1995
DOI: 10.1016/0168-874x(95)00023-0
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On optimization approaches of hybrid stress elements

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Cited by 57 publications
(49 citation statements)
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“…A "nal remark is that both the assumed natural transverse normal strain and the assumed natural transverse shear strains lead to failure in patch tests for solid elements whereas the scaling method [2,26,27] does not. In view of the fact that solid-shell elements are employed predominately for shell analyses, failure in patch tests for solid elements appears to be acceptable.…”
Section: Resolving Trapezoidal Lockingmentioning
confidence: 98%
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“…A "nal remark is that both the assumed natural transverse normal strain and the assumed natural transverse shear strains lead to failure in patch tests for solid elements whereas the scaling method [2,26,27] does not. In view of the fact that solid-shell elements are employed predominately for shell analyses, failure in patch tests for solid elements appears to be acceptable.…”
Section: Resolving Trapezoidal Lockingmentioning
confidence: 98%
“…There are at least two plausible ways to overcome the trapezoidal locking. The "rst method has been used in References [2,26,27] and is applicable only to hybrid elements. Essentially, it scales the leverage matrix rows associated with the non-constant transverse normal stress modes.…”
Section: Resolving Trapezoidal Lockingmentioning
confidence: 99%
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“…The advantage common in IQFMM and OQFMM is that both the methods create simulation results with quadrilateral accuracy. Furthermore, highly accurate quadrilateral elements [11,12] such as incompatible models and hybrid strength models can be easily implemented, thereby improving accuracy drastically. Additionally, the introduction of the patch element in IQFMM increases the dimension of the global sti!ness matrix by only n K #n @ , and OQFMM does not increase the dimension at all.…”
Section: Discussion and Comparisonmentioning
confidence: 99%
“…There exists a penalty-augmented modification of the Pian-Sumihara quadrilateral constructed by Wu and Cheung [63] that achieves distortion insensitivity at the cost of rank deficiency.…”
Section: Table 3 Tip Deflections (Exact=100) For Slender Isotropic Camentioning
confidence: 99%