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Phys. Rev. E 74, 035601(R) (2006) [4 pages]Solitons in two-dimensional lattices possessing defects, dislocations, and quasicrystal structures
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Localized nonlinear modes, or solitons, are obtained for the two-dimensional nonlinear Schrödinger equation with various external potentials that possess large variations from periodicity, i.e., vacancy defects, edge dislocations, and quasicrystal structure. The solitons are obtained by employing a spectral fixed-point computational scheme. Investigation of soliton evolution by direct numerical simulations shows that irregular-lattice solitons can be stable, unstable, or undergo collapse. ©2006 The American Physical Society
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Publisher's Note: Solitons in two-dimensional lattices possessing defects, dislocations, and quasicrystal structures [Phys. Rev. E 74, 035601 (2006)] REFERENCES (29)
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