Computationally-efficient locking-free isogeometric discretizations of geometrically nonlinear Kirchhoff-Love shells (Q6609794)

scientific article; zbMATH DE number 7917755

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English	Computationally-efficient locking-free isogeometric discretizations of geometrically nonlinear Kirchhoff-Love shells	scientific article; zbMATH DE number 7917755

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scholarly article

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title

Computationally-efficient locking-free isogeometric discretizations of geometrically nonlinear Kirchhoff-Love shells (English)

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Computer Methods in Applied Mechanics and Engineering

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publication date

24 September 2024

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zbMATH Keywords

isogeometric analysis

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thin-walled structures

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Kirchhoff-Love shells

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membrane locking

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assumed strains

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convergence studies

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MaRDI profile type

Publication

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cites work

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On the numerical integration of trimmed isogeometric elements

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Penalty coupling of non-matching isogeometric Kirchhoff-Love shell patches with application to composite wind turbine blades

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Explicit dynamic isogeometric B-rep analysis of penalty-coupled trimmed NURBS shells

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Coupling of non-conforming trimmed isogeometric Kirchhoff-Love shells via a projected super-penalty approach

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Isogeometric shell analysis with Kirchhoff-Love elements

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The bending strip method for isogeometric analysis of Kirchhoff-Love shell structures comprised of multiple patches

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Gradient-enhanced damage modeling in Kirchhoff-Love shells: application to isogeometric analysis of composite laminates

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Large deformation Kirchhoff-Love shell hierarchically enriched with warping: isogeometric formulation and modeling of alternating stiff/soft layups

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Shear and membrane locking in curved \(C^ 0\) elements

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A hierarchic family of isogeometric shell finite elements

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A shear deformable, rotation-free isogeometric shell formulation

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Hierarchic isogeometric large rotation shell elements including linearized transverse shear parametrization

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Removing membrane locking in quadratic NURBS-based discretizations of linear plane Kirchhoff rods: CAS elements

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\(\overline {\text B}\) and \(\overline {\text F}\) projection methods for nearly incompressible linear and nonlinear elasticity and plasticity using higher-order NURBS elements

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A simplified Kirchhoff-Love large deformation model for elastic shells and its effective isogeometric formulation

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Locking-free isogeometric discretizations of linear plane Timoshenko rods: LAS elements

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Identifiers

DOI

10.1016/j.cma.2024.117280

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Mathematics Subject Classification ID

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Sitelinks

Mathematics(1 entry)

mardi Publication:6609794