  In this paper, we are concerned with a operator splitting scheme for linear
fractional and fractional degenerate stochastic conservation laws driven by
multiplicative Levy noise. More specifically, using a variant of classical
Kruzkov's doubling of variable approach, we show that the approximate solutions
generated by the splitting scheme converges to the unique stochastic entropy
solution of the underlying problems.Finally, the convergence analysis is
illustrated by several numerical examples.
