  In this paper, we investigate the numerical solutions of the cubic nonlinear
Schrodinger equation via the exponential B-spline collocation method.
Crank-Nicolson formulas are used for time discretization of the target
equation. A linearization technique is also employed for the numerical purpose.
Four numerical examples related to single soliton, collision of two solitons
that move in opposite directions, the birht of standing and mobile solitons and
bound state solution are considered as the test problems. The accuracy and the
efficiency of the purposed method are measured by max error norm and conserved
constants. The obtained results are compared with the possible analytical
values and those in some earlier studies.
