arXiv:hep-th/0007198AbstractReferencesReviewsResources
Metastability of Spherical Membranes in Supermembrane and Matrix Theory
M. Axenides, E. G. Floratos, L. Perivolaropoulos
Published 2000-07-25, updated 2000-10-04Version 2
Motivated by recent work we study rotating ellipsoidal membranes in the framework of the light-cone supermembrane theory. We investigate stability properties of these classical solutions which are important for the quantization of super membranes. We find the stability modes for all sectors of small multipole deformations. We exhibit an isomorphism of the linearized membrane equation with that of the SU(N) matrix model for every value of $N$. The boundaries of the linearized stability region are at a finite distance and they appear for finite size perturbations.
Comments: 7 pages (two column)
Journal: JHEP 0011 (2000) 020
Categories: hep-th
Keywords: matrix theory, spherical membranes, metastability, light-cone supermembrane theory, small multipole deformations
Tags: journal article
Related articles: Most relevant | Search more
TASI Lectures on Matrix Theory
Intersecting Branes in Matrix Theory
arXiv:hep-th/9705190 (Published 1997-05-24)
Instantons, Scale Invariance and Lorentz Invariance in Matrix Theory