General Solution of String Inspired Nonlinear Equations

I. Bandos; E. Ivanov; A. Kapustnikov; S. Ulanov

doi:10.1063/1.533025

General Solution of String Inspired Nonlinear Equations

High Energy Physics - Theory 2009-10-31 v2

Authors: I. Bandos , E. Ivanov , A. Kapustnikov , S. Ulanov

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Abstract

We present the general solution of the system of coupled nonlinear equations describing dynamics of $D$ --dimensional bosonic string in the geometric (or embedding) approach. The solution is parametrized in terms of two sets of the left- and right-moving Lorentz harmonic variables providing a special coset space realization of the product of two (D-2)- dimensional spheres $S^{D-2}={SO(1,D-1) \over SO(1,1) \times SO(D-2) \semiprod K_{D-2}}.$

Keywords

soliton partial differential equations string theory

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@article{arxiv.hep-th/9810038,
  title  = {General Solution of String Inspired Nonlinear Equations},
  author = {I. Bandos and E. Ivanov and A. Kapustnikov and S. Ulanov},
  journal= {arXiv preprint arXiv:hep-th/9810038},
  year   = {2009}
}

Comments

23 pages, latex, no figures, minor corrections

General Solution of String Inspired Nonlinear Equations

Abstract

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