An extended isogeometric thin shell analysis based on Kirchhoff-Love theory

By N. Nguyen‐Thanh, Navid Valizadeh, M. Nguyen, Hung Nguyen-Xuan, Xiaoying Zhuang, Pedro Areias, Goangseup Zi, Yuri Bazilevs, Laura De Lorenzis, Timon Rabczuk. 2015

389 citations recorded by the source corpus.

Subfields: Computational Mechanics, Mechanical Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/fb06886fcf10ca0671b00bf6b46c87eff4590057

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In Computational Mechanics

In Mechanical Engineering

In Mechanics of Materials

Citations in the corpus

Isogeometric collocation for three-dimensional geometrically exact shear-deformable beams (2016, methodology): “Over the last decade, IGA has become a well-established method used in a wide range of problems including structural mechanics [3–12] with recent developments for spatial Bernoulli beams [13,14], turbulent flow and fluid–structure interaction [15–20].”
Isogeometric boundary element methods for three dimensional static fracture and fatigue crack growth (2017, methodology): “Although the finite element version of IGA was used for fracture analysis [58–61].”
Predicting the fracture toughness of PNCs: A stochastic approach based on ANN and ANFIS (2015, neutral): “Other effective computational methods to predict mechanical and fracture-related properties of polymer-matrix composites include meshfree approaches [7–11], finite element methods [11–17] or concurrent multiscale methods [18–24].”
Dual‐horizon peridynamics (2015, methodology): “Techniques such as smoothing the normals of the crack surfaces in order to avoid erratic crack paths, which commonly used in finite element methods based on remeshing [1–6], extended finite element method [7], meshless methods [8–12], extended isogeometric analysis [13, 14], multiscale methods for f”
A non-ordinary state-based peridynamics formulation for thermoplastic fracture (2016, background): “extended finite element [1, 2], meshfree [3, 4, 5, 6, 7, 8, 9], phantom-node [10, 11, 12], XIGA [13, 14] and remeshing techniques [15, 16]), it is still a major challenge within these frameworks.”
Isogeometric Kirchhoff–Love shell formulations for general hyperelastic materials (2015, methodology): “Furthermore, this shell model has been applied to wind turbine blade modeling [45, 46], isogeometric cloth modeling [47], explicit finite strain analysis of membranes [48], and for the modeling of fracture within an extended IGA approach [49].”