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COMSOL Multiphysics™

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elshell_arg2<br />

Purpose<br />

elshell_arg2<br />

Create a linear flat faceted shell element.<br />

Syntax<br />

Description<br />

el.elem = 'elshell_arg2'<br />

el.g{ig} = geomnum<br />

el.dim = depvarnames<br />

el.equation = equation type<br />

el.omega = frequency<br />

el.postname = postfix<br />

el.geomdim{ig}{3}.ind{eldomgrp} = domainlist<br />

el.geomdim{ig}{3}.E{eldomgrp} = E_expr<br />

el.geomdim{ig}{3}.nu{eldomgrp} = nu_expr<br />

el.geomdim{ig}{3}.rho{eldomgrp} = rho_expr<br />

el.geomdim{ig}{3}.thickness{eldomgrp} = th_expr<br />

el.geomdim{ig}{3}.height{eldomgrp} = height_expr<br />

el.geomdim{ig}{3}.alphadM{eldomgrp} = alpha_expr<br />

el.geomdim{ig}{3}.betadK{eldomgrp} = beta_expr<br />

el.geomdim{ig}{3}.xlocalx{eldomgrp} = xlx_expr<br />

el.geomdim{ig}{3}.xlocaly{eldomgrp} = xly_expr<br />

el.geomdim{ig}{3}.xlocalz{eldomgrp} = xlz_expr<br />

el.geomdim{ig}{3}.nsidex{eldomgrp} = nx_expr<br />

el.geomdim{ig}{3}.nsidey{eldomgrp} = ny_expr<br />

el.geomdim{ig}{3}.nsidez{eldomgrp} = nz_expr<br />

The elshell_arg2 element describes a linear Mindlin theory shell made up of<br />

essentially constant-strain triangles with added drilling rotations. The element lives<br />

on a 2D surface embedded in a 3D geometry. Its material properties, constraints<br />

and loads are specified directly in the element syntax structure.<br />

An elshell_arg2 element implements tasks which are handled by an eleqc or<br />

eleqw element when using the standard syntax. That is, it directly assembles<br />

contributions to the stiffness and mass matrices and to the residual vector. In<br />

addition, it defines a number of postprocessing variables. The shell element<br />

structure contains global properties, common to the entire shell, as well as local<br />

material properties on the boundary level. Note that the shell exists only on the<br />

boundary level and below.<br />

Global properties: The equation field specifies whether to treat the problem as<br />

stationary, time harmonic or time-dependent. The three displacement and three<br />

rotation field variable names must be specified in the dim field, for example,<br />

e.dim = {'u','v','w','thx','thy','thz'}<br />

109

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