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Order-preserving strong schemes for SDEs with locally Lipschitz coefficients

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Abstract We introduce a class of explicit balanced schemes for stochastic differential equations with coefficients of superlinearly growth satisfying a global monotone condition. The first scheme is a balanced Euler… Click to show full abstract

Abstract We introduce a class of explicit balanced schemes for stochastic differential equations with coefficients of superlinearly growth satisfying a global monotone condition. The first scheme is a balanced Euler scheme and is of order half in the mean-square sense whereas it is of order one under additive noise. The second scheme is a balanced Milstein scheme, which is of order one in the mean-square sense. Some numerical results are presented.

Keywords: order preserving; order; schemes sdes; preserving strong; strong schemes; scheme

Journal Title: Applied Numerical Mathematics
Year Published: 2017

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