Yi Huang

Publications:

Huang Y. C., Taimanov I. A.

The Ozawa Solution to the Davey – Stewartson II Equations and Surface Theory
2025, vol. 30, no. 4, pp. 612-617

Abstract

We describe the Ozawa solution to the Davey – Stewartson II equation from the point of view of surface theory by presenting a soliton deformation of surfaces which is ruled by the Ozawa solution. The Ozawa solution blows up at a certain moment and we describe explicitly the corresponding singularity of the deformed surface.

Keywords: spinor representation of surfaces, surface deformation, Davey – Stewartson II equation, Moutard transformation, singularity formation, two-dimensional Dirac operators

Citation: Huang Y. C., Taimanov I. A., The Ozawa Solution to the Davey – Stewartson II Equations and Surface Theory, Regular and Chaotic Dynamics, 2025, vol. 30, no. 4, pp. 612-617

DOI:10.1134/S1560354725040100

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