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Cut finite element modeling of linear membranes

Cenanovic, Mirza (author)
Jönköping University,JTH. Forskningsmiljö Produktutveckling - Simulering och optimering
Hansbo, Peter (author)
Jönköping University,JTH, Produktutveckling,JTH. Forskningsmiljö Produktutveckling - Simulering och optimering
Larson, Mats G. (author)
Umeå universitet,Institutionen för matematik och matematisk statistik,Umeå University
Jönköping University JTH Forskningsmiljö Produktutveckling - Simulering och optimering (creator_code:org_t)
Elsevier, 2016
2016
English.
In: Computer Methods in Applied Mechanics and Engineering. - : Elsevier. - 0045-7825 .- 1879-2138. ; 310, s. 98-111
  • Journal article (peer-reviewed)
Abstract Subject headings
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  • We construct a cut finite element method for the membrane elasticity problem on an embedded mesh using tangential differential calculus, i.e., with the equilibrium equations pointwise projected onto the tangent plane of the surface to create a pointwise planar problem in the tangential direction. Both free membranes and membranes coupled to 3D elasticity are considered. The discretization of the membrane comes from a Galerkin method using the restriction of 3D basis functions (linear or trilinear) to the surface representing the membrane. In the case of coupling to 3D elasticity, we view the membrane as giving additional stiffness contributions to the standard stiffness matrix resulting from the discretization of the three-dimensional continuum.

Subject headings

NATURVETENSKAP  -- Matematik -- Beräkningsmatematik (hsv//swe)
NATURAL SCIENCES  -- Mathematics -- Computational Mathematics (hsv//eng)
TEKNIK OCH TEKNOLOGIER  -- Maskinteknik -- Teknisk mekanik (hsv//swe)
ENGINEERING AND TECHNOLOGY  -- Mechanical Engineering -- Applied Mechanics (hsv//eng)
NATURVETENSKAP  -- Data- och informationsvetenskap -- Datorteknik (hsv//swe)
NATURAL SCIENCES  -- Computer and Information Sciences -- Computer Engineering (hsv//eng)

Keyword

Cut finite element method
Membrane shell
Embedded membrane
Tangential derivative
LFOUR MC
1995
JOURNAL OF DIFFERENTIAL EQUATIONS
V119
P426 nsbo Peter
2015
FINITE ELEMENTS IN ANALYSIS AND DESIGN
V102-103
P1 rman E.
2015
ArXiv e-prints

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ref (subject category)
art (subject category)

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