Multiple permanent-wave trains in nonlinear systemsJIANKE YANG.Studies in applied mathematics (Cambridge). 1998, Vol 100, Num 2, pp 127-152, issn 0022-2526Article

The stability and nonlinear evolution of edge wavesJIANKE YANG.Studies in applied mathematics (Cambridge). 1995, Vol 95, Num 3, pp 229-246, issn 0022-2526Article

Resonant wave interaction with random forcing and dissipationJIANKE YANG.Studies in applied mathematics (Cambridge). 2002, Vol 108, Num 1, pp 145-159, issn 0022-2526Article

Iteration methods for stability spectra of solitary wavesJIANKE YANG.Journal of computational physics (Print). 2008, Vol 227, Num 14, pp 6862-6876, issn 0021-9991, 15 p.Article

Dynamics of embedded solitons in the extended Korteweg-de Vries equationsJIANKE YANG.Studies in applied mathematics (Cambridge). 2001, Vol 106, Num 3, pp 337-365, issn 0022-2526Article

The sloshing motion of cross-wavesJIANKE YANG.Studies in applied mathematics (Cambridge). 1995, Vol 95, Num 2, pp 171-191, issn 0022-2526Article

The inverse scattering transform and squared eigenfunctions for a degenerate 3 x 3 operatorKAUP, D. J; JIANKE YANG.Inverse problems. 2009, Vol 25, Num 10, issn 0266-5611, 105010.1-105010.21Article

Internal oscillations and radiation damping of vector solitonsPELINOVSKY, Dmitry E; JIANKE YANG.Studies in applied mathematics (Cambridge). 2000, Vol 105, Num 3, pp 245-276, issn 0022-2526Article

A scalar nonlocal bifurcation of solitary waves for coupled nonlinear Schrödinger systemsCHAMPNEYS, Alan R; JIANKE YANG.Nonlinearity (Bristol. Print). 2002, Vol 15, Num 6, pp 2165-2192, issn 0951-7715Article

Instabilities of multihump vector solitons in coupled nonlinear Schrödinger equationsPELINOVSKY, Dmitry E; JIANKE YANG.Studies in applied mathematics (Cambridge). 2005, Vol 115, Num 1, pp 109-137, issn 0022-2526, 29 p.Article

Higher-order solitons in the N-wave systemSHCHESNOVICH, Valery S; JIANKE YANG.Studies in applied mathematics (Cambridge). 2003, Vol 110, Num 4, pp 297-332, issn 0022-2526, 36 p.Article

Squared eigenfunctions for the Sasa-Satsuma equationJIANKE YANG; KAUP, D. J.Journal of mathematical physics. 2009, Vol 50, Num 2, issn 0022-2488, 023504.1-023504.21Article

Observation of two-dimensional lattice vector solitonsZHIGANG CHEN; BEZRYADINA, Anna; MAKASYUK, Igor et al.Optics letters. 2004, Vol 29, Num 14, pp 1656-1658, issn 0146-9592, 3 p.Article

Guiding light in optically induced ring lattices with a low-refractive-index coreXIAOSHENG WANG; ZHIGANG CHEN; JIANKE YANG et al.Optics letters. 2006, Vol 31, Num 12, pp 1887-1889, issn 0146-9592, 3 p.Article

Defect modes in one-dimensional photonic latticesFEDELE, Francesco; JIANKE YANG; ZHIGANG CHEN et al.Optics letters. 2005, Vol 30, Num 12, pp 1506-1508, issn 0146-9592, 3 p.Article

Properties of defect modes in one-dimensional optically induced photonic latticesFEDELE, Francesco; JIANKE YANG; ZHIGANG CHEN et al.Studies in applied mathematics (Cambridge). 2005, Vol 115, Num 2, pp 279-301, issn 0022-2526, 23 p.Article

Integrable properties of the general coupled nonlinear Schrödinger equationsWANG, Deng-Shan; ZHANG, Da-Jun; JIANKE YANG et al.Journal of mathematical physics. 2010, Vol 51, Num 2, issn 0022-2488, 023510.1-023510.17Article

A universal separatrix map for weak interactions of solitary waves in generalized nonlinear Schrödinger equationsYI ZHU; HABERMAN, Richard; JIANKE YANG et al.Physica. D. 2008, Vol 237, Num 19, pp 2411-2422, issn 0167-2789, 12 p.Article

Semi-stability of embedded solitons in the general fifth-order KdV equationYU TAN; JIANKE YANG; PELINOVSKY, Dmitry E et al.Wave motion. 2002, Vol 36, Num 3, pp 241-255, issn 0165-2125Article

Gap solitons and their linear stability in one-dimensional periodic mediaGUENBO HWANG; AKYLAS, T. R; JIANKE YANG et al.Physica. D. 2011, Vol 240, Num 12, pp 1055-1068, issn 0167-2789, 14 p.Article

Dipole solitons in optically induced two-dimensional photonic latticesJIANKE YANG; MAKASYUK, Igor; BEZRYADINA, Anna et al.Optics letters. 2004, Vol 29, Num 14, pp 1662-1664, issn 0146-9592, 3 p.Article

Dipole and quadrupole solitons in optically induced two-dimensional photonic lattices: Theory and experimentJIANKE YANG; MAKASYUK, Igor; BEZRYADINA, Anna et al.Studies in applied mathematics (Cambridge). 2004, Vol 113, Num 4, pp 389-412, issn 0022-2526, 24 p.Article

Image transmission using stable solitons of arbitrary shapes in photonic latticesJIANKE YANG; PENG ZHANG; YOSHIHARA, Masami et al.Optics letters. 2011, Vol 36, Num 5, pp 772-774, issn 0146-9592, 3 p.Article

Saddle solitons: a balance between bi-diffraction and hybrid nonlinearityYI HU; CIBO LOU; PENG ZHANG et al.Optics letters. 2009, Vol 34, Num 21, pp 3259-3261, issn 0146-9592, 3 p.Article

Observation of bandgap guidance of optical vortices in a tunable negative defectDAOHONG SONG; XIAOSHENG WANG; SHULDMAN, Daniel et al.Optics letters. 2010, Vol 35, Num 12, pp 2106-2108, issn 0146-9592, 3 p.Article