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most citedNonlinear waves in -symmetric systems

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nlin.PS2011★ 18 cited

No Stability Switching at Saddle-Node Bifurcations of Solitary Waves in Generalized Nonlinear Schroedinger Equations

Jianke Yang

Saddle-node bifurcations arise frequently in solitary waves of diverse physical systems. Previously it was believed that solitary waves always undergo stability switching at saddle…

nlin.SI2011★ 510 cited

General high-order rogue waves and their dynamics in the nonlinear Schroedinger equation

Yasuhiro Ohta, Jianke Yang

General high-order rogue waves in the nonlinear Schroedinger equation are derived by the bilinear method. These rogue waves are given in terms of determinants whose matrix elements…

physics.optics2011★ 8 cited

Transversely Stable Soliton Trains in Photonic Lattices

Jianke Yang

We report the existence of transversely stable soliton trains in optics. These stable soliton trains are found in two-dimensional square photonic lattices when they bifurcate from…

nlin.PS2011★ 27 cited

From nonlocal gap solitary waves to bound states in periodic media

T. R. Akylas, Guenbo Hwang, Jianke Yang

Solitary waves in one-dimensional periodic media are discussed employing the nonlinear Schrödinger equation with a spatially periodic potential as a model. This equation admits two…

physics.optics2011

Solitary waves and their linear stability in nonlinear lattices

Guenbo Hwang, T. R. Akylas, Jianke Yang

Solitary waves in a general nonlinear lattice are discussed, employing as a model the nonlinear Schrödinger equation with a spatially periodic nonlinear coefficient. An asymptotic…