We study the Euler approximation scheme for solutions of stochastic differential equations with boundary conditions in two different examples: (a) the one-dimensional case with linear boundary condition, and (b) the multidimensional case with constant diffusion coefficient and general boundary condition. In both cases the error is measured in the L(p)-norm.

Strong approximations for stochastic differential equations with boundary conditions.

FERRANTE, MARCO;
1996

Abstract

We study the Euler approximation scheme for solutions of stochastic differential equations with boundary conditions in two different examples: (a) the one-dimensional case with linear boundary condition, and (b) the multidimensional case with constant diffusion coefficient and general boundary condition. In both cases the error is measured in the L(p)-norm.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11577/126958
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