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We study in this article the strong rate of convergence of the Euler-Maruyamascheme and associated with the jump-type equation introduced in Li and Mytnik.We obtain the strong rate of convergence under similar assumptions for strongexistence and pathwise uniqueness. Models of this type can be considered as ageneralization of the CIR (Cox-Ingersoll-Ross) process with jumps.

On the Euler-Maruyama scheme for spectrally one-sided L\'evy driven SDEs with H\"older continuous coefficients