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The proposed method is implemented in a finite element setting.
A comparison is given between the weighted and unweighted Sobolev gradient in the finite element setting in two and three dimensions.
The method is implemented in a finite element setting and numerical simulations of typical structures are considered.
Since the accurate computation of die swell is still a topic of ongoing research, the applicability of the Galerkin/Least-Squares stabilization method in a space time finite element setting and in conjunction with the Oldroyd-B and the Giesekus model is discussed.
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Completeness Does the element set completely describe the objects?
An array element set to 1 marks the beginning of a group and an element set to -1 marks subsequent members of that group.
A filter array element set to a value of 1 or greater marks a good bin and an element set to less than 1 marks a bad bin.
An array element set to x >= 1 marks a good channel and an element set to x < 1 marks a bad channel.
An element set to x >= 1 marks a good bin and an element set to x < 1 marks a bad bin.
An element set to 1 marks the beginning of a group and an element set to -1 marks subsequent members of that group.
A quality array element set to x >= 1 marks a good channel and an element set to x < 1 marks a bad channel.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com