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Abstract
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In this paper, we introduce two classes of superposed states generated by a superposition
of two single-mode para-Bose coherent states (CS) with arbitrary relative phase factors.
The first class is superposition of two opposite para-Bose CS and second class consists
of two para-Bose CS,
2 out of phase with each other. These states are reduced to the
well-known superposed single-mode CS of the simple harmonic oscillator when the defor-
mation parameter tends to one. We study the nonclassical properties of the introduced
states by evaluating their para-Bose Fock state distribution, second-order squeezing,
Klyshko's and Mandel's parameters. We investigate the essential role of coherent and
deformation parameters on their nonclassicality. We show that some nonclassical proper-
ties of these states are di erent from those of the even and odd coherent states. Finally,
we present a simple scheme for the physical generation of the introduced states.
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