Predicting and avoiding shear locking in beam vibration problems using the B-spline field approximation method
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Publication:1817847
DOI10.1016/S0045-7825(97)00258-2zbMath0954.74080MaRDI QIDQ1817847
A. H. Vermeulen, Glenn R. Heppler
Publication date: 2 February 2000
Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)
discrete modelsshear lockinglocking-free methodB-spline field approximation methodstraight Timoshenko beams
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Related Items (4)
On the theory of a Cosserat point and shear locking in thin beams ⋮ Mesh independent analysis of shell‐like structures ⋮ Implicit boundary method for analysis using uniform B-spline basis and structured grid ⋮ Finite element linear and nonlinear, static and dynamic analysis of structural elements – an addendum – A bibliography (1996‐1999)
Cites Work
- Unnamed Item
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- A priori identification of shear locking and stiffening in triangular Mindlin elements
- A Kirchhoff-mode method for \(C^ 0\) bilinear and Serendipity plate elements
- Blossoms are polar forms
- A modified representation of transverse shear in \(C^ 0\) quadrilateral plate elements
- A new multiaffine approach to B-splines
- The \(C^ 0\) shell plate and beam elements freed from their deficiencies
- An improved treatment of transverse shear in the Mindlin-type four-node quadrilateral element
- A practical guide to splines
- Shear and membrane locking in curved \(C^ 0\) elements
- Vibration of stiffened skew plates by using B-spline functions
- The Effect of Rotatory Inertia and of Shear Deformation on the Frequency and Normal Mode Equations of Uniform Beams With Simple End Conditions
- On the basics of the shear locking problem of C0 isoparametric plate elements
- Locking and shear scaling factors in C° bending elements
- Field-consistent strain interpolations for the quadratic shear flexible beam element
- Mechanics of field-consistency in finite element analysis—a penalty function approach
- Reduced integration and the shear-flexible beam element
- Integrating Products of B-Splines
- Simple and efficient shear flexible two‐node arch/beam and four‐node cylindrical shell/plate finite elements
- A critical analysis of quadratic beam finite elements
- A simple and efficient finite element for plate bending
- A study of quadrilateral plate bending elements with ‘reduced’ integration
- Bicubic fundamental splines in plate bending
- Reduced integration technique in general analysis of plates and shells
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