文件名称:Divergence-free-Isogeometric-Methods
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This thesis focused on solving the Darcy flow problem using divergence-free isogeometric
methods, and comparing these results to the ones obtained using traditional finite
element methods with Taylor Hood elements. A short introduction to B-splines is given,
and a chapter is also about using repeated knots in the knot vectors to obtain a discontinuous
basis for the finite element method. This can be useful when dealing with varying
permeabilities.-This thesis is focused on solving the Darcy flow problem using divergence-free isogeometric
methods, and comparing these results to the ones obtained using traditional finite
element methods with Taylor Hood elements. A short introduction to B-splines is given,
and a chapter is also about using repeated knots in the knot vectors to obtain a discontinuous
basis for the finite element method. This can be useful when dealing with varying
permeabilities.
methods, and comparing these results to the ones obtained using traditional finite
element methods with Taylor Hood elements. A short introduction to B-splines is given,
and a chapter is also about using repeated knots in the knot vectors to obtain a discontinuous
basis for the finite element method. This can be useful when dealing with varying
permeabilities.-This thesis is focused on solving the Darcy flow problem using divergence-free isogeometric
methods, and comparing these results to the ones obtained using traditional finite
element methods with Taylor Hood elements. A short introduction to B-splines is given,
and a chapter is also about using repeated knots in the knot vectors to obtain a discontinuous
basis for the finite element method. This can be useful when dealing with varying
permeabilities.
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Divergence-free Isogeometric Methods.pdf