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OpenAlex Citation Counts

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OpenAlex is a bibliographic catalogue of scientific papers, authors and institutions accessible in open access mode, named after the Library of Alexandria. It's citation coverage is excellent and I hope you will find utility in this listing of citing articles!

If you click the article title, you'll navigate to the article, as listed in CrossRef. If you click the Open Access links, you'll navigate to the "best Open Access location". Clicking the citation count will open this listing for that article. Lastly at the bottom of the page, you'll find basic pagination options.

Requested Article:

Coupling of non-conforming trimmed isogeometric Kirchhoff–Love shells via a projected super-penalty approach
Luca Coradello, Josef Kiendl, Annalisa Buffa
Computer Methods in Applied Mechanics and Engineering (2021) Vol. 387, pp. 114187-114187
Open Access | Times Cited: 23

Showing 23 citing articles:

Isogeometric analysis for multi-patch structured Kirchhoff–Love shells
Andrea Farahat, H. M. Verhelst, Josef Kiendl, et al.
Computer Methods in Applied Mechanics and Engineering (2023) Vol. 411, pp. 116060-116060
Open Access | Times Cited: 34
Automated shape and thickness optimization for non-matching isogeometric shells using free-form deformation
Han Zhao, David Kamensky, John T. Hwang, et al.
Engineering With Computers (2024) Vol. 40, Iss. 6, pp. 3495-3518
Open Access | Times Cited: 5
An interior penalty coupling strategy for isogeometric non-conformal Kirchhoff–Love shell patches
Giuliano Guarino, Pablo Antolín, Alberto Milazzo, et al.
Engineering With Computers (2024)
Open Access | Times Cited: 5
Fast parametric analysis of trimmed multi-patch isogeometric Kirchhoff-Love shells using a local reduced basis method
Margarita Chasapi, Pablo Antolín, Annalisa Buffa
Engineering With Computers (2024) Vol. 40, Iss. 6, pp. 3623-3650
Open Access | Times Cited: 5
An open-source framework for coupling non-matching isogeometric shells with application to aerospace structures
Han Zhao, Xiangbei Liu, Andrew H. Fletcher, et al.
Computers & Mathematics with Applications (2022) Vol. 111, pp. 109-123
Open Access | Times Cited: 23
Interpolation-based immersed finite element and isogeometric analysis
Jennifer E. Fromm, Nils Wunsch, Ru Xiang, et al.
Computer Methods in Applied Mechanics and Engineering (2023) Vol. 405, pp. 115890-115890
Open Access | Times Cited: 13
Critical time-step size analysis and mass scaling by ghost-penalty for immersogeometric explicit dynamics
Stein K.F. Stoter, Sai C. Divi, E. H. van Brummelen, et al.
Computer Methods in Applied Mechanics and Engineering (2023) Vol. 412, pp. 116074-116074
Open Access | Times Cited: 11
Smooth multi-patch scaled boundary isogeometric analysis for Kirchhoff–Love shells
Mathias Reichle, Jeremias Arf, Bernd Simeon, et al.
Meccanica (2023) Vol. 58, Iss. 8, pp. 1693-1716
Open Access | Times Cited: 9
Computationally-efficient locking-free isogeometric discretizations of geometrically nonlinear Kirchhoff–Love shells
Kyle Dakota Mathews, Hugo Casquero
Computer Methods in Applied Mechanics and Engineering (2024) Vol. 431, pp. 117280-117280
Closed Access | Times Cited: 3
Kirchhoff–Love shell representation and analysis using triangle configuration B-splines
Zhihao Wang, Juan Cao, Xiaodong Wei, et al.
Computer Methods in Applied Mechanics and Engineering (2023) Vol. 416, pp. 116316-116316
Open Access | Times Cited: 7
Goal-adaptive Meshing of Isogeometric Kirchhoff–Love Shells
H. M. Verhelst, Angelos Mantzaflaris, Matthias Möller, et al.
Engineering With Computers (2024)
Open Access | Times Cited: 2
Unconditional stability in large deformation dynamic analysis of elastic structures with arbitrary nonlinear strain measure and multi-body coupling
Domenico Magisano, Leonardo Leonetti, Giovanni Garcea
Computer Methods in Applied Mechanics and Engineering (2022) Vol. 393, pp. 114776-114776
Closed Access | Times Cited: 12
A comparison of smooth basis constructions for isogeometric analysis
H. M. Verhelst, Pascal Weinmüller, Angelos Mantzaflaris, et al.
Computer Methods in Applied Mechanics and Engineering (2023) Vol. 419, pp. 116659-116659
Open Access | Times Cited: 6
Penalty coupling of trimmed isogeometric Kirchhoff–Love shell patches
Davide Proserpio, Josef Kiendl
Journal of Mechanics (2022) Vol. 38, pp. 156-165
Open Access | Times Cited: 9
A Novel Isogeometric Coupling Approach for Assembled Thin-Walled Structures
Zhengyang Zhang, Peng Hao, Yu Wang, et al.
Thin-Walled Structures (2024) Vol. 204, pp. 112294-112294
Closed Access | Times Cited: 1
Shape optimization of non-matching isogeometric shells with moving intersections
Han Zhao, John T. Hwang, Jiun‐Shyan Chen
Computer Methods in Applied Mechanics and Engineering (2024) Vol. 431, pp. 117322-117322
Open Access | Times Cited: 1
Concepts of data collection for the CAD-integrated isogeometric analysis
Tobias Teschemacher, Anna Bauer, Ricky Aristio, et al.
Engineering With Computers (2022) Vol. 38, Iss. 6, pp. 5675-5693
Open Access | Times Cited: 7
A localized reduced basis approach for unfitted domain methods on parameterized geometries
Margarita Chasapi, Pablo Antolín, Annalisa Buffa
Computer Methods in Applied Mechanics and Engineering (2023) Vol. 410, pp. 115997-115997
Open Access | Times Cited: 3
Isogeometric Dynamic Buckling Analysis of Trimmed and Multipatch Thin-Shell Structures
Yujie Guo, Zhaolin Chen, Xiaohui Wei, et al.
AIAA Journal (2023), pp. 1-15
Closed Access | Times Cited: 3
Automated shape and thickness optimization for non-matching isogeometric shells using free-form deformation
Han Zhao, David Kamensky, John T. Hwang, et al.
arXiv (Cornell University) (2023)
Open Access | Times Cited: 2
Shape Optimization of Non-Matching Isogeometric Shells with Moving Intersections
Han Zhao, John T. Hwang, Jiun‐Shyan Chen
(2024)
Open Access
The Immersed Boundary Conformal Method for Kirchhoff–Love and Reissner–Mindlin shells
Giuliano Guarino, Alberto Milazzo, Annalisa Buffa, et al.
Computer Methods in Applied Mechanics and Engineering (2024) Vol. 432, pp. 117407-117407
Open Access
Rigorous code verification for non-linear Kirchhoff–Love shells based on tangential differential calculus with application to Isogeometric Analysis
Michael Helmut Gfrerer
Finite Elements in Analysis and Design (2023) Vol. 227, pp. 104041-104041
Open Access | Times Cited: 1
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