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Gerhard Holzapfel

Researcher at Norwegian University of Science and Technology

Publications -  445
Citations -  29335

Gerhard Holzapfel is an academic researcher from Norwegian University of Science and Technology. The author has contributed to research in topics: Finite element method & Constitutive equation. The author has an hindex of 77, co-authored 410 publications receiving 25410 citations. Previous affiliations of Gerhard Holzapfel include Washington University in St. Louis & Graz University of Technology.

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Poro-viscoelastic effects during biomechanical testing of human brain tissue

TL;DR: In this article, a nonlinear poro-viscoelastic computational model was used to evaluate the effect of different intrinsic material properties (permeability, shear moduli, nonlinearity, viscosity) on the tissue response during different quasi-static biomechanical measurements, i.e., large-strain compression and tension as well as indentation experiments.
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A Pilot Study on Biaxial Mechanical, Collagen Microstructural, and Morphological Characterizations of a Resected Human Intracranial Aneurysm Tissue

TL;DR: This pilot study comprehensively quantified the mechanical, collagen fiber microstructural, and morphological properties of a resected human posterior inferior cerebellar artery aneurysm and can be used to develop accurate constitutive models to use in computational models of the aneurYSm hemodynamics, growth, and remodeling.
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An ultrastructural 3D reconstruction method for observing the arrangement of collagen fibrils and proteoglycans in the human aortic wall under mechanical load.

TL;DR: In this paper , the arrangement of collagen fibrils and proteoglycans (PGs) within the mechanically loaded aortic wall was investigated using convolutional neural networks.

A Kernel Interpolation Based Fast Multipole Method for Elastodynamic Problems

TL;DR: A Chebyshev interpolation based multi-level fast multipole method (FMM) to reduce memory and computational cost of the 3D elastodynamic boundary integral operators and the applicability of the proposed FMM to transient problems treated with the Convolution Quadrature Method is investigated.