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20122026
most citedThe Sasa-Satsuma equation with non-vanishing boundary conditions

10 citations · 48 across the 31 of their papers we have counts for

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18 papers · 1 filter

nlin.SI20222 cited

On the long-time asymptotics of the modified Camassa-Holm equation with step-like initial data

Yiling Yang, Gaozhan Li, Engui Fan

We study the long time asymptotic behavior for the Cauchy problem of the modified Camassa-Holm (mCH) equation with step-like initial data \begin{align} &m_{t}+\left(m\left(u^{2}-u_…

nlin.SI20211 cited

Long time asymptotic behavior for the derivative Schrödinger equation with nonzero boundary conditions

Yiling Yang, Qiaoyuan Cheng, Engui Fan

In this paper, we apply steepest descent method to study the Cauchy problem for the derivative nonlinear Schrödinger equation with nonzero boundary conditions \…

nlin.SI20204 cited

Inverse scattering transform and multiple high-order pole solutions for the Gerdjikov-Ivanov equation under the zero/nonzero background

Zhang Zechuan, Fan Engui

In this article, the inverse scattering transform is considered for the Gerdjikov-Ivanov equation with zero and non-zero boundary conditions by a matrix Riemann-Hilbert (RH) method…

nlin.SI20205 cited

Soliton Resolution for the Short-pluse Equation

Yiling Yang, Engui Fan

In this paper, we study the Cauchy problem for the focusing nonlinear short-pluse equation by using steepest descent method. \begin{align} &u_{xt}=u+\frac{1}{6}…

nlin.SI20193 cited

Inverse scattering transformation for the Fokas-Lenells equation with nonzero boundary conditions

Yi Zhao, Engui Fan

In this article, we focus on the inverse scattering transformation for the Fokas-Lenells (FL) equation with nonzero boundary conditions via the Riemann-Hilbert (RH) approach. Based…

nlin.SI201910 cited

The Sasa-Satsuma equation with non-vanishing boundary conditions

Lili Wen, Engui Fan

We concentrate on inverse scattering transformation for the Sasa-Satsuma equation with matrix spectral and nonzero boundary condition in this article. To circumvent mul…