FRÉDÉRIC CHANDELIER, YVON GEORGELIN
We consider a class of (2+1)-dimensional nonlocal effective models with a Maxwell–Chern–Simons part for which the Maxwell term involves a suitable nonlocality that permits one to take into account some (3+1)-dimensional features of “real” planar systems. We show that this class of models exhibits a hidden duality symmetry stemming from the Maxwell–Chern–Simons part of the action. We discuss and illustrate this result in the framework of a (2+1)-dimensional effective model describing (massive) vortices and charges with realistic interactions.
@article{302e5a94-7f4d-4549-8034-5cb0a7ce0cb5,
title={SELF-DUALITY IN MAXWELL CHERN SIMONS TYPE EFFECTIVE THEORIES},
author={FRÉDÉRIC CHANDELIER and YVON GEORGELIN},
year={2002},
language={fr}
}TY - JOUR TI - SELF-DUALITY IN MAXWELL CHERN SIMONS TYPE EFFECTIVE THEORIES AU - FRÉDÉRIC CHANDELIER AU - YVON GEORGELIN PY - 2002 LA - fr ER -
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