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200 00$aFinite Elements and Symmetry
210   $aBasel, Switzerland$cMDPI - Multidisciplinary Digital Publishing Institute$d2020
215   $a1 online resource (104 p.)
311 08$a3-03936-020-5 
311 08$a3-03936-021-3 
330   $aThis Special Issue of the journal Symmetry contains a collection of papers devoted to the use of symmetry in finite element approximation of partial differential equations. More specifically, applications ranging from mechanical engineering to electromagnetics and fluid dynamics are considered. Both theoretical and computational aspects are considered. The contributions were selected to ensure the widest variety of themes. In particular, we wanted to include both theoretical papers (well posedness, stability) and numerical computations.
606   $aMathematics & science$2bicssc
606   $aResearch & information: general$2bicssc
610   $abianisotropic media
610   $acomputational design
610   $aconvergence of the approximation
610   $acorner singularity
610   $aedge-based smoothed finite element method (ES-FEM)
610   $aelectromagnetic scattering
610   $aFGMshells
610   $afinite element method
610   $afinite-element method
610   $aforce vibration
610   $aMindlin plate theory
610   $amixed interpolation of tensorial components (MITC)
610   $amoving media
610   $aOseen problem
610   $apattern formation
610   $apreconditioning
610   $arotating axisymmetric objects
610   $asymmetric boundary condition
610   $athree-layer composite shell
610   $atime-harmonic electromagnetic fields
610   $avariational formulation
610   $aweighted finite element method
610   $awell posedness
615  7$aMathematics & science
615  7$aResearch & information: general
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