribution of group velocities is obtained in the presence of a small amount of disorder; therefore, the modal dispersion of an optical pulse is minimized when there is only a slight disorder in the waveguide. The absence of disorder or the presence of a large amount of disorder can result in a large modal dispersion due to the broadening of the distribution of the group velocities. We devise a metric that can be applied to the mode group index probability-density-function and predict the optimal level of disorder that results in the lowest amount of modal dispersion for short pulse propagation. Our results are important for studying the propagation of optical pulses in the linear regime, e.g., for optical communications; and the nonlinear regime for high-power short-pulse propagation. arXiv:1909.05928v2 [physics.optics]

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“…In order to check, whether this behaviour predicted by the PT theory is realistic, we have taken samples composed of microfibres with different permittivity (polystyrene, PS ǫ PS /ǫ 0 = 1.59, polymethylmethacrylate, PMMA, ǫ PMMA /ǫ 0 = 1.49), fabricated as described in 27 in which transverse localization is observed 27,[31][32][33] . We measured the localization length in such devices by injecting a focused (order of a micrometer) monocromatic light at the fibre input tip while monitoring the total fibre output.…”

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confidence: 99%

What is the Right Theory for Anderson Localization of Light? An Experimental Test

et al. 2018

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Anderson localization of light is traditionally described in analogy to electrons in a random potential. Within this description the disorder strength -and hence the localization characteristicsdepends strongly on the wavelength of the incident light. In an alternative description in analogy to sound waves in a material with spatially fluctuating elastic moduli this is not the case. Here, we report on an experimentum crucis in order to investigate the validity of the two conflicting theories using transverse-localized optical devices. We do not find any dependence of the observed localization radii on the light wavelength. We conclude that the modulus-type description is the correct one and not the potential-type one. We corroborate this by showing that in the derivation of the traditional, potential-type theory a term in the wave equation has been tacititly neglected. In our new modulus-type theory the wave equation is exact. We check the consistency of the new theory with our data using a field-theoretical approach (nonlinear sigma model).

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Observation of Migrating Transverse Anderson Localizations of Light in Nonlocal Media

Cited by 39 publications

References 30 publications

Spatial optical solitons in highly nonlocal media

Spatial optical solitons in highly nonlocal media

Group velocity distribution and short-pulse dispersion in a disordered transverse Anderson localization optical waveguide

What is the Right Theory for Anderson Localization of Light? An Experimental Test

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