World Sheet Geometry of Classical Solutions in String Field Theory

Abstract

We investigate classical solutions of string field theory proposed by Takahashi and Tanimoto in the case of even order polynomial functions. The BRS charge and the Feynman propagator of open string field theory expanded around the solution are specified by Jenkins-Strebel quadratic differential, which describes geometry of the string worldsheet. We show that the solution becomes nontrivial when two second order poles of the quadratic differential coincide each other on the unit disk. In this case, an open string boundary shrinks to a point.

23 pages, LaTeX with PTPTeX.cls, 10 figures; published version; Sec. 4.3 added and errors corrected

References in corpus (2)

• Descent Relations Among Bosonic D-branes
• Interpolating String Field Theories

Cited by in corpus (6)

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• Classical Solutions and Order of Zeros in Open String Field Theory
• Exploring Vacuum Manifold of Open String Field Theory
• Twist Symmetry and Classical Solutions in Open String Field Theory