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作 者:An Chen
机构地区:[1]College of Science,Guilin University of Technology,Guilin,541004,China
出 处:《Computer Modeling in Engineering & Sciences》2020年第10期173-195,共23页工程与科学中的计算机建模(英文)
基 金:The work is supported by the Guangxi Natural Science Foundation[Grant Numbers 2018GXNSFBA281020,2018GXNSFAA138121];the Doctoral Starting up Foundation of Guilin University of Technology[Grant Number GLUTQD2016044].
摘 要:In this paper,we consider the numerical schemes for a timefractionalOldroyd-B fluidmodel involving the Caputo derivative.We propose two efficient finite element methods by applying the convolution quadrature in time generated by the backward Euler and the second-order backward difference methods.Error estimates in terms of data regularity are established for both the semidiscrete and fully discrete schemes.Numerical examples for two-dimensional problems further confirmthe robustness of the schemes with first-and second-order accurate in time.
关 键 词:Oldroyd-B fluid model caputo derivative finite element method convolution quadrature error estimate data regularity
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