A spectral Galerkin plus nonlinear-tamed accelerated exponential Euler scheme is proved to converge strongly for the stochastic Burgers equation with cylindrical fractional Brownian motion noise where H is in (1/2, 1).
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Strong convergence of a fully discrete scheme for stochastic Burgers equation with fractional-type noise
A spectral Galerkin plus nonlinear-tamed accelerated exponential Euler scheme is proved to converge strongly for the stochastic Burgers equation with cylindrical fractional Brownian motion noise where H is in (1/2, 1).