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3 "Mathematical examples illustrating relations occuring in the ory of tur-bulent uid motion" 19391-53.
4 "Higher order fully discretescheme combined with H 1-Galerkin mixed nite element method for semilinear reaction-diusion equations" 15 (15): 1-25, 2004
5 "H 1-Galerkin methods for the Laplace andheat equations Mathematical Aspect of Finite Elements in Partial Dierential Equations" Academic Press 383-415, 1957
6 "Finite element methods for identication of parametersin parabolic problems Inverse Problems in Partial Dierential Equations" Australian National University 31 : 208-221, 1992
7 "An implicit/explicit spectral method for Burgers’ equation" -284,
8 "An H 1-Galerkin mixed nite element method for parabolic partial dierentialequations" 35 (35): 712-727, 1998
9 "A priori L2-error estimates for Galerkin approximations to parabolicdierential equations" 723-759, 1973
10 "A nite element approach to Burgers’ equation 1981189-193.A new mixed nite element method for Burgers’ equation 55"
1 "On Galerkin methods in semilinear parabolic problems" -389,
2 "Numerical Solution of intial value prob-lems in dierential-algebraic equations" 1989.
3 "Mathematical examples illustrating relations occuring in the ory of tur-bulent uid motion" 19391-53.
4 "Higher order fully discretescheme combined with H 1-Galerkin mixed nite element method for semilinear reaction-diusion equations" 15 (15): 1-25, 2004
5 "H 1-Galerkin methods for the Laplace andheat equations Mathematical Aspect of Finite Elements in Partial Dierential Equations" Academic Press 383-415, 1957
6 "Finite element methods for identication of parametersin parabolic problems Inverse Problems in Partial Dierential Equations" Australian National University 31 : 208-221, 1992
7 "An implicit/explicit spectral method for Burgers’ equation" -284,
8 "An H 1-Galerkin mixed nite element method for parabolic partial dierentialequations" 35 (35): 712-727, 1998
9 "A priori L2-error estimates for Galerkin approximations to parabolicdierential equations" 723-759, 1973
10 "A nite element approach to Burgers’ equation 1981189-193.A new mixed nite element method for Burgers’ equation 55"
11 "A comparison of nite element and nite dierence solutions of theone- and two- dimensional Burgers’ equation" -188,
12 "A characteristics mixed nite element method for Burgers’ equation" 15 (15): 29-51, 2004
13 "A Mathematical model illustrating the ory of turbulence" Academic Press -199,
14 "A Galerkin nite element approach to Burgers’ equation" 157 : 331-346, 2004