Isogeometric analysis of shear-deformable, in-plane functionally graded microshells by Mindlin’s strain gradient theory

Toan Minh Le; Duy Vo; Zwe Yan Aung; Elena Atroshchenko; Tinh Quoc Bui; Jaroon Rungamornrat

doi:10.1007/s00366-023-01821-y

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Isogeometric analysis of shear-deformable, in-plane functionally graded microshells by Mindlin’s strain gradient theory

Toan Minh Le Duy Vo Zwe Yan Aung Elena Atroshchenko Tinh Quoc Bui Jaroon Rungamornrat

Year: 2023 Journal: Engineering With Computers Vol: 40 (3)Pages: 1397-1430 Publisher: Springer Science+Business Media

DOI: 10.1007/s00366-023-01821-y

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Keywords:

Isogeometric analysis Curvilinear coordinates Galerkin method Stress resultants Infinitesimal strain theory Finite element method Mathematics Plane stress Geometry Mathematical analysis Mechanics Structural engineering Physics Engineering

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Nonlocal and gradient elasticity in micro/nano structures

Physical Sciences → Materials Science → Materials Chemistry

Composite Structure Analysis and Optimization

Physical Sciences → Engineering → Mechanics of Materials

Numerical methods in engineering

Physical Sciences → Engineering → Mechanics of Materials

Isogeometric analysis of shear-deformable, in-plane functionally graded microshells by Mindlin’s strain gradient theory

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