Lattice solitons in nonlinear Schrödinger equation with coupling-to-a-mean-term
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The existence and stability properties of solitons of the nonlinear Schrödinger equation with coupling-to-a-mean-term (NLSM) equation with an external periodic potential are investigated.

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Solutions to NLSM are obtained numerically by using spectral renormalization method.

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The linear and nonlinear stability properties of the numerically obtained solitons are investigated.

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The fundamental solitons are found to be nonlinearly unstable in the lattice-free medium due to collapse.

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Collapse is suppressed by adding a periodic lattice to NLSM system.

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