  We construct a new class of coherent states labeled by points z of the
complex plane and depending on three numbers (gamma, nu) and epsilon positive
by replacing the coefficients of the canonical coherent states by Laguerre
polynomials. These states are superpositions of eigenstates of the symmetric
Poschl-Teller oscillator and they solve the identity of the states Hilbert
space at the limit epsilon goes to 0. Their wavefunctions are obtained in a
closed form for a special case of parameters (gamma, nu). We discuss their
associated coherent states transform which leads to an integral representation
of Hankel type for Laguerre functions.
