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Non-Collapsing Membrane Instantons in Higher Dimensions
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CERN-TH/02-198
hep-th/0208151
Non-Collapsing Membrane Instantons in Higher Dimensions
E.G. Floratos a,b,d and G.K. Leontaris c,d
aInstitute of Nuclear Physics, NRCS Demokritos, Athens, Greece
b Physics Department, University of Athens, Athens, Greece
cTheoretical Physics Division, Ioannina University, GR-45110 Ioannina, Greece
d CERN, Theory Division, 1211 Geneva 23, Switzerland
Abstract
We introduce a particular embedding of seven dimensional self-duality membrane equations in C3×R
which breaks G2 invariance down to SU(3). The world-volume membrane instantons define SU(3) spe-
cial lagrangian submanifolds of C3. We discuss in detail solutions for spherical and toroidal topologies
assuming factorization of time. We show that the extra dimensions manifest themselves in the solutions
through the appearance of a non-zero conserved charge which prevents the collapse of the membrane.
We find non-collapsing rotating membrane instantons which contract from infinite size to a finite one
and then they bounce to infinity in finite time. Their motion is periodic. These generalized complex
Nahm equations, in the axially symmetric case, lead to extensions of the continuous Toda equation to
complex space.
CERN-TH/02-198
August 2002
–2–
1. Introduction
Some years ago, we introduced the notion of the self-duality for supermembrane in 4 + 1-dimensions
and in the light-cone gauge. The corresponding self-duality (s-d) equations proved to be an integrable
system with an infinite number of conservation laws and particular solutions were found [1, 2] which were
collapsing configurations of membrane instantons to point-like or string-like objects. Similar covariant
self-duality equations have been introduced before for 2 + 1-dimensions [3] and later generalized to 6 + 1
dimensions in [4].
These objects, represent world-volume instantons of the supermembrane. In the light cone gauge, the
world-volume time and the target tim
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