Nitti, Alessandro; Kiendl, Josef; Gizzi, Alessio; Reali, Alessandro; de Tullio, Marco:
A curvilinear isogeometric framework for the electromechanical activation of thin muscular tissues
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Esteban, Beatriz; Gebbeken, Norbert:
A detailed comparison of two material models for concrete in the dynamic loading regime, RHT and HPG
. In: International Journal of Protective Structures,
8.
2017
, 2
. - S. 260-286

Zeitschriftenartikel / Journal Article

Kiendl, Josef; Auricchio, Ferdinando; Reali, Alessandro:
A displacement-free formulation for the Timoshenko beam problem and a corresponding isogeometric collocation approach
. In: Meccanica,
53.
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Brünig, Michael; Schmidt, Marco; Gerke, Steffen:
A fracture criterion for ductile metals based on critical damage parameters
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33.
2021
. - S. 1011–1022

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Proserpio, Davide; Ambati, Marreddy; De Lorenzis, Laura; Kiendl, Josef:
A framework for efficient isogeometric computations of phase-field brittle fracture in multipatch shell structures
. In: Computer Methods in Applied Mechanics and Engineering,
372.
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Zeitschriftenartikel / Journal Article

Herrema, Austin J.; Kiendl, Josef; Hsu, Ming-Chen:
A framework for isogeometric-analysis-based optimization of wind turbine blade structures
. In: Wind Energy,
22.
2019
, 2
. - S. 153-170

Zeitschriftenartikel / Journal Article

Ferri, Giulio; Kiendl, Josef; Reali, Alessandro; Marino, Enzo:
A fully explicit isogeometric collocation formulation for the dynamics of geometrically exact beams
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Beirão da Veiga, Lourenço; Hughes, Thomas J. R.; Kiendl, Josef; Lovadina, Carlo; Niiranen, Jarkko; Reali, Alessandro; Speleers, Hendrik:
A locking-free model for Reissner-Mindlin plates: Analysis and isogeometric implementation via NRUBS and triangular NURPS
. In: Mathematical Models and Methods in Applied Sciences,
25.
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. - S. 1519-1551

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Gebbeken, Norbert; Pfeiffer, E.; Videkhina, Inna:
A method for the development and control of stiffness matrices for the calculation of beam and shell structures using MAPLE
, Maplesoft
. In: Maple Conference 2005,
2005
. - S. 19-35

Konferenzbeitrag / Conference Paper

Leonetti, Leonardo; Kiendl, Josef:
A mixed integration point (MIP) formulation for hyperelastic Kirchhoff–Love shells for nonlinear static and dynamic analysis
. In: Computer Methods in Applied Mechanics and Engineering,
416.
2023
. - S. 116325

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