Families of Orthogonal Schrodinger cat-like-states
arXiv:1511.04826 · doi:10.1088/1054-660X/26/6/065202
Abstract
We analyze condition of orthogonality between optical Schrodinger cat-like-states constructed as superposition of two coherent states. We show that the orthogonality condition leads to quantization of values of a naturally emerging symplectic form, while values of the corresponding metric form are continuous. A complete analytical solution of the problem is presented.
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