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Non-Hermitian coherent states for finite-dimensional systems

Published 30 Mar 2018 in math-ph, math.MP, physics.optics, and quant-ph | (1804.00051v1)

Abstract: We introduce Gilmore-Perelomov coherent states for non-unitary representations of non-compact groups, and discuss the main similarities and differences with respect to ordinary unitary Gilmore-Perelomov coherent states. The example of coherent states for the non-unitary finite dimensional representations of $SU(1,1)$ is considered and they are used to describe the propagation of light in coupled PT-symmetric optical devices.

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