Abstract
In this paper, we study a stabilizer-free weak Galerkin (SFWG) finite element method with second-order accuracy in time for solving time-fractional diffusion equation. We apply the SFWG finite element method to discretize the Laplace operator and the L2-1Ļ formula for the Caputo fractional derivative. Optimal convergence orders of semi-discrete scheme in L2 norm and H1 norm and fully discrete L2-1Ļ-SFWG scheme in L2 norm are obtained. Numerical experiments are performed to verify theoretical results.
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