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Konferenzveröffentlichung The logarithmic finite element method 

Wackerfuß, Jens; Schröppel, Christian (International Center for Numerical Methods in Engineering (CIMNE), 2018)
The Logarithmic finite element (LogFE) method extends the Ritz-Galerkin method to approximations on a non-linear finite-dimensional manifold in the infinitedimensional solution space. Formulating the interpolant on the logarithmic space allows for a novel treatment of the rotational component of the deformation, and induces a strong coupling between rotations and translations. The Logarithmic finite element method provides a transformation of the initial configuration that is not restricted to an isoparametric formulation.
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Aufsatz Coupled atomistic-continuum simulation of the mechanical properties of single-layered graphene sheets 

Zheng, Qige; Wackerfuß, Jens (2019-11-18)
The purpose of this work is the multiscale modeling of a single-layered graphene sheet. The model is divided into three parts. One is an atomistic domain which is simulated with the atomic-scale finite element method (AFEM). Another is a continuum domain. In this domain, the mechanical properties are investigated by using a finite element based on a nonlocal continuum shell model with a high order strain gradient. To be exact, it is a 4-node 60-generalized degree of freedom (DOF) Mindlin–Reissner finite shell element ...
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Konferenzveröffentlichung The Logarithmic Finite Element Method: Approximation on a Manifold in the Configuration Space 

Schröppel, Christian; Wackerfuß, Jens (2018)
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Preprint Linearity characteristics of a logarithmic finite element beam model 

Schröppel, Christian; Wackerfuß, Jens (2020)
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Aufsatz Introducing the Logarithmic finite element method: a geometrically exact planar Bernoulli beam element 

Schröppel, Christian; Wackerfuß, Jens (2016-09-15)
We propose a novel finite element formulation that significantly reduces the number of degrees of freedom necessary to obtain reasonably accurate approximations of the low-frequency component of the deformation in boundary-value problems. In contrast to the standard Ritz–Galerkin approach, the shape functions are defined on a Lie algebra—the logarithmic space—of the deformation function. We construct a deformation function based on an interpolation of transformations at the nodes of the finite element. In the case ...
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Buch Statik und Einflussfunktionen - vom modernen Standpunkt 

Hartmann, Friedel; Jahn, Peter (2022-01-06)
Darstellung der rechnerorientierten Statik mit besonderer Betonung der Rolle der Einflussfunktionen für die moderne Statik: Den Anstoß zu dem Buch gab die Erkenntnis, dass die Methode der finiten Elemente ein Rechnen mit genäherten Einflussfunktionen ist. Ein klassisches Thema der Baustatik ist mit den finiten Elementen wieder auferstanden. Das war zunächst überraschend, aber es war dann Anlass die Grundlagen der Statik aus der Sicht der computational mechanics neu zu überdenken. Mit computational mechanics meinen ...
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Working paper Ansatzfunktionen auf dem logarithmischen Raum: die Log-FE-Methode [Abstract] 

Schröppel, Christian; Wackerfuß, Jens (2015-09)
Die Logarithmische Finite-Elemente-Methode (Log-FE-Methode) bietet einen neuartigen Ansatz zur Berechnung von FE-Modellen, insbesondere im Rahmen von Multigrid-Verfahren. In Multigrid-Verfahren wird eine schnelle und robuste Konvergenz insbesondere durch die Entkopplung der Einflüsse der Freiheitsgrade auf den unterschiedlichen Längenskalen erreicht. Das Näherungsverfahren auf dem groben Netz sollte daher auf einer deutlich gröberen Skala arbeiten und (räumlich) hochfrequente Deformationsanteile vermeiden.
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Aufsatz A unified and memory efficient framework for simulating mechanical behavior of carbon nanotubes 

Burger, Michael; Bischof, Christian; Schröppel, Christian; Wackerfuß, Jens (2015-06-01)
Carbon nanotubes possess many interesting properties, which make them a promising material for a variety of applications. In this paper, we present a unified framework for the simulation of the mechanical behavior of carbon nanotubes. It allows the creation, simulation and visualization of these structures, extending previous work by the research group “MISMO” at TU Darmstadt. In particular, we develop and integrate a new matrix-free iterative solving procedure, employing the conjugate gradient method, that drastically ...
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Konferenzveröffentlichung Beyond Ritz-Galerkin: Finite element approximations on a manifold in the configuration space [Abstract] 

Wackerfuß, Jens; Schröppel, Christian (Institute of Structural Analysis and Antiseismic Research, School of Civil Engineering, National Technical University of Athens (NTUA), 2016)
An extension of the Ritz-Galerkin method, based on finding approximations on a finite-dimensional manifold of functions (i.e., not a linear subspace) in the infinite-dimensional exact configuration space, will be presented. This new approach is particularly efficient in computing geometrically exact solutions for problems involving large rotations.
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Konferenzveröffentlichung Coupling atomistic models with continuous finite beam elements [Abstract] 

Niederhöfer, Florian; Wackerfuß, Jens (Institute of Structural Analysis and Antiseismic Research, School of Civil Engineering, National Technical University of Athens (NTUA), 2016)
Concurrent simulations of atomistic (discrete) and continuum models are one key to perform static calculations of large atomistic structures. Occurring ghost forces at the interfaces between discrete (atomistic) and continuous regions are a major challenge for the definition of such interfaces. The so called virtual projection method [1] is a class of force-based a/c schemes which reduce (or even avoid) ghost forces. This class of coupling schemes is able to deal with atomistic models consisting of bonded, multi-body ...
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