Isogeometric fluid–structure interaction analysis with emphasis on non-matching discretizations, and with application to wind turbines

By Yuri Bazilevs, Ming-Chen Hsu, Michael A. Scott. 2012

359 citations recorded by the source corpus.

Subfields: Computational Mechanics, Computer Graphics and Computer-Aided Design

View Paper: https://www.semanticscholar.org/paper/c98f354b1869175aa4cae8a55e1a2249eb924006

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In Computational Mechanics

In Computer Graphics and Computer-Aided Design

Citations in the corpus

Isogeometric Kirchhoff–Love shell formulations for general hyperelastic materials (2015, background): “The lack of rotational degrees of freedom also permits a direct coupling of structures and fluids in fluid–structure interaction (FSI) applications, see [22, 43, 44].”
Isogeometric collocation using analysis-suitable T-splines of arbitrary degree (2016, methodology): “Relevant advances have been carried out since then: mathematical background of T-splines has been studied [52, 53, 54, 55], several procedures to create volumetric T-splines have been designed [56, 57, 58, 59, 60], the conversion of a trimmed NURBS surface to an untrimmed T-spline surface was tackle”
Modeling of a hydraulic arresting gear using fluid-structure interaction and isogeometric analysis (2017, methodology): “However, the FSI framework employed here is naturally suited for such situations [35].”
An immersogeometric variational framework for fluid–structure interaction: application to bioprosthetic heart valves (2014, neutral): “[63] to formally eliminate the multiplier field, arriving at a method for weak enforcement of Dirichlet boundary conditions.”
Smooth cubic spline spaces on unstructured quadrilateral meshes with particular emphasis on extraordinary points: Geometric design and isogeometric analysis considerations (2017, methodology): “Rejuvenating the study of higher-order methods, the methodology has been successfully applied to myriad problems; see [4, 16, 50, 55, 62] for example.”
The Finite Cell Method: A Review in the Context of Higher-Order Structural Analysis of CAD and Image-Based Geometric Models (2015, background): “Isogeometric analysis has been based on a variety of spline basis functions, e.g. non-uniform rational B-splines (NURBS), T-splines [15,16,19,162,163,169,185,197,198], hierarchical splines [26, 60, 150, 152, 155, 157, 158, 164, 183], PHTsplines [113,114], or LR B-splines [42,81].”