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5
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85036228430
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E. Infeld and G. Rowlands, Nonlinear Waves, Solitons, and Chaos (Cambridge University Press, Cambridge, England, 1990), Chap. 5 (in particular, p. 127)
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E. Infeld and G. Rowlands, Nonlinear Waves, Solitons, and Chaos (Cambridge University Press, Cambridge, England, 1990), Chap. 5 (in particular, p. 127).
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6
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85036196879
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edited by G. P. Agrawal and R. W. Boyd, Academic Press, San Diego, Chap. 2
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G. P. Agrawal, Contemporary Nonlinear Optics, edited by G. P. Agrawal and R. W. Boyd (Academic Press, San Diego, 1992), Chap. 2.
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(1992)
Contemporary Nonlinear Optics
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Agrawal, G.P.1
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9
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85036349499
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We use the term “soliton” in conjunction with self-trapped wave-packets, i.e., the broader definition of solitons that includes these in non-integrable systems, as spelled out first by J. S. Russell in 1834 and recently by V. E. Zakharov and B. A. Malomed, in Physical Encyclopedia, edited by A. M. Prokhorov (Great Russian Encyclopedia, Moscow, 1994)
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We use the term “soliton” in conjunction with self-trapped wave-packets, i.e., the broader definition of solitons that includes these in non-integrable systems, as spelled out first by J. S. Russell in 1834 and recently by V. E. Zakharov and B. A. Malomed, in Physical Encyclopedia, edited by A. M. Prokhorov (Great Russian Encyclopedia, Moscow, 1994).
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10
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85036241715
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J. S. Russell, in 14th Meeting of the British Association Reports, York, 1844
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J. S. Russell, in 14th Meeting of the British Association Reports, York, 1844.
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14
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0003607253
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Cambridge University Press, Cambridge, England
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A. M. Ablowitz and P. A. Clarkson, Solitons, Nonlinear Evolution Equations, and Inverse Scattering (Cambridge University Press, Cambridge, England, 1991).
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(1991)
Solitons, Nonlinear Evolution Equations, and Inverse Scattering
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Ablowitz, A.M.1
Clarkson, P.A.2
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15
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0007151177
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but it is universal and applies to all solitons
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The term “soliton existence curve” was coined for photorefractive screening solitons [M. Segev, M. Shih, and G. C. Valley, J. Opt. Soc. Am. B 13, 706 (1996)], but it is universal and applies to all solitons.
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(1996)
J. Opt. Soc. Am. B
, vol.13
, pp. 706
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Segev, M.1
Shih, M.2
Valley, G.C.3
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17
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85036402371
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This paper was initially submitted to Science magazine in January 1999. It was rejected based on the argument that this “interesting paper should be published in a Physics journal, such as PRL. In the meantime, we have found a way to generate exact (regular) fractals that form an exact Cantor set. These results will appear in S. Sears, M. Soljacic, M. Segev, D. Krylow, and K. Bergman, Phys. Rev. Lett. (to be published)
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This paper was initially submitted to Science magazine in January 1999. It was rejected based on the argument that this “interesting paper should be published in a Physics journal, such as PRL. In the meantime, we have found a way to generate exact (regular) fractals that form an exact Cantor set. These results will appear in S. Sears, M. Soljacic, M. Segev, D. Krylow, and K. Bergman, Phys. Rev. Lett. (to be published).
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