The stability problem for the so-called continuous-discrete solitons in a nonlinear fiber array is examined. We prove that the ground states are unstable if the first derivative of the ``energy'' integral P=tsumₙF{}Ψₙ{{{}}}²$dt with respect to the soliton parameter ${{λ}}²$ is negative.
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Laedke et al. (1995) studied this question.
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