On a direct construction of inverse scattering problems for integrable nonlinear evolution equations in the two-spatial dimension.

Chen, H.H.; Lin, J.E.

Displaying similar documents to “On a direct construction of inverse scattering problems for integrable nonlinear evolution equations in the two-spatial dimension.”

The solution of general KdV equation in a class of steplike functions.

Khasanov, A.B., Urazboev, G.U. (2004)

Zapiski Nauchnykh Seminarov POMI

Similarity:

Inverse problem for a nonlinear Helmholtz equation

Emmanuel Jalade (2004)

Annales de l'I.H.P. Analyse non linéaire

Similarity:

Inverse problems and microlocal analysis

Anders Melin (1991)

Journées équations aux dérivées partielles

Similarity:

Inverse scattering problems in several dimensions

Gregory Eskin, James Ralston (1993)

Journées équations aux dérivées partielles

Similarity:

Solitons and large time behavior of solutions of a multidimensional integrable equation

Anna Kazeykina (2013)

Journées Équations aux dérivées partielles

Similarity:

Novikov-Veselov equation is a (2+1)-dimensional analog of the classic Korteweg-de Vries equation integrable via the inverse scattering translform for the 2-dimensional stationary Schrödinger equation. In this talk we present some recent results on existence and absence of algebraically localized solitons for the Novikov-Veselov equation as well as some results on the large time behavior of the “inverse scattering solutions” for this equation.

On an inverse scattering problem with an energy-dependent potential

M. Jaulent (1972)

Annales de l'I.H.P. Physique théorique

Similarity:

How to characterize commutativity equalities for Drazin inverses of matrices

Yong Ge Tian (2003)

Archivum Mathematicum

Similarity:

Necessary and sufficient conditions are presented for the commutativity equalities $A^{*} A^{D} = A^{D} A^{*}$ , $A^{†} A^{D} = A^{D} A^{†}$ , $A^{†} A A^{D} = A^{D} A A^{†}$ , $A A^{D} A^{*} = A^{*} A^{D} A$ and so on to hold by using rank equalities of matrices. Some related topics are also examined.

A common generalization of some identities.

Zhang, Zhizheng, Wang, Jun (2005)

Integers

Similarity: