Abstract
Two typical breaking soliton equations are deduced from the zero curvature equation in nonisospectral case. The breaking soliton and other solutions are obtained by Darboux transformation, the algebraic properties of these equations are also discussed. (author). 7 refs, 4 figs.
Yishen, Li
[1]
- University of Science and Technology of China, Hefei (China). Dept. of Mathematics
Citation Formats
Yishen, Li.
The solutions and algebraic properties of two breaking soliton equations.
IAEA: N. p.,
1994.
Web.
Yishen, Li.
The solutions and algebraic properties of two breaking soliton equations.
IAEA.
Yishen, Li.
1994.
"The solutions and algebraic properties of two breaking soliton equations."
IAEA.
@misc{etde_101437,
title = {The solutions and algebraic properties of two breaking soliton equations}
author = {Yishen, Li}
abstractNote = {Two typical breaking soliton equations are deduced from the zero curvature equation in nonisospectral case. The breaking soliton and other solutions are obtained by Darboux transformation, the algebraic properties of these equations are also discussed. (author). 7 refs, 4 figs.}
place = {IAEA}
year = {1994}
month = {Dec}
}
title = {The solutions and algebraic properties of two breaking soliton equations}
author = {Yishen, Li}
abstractNote = {Two typical breaking soliton equations are deduced from the zero curvature equation in nonisospectral case. The breaking soliton and other solutions are obtained by Darboux transformation, the algebraic properties of these equations are also discussed. (author). 7 refs, 4 figs.}
place = {IAEA}
year = {1994}
month = {Dec}
}