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2015
DOI: 10.1103/physreva.91.013841
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Spatial optical solitons in highly nonlocal media

Abstract: 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 aperiodic… Show more

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Cited by 35 publications
(37 citation statements)
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“…This discrepancy stems from the role of the boundary conditions." They cited this result again in [5] (this time as "discrepancy is due to the singularity (at the origin) of the response function used here") and again, as their own. But this crucial result was published before in [7] and [10].…”
mentioning
confidence: 71%
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“…This discrepancy stems from the role of the boundary conditions." They cited this result again in [5] (this time as "discrepancy is due to the singularity (at the origin) of the response function used here") and again, as their own. But this crucial result was published before in [7] and [10].…”
mentioning
confidence: 71%
“…Because of the simplicity of the theory, they coined the term accessible solitons (ASs) for these optical spatial solitary waves.An early experimental observation of accessible solitons was reported in [2, 3]: "We believe that most of the observed spatial optical solitons in nematic liquid crystals (NLCs) are indeed accessible solitons, inasmuch as NLC are highly nonlocal." The same authors have determined the basic beam evolution laws for highly nonlocal NLCs in [2,3], which are later elaborated in [4,5]. Equation (6) in [3] was used to interpret the experiments; the authors claimed good agreement between the data and model predictions.However, straightforward application of the AS approximation, even in nonlinear media with almost infinite range of nonlocality, inevitably leads to additional problems [2,3,6], because there exists no real physical medium without boundaries and without losses.…”
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confidence: 99%
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“…In doing so, we also tried to understand the limits of this approximation by direct comparison with experiments. Eventually, we thank Petrovic et al for spotting a wrong factor in [1], which we have amended in [61].…”
Section: Discussionmentioning
confidence: 99%