The heterotic Green-Schwarz superstring on an N=(2,0) super world-sheet
Creators
- 1. State Univ. of New York, Stony Brook, NY (United States). Inst. for Theoretical Physics
Description
By defining the heterotic Green-Schwarz superstring action on an N=(2,0) super world-sheet, rather than on an ordinary world-sheet, many problems with the interacting Green-Schwarz superstring formalism can be solved. In the light-cone approach, superconformally transforming the light-cone super world-sheet onto an N=(2,0) super Riemann surface allows the elimination of the non-trivial interaction-point operators that complicate the evaluation of scattering amplitudes. In the Polyakov approach, the ten-dimensional heterotic Green-Schwarz covariant action defined on an N=(2,0) super world-sheet can be gauge-vixed to a free-field action with non-anomalous N=(2,0) superconformal invariance, and integrating the exponential of the covariant action over all punctured N=(2,0) super Riemann surfaces produces scattering amplitudes that closely resemble amplitudes obtained using the unitary light-cone approach. (orig.)
Additional details
Publishing Information
- Journal Title
- Nuclear Physics. B
- Journal Volume
- 379
- Journal Issue
- 1/2
- Journal Page Range
- p. 96-120.
- ISSN
- 0550-3213
- CODEN
- NUPBBO
INIS
- Country of Publication
- Netherlands
- Country of Input or Organization
- Netherlands
- INIS RN
- 24003303
- Subject category
- S72: PHYSICS OF ELEMENTARY PARTICLES AND FIELDS;
- Descriptors DEI
- ACTION INTEGRAL; BOUNDARY CONDITIONS; CHIRALITY; CONFORMAL INVARIANCE; CONFORMAL MAPPING; FIELD EQUATIONS; GAUGE INVARIANCE; GROUND STATES; IRREDUCIBLE REPRESENTATIONS; LAGRANGE EQUATIONS; LAGRANGIAN FIELD THEORY; LIGHT CONE; LORENTZ GROUPS; MANY-DIMENSIONAL CALCULATIONS; RIEMANN SPACE; SCALAR FIELDS; SCATTERING AMPLITUDES; SO-8 GROUPS; SPINOR FIELDS; SUPERSTRING MODELS; SUPERSYMMETRY; TRAJECTORIES
- Descriptors DEC
- AMPLITUDES; DIFFERENTIAL EQUATIONS; ENERGY LEVELS; EQUATIONS; EXTENDED PARTICLE MODEL; FIELD THEORIES; INTEGRALS; INVARIANCE PRINCIPLES; LIE GROUPS; MAPPING; MATHEMATICAL MODELS; MATHEMATICAL SPACE; PARTIAL DIFFERENTIAL EQUATIONS; PARTICLE MODELS; PARTICLE PROPERTIES; POINCARE GROUPS; QUANTUM FIELD THEORY; SO GROUPS; SPACE; SPACE-TIME; STRING MODELS; SYMMETRY; SYMMETRY GROUPS; TOPOLOGICAL MAPPING; TRANSFORMATIONS