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Dive into the research topics where Konrad Schneider is active.

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Featured researches published by Konrad Schneider.


Advances in Engineering Software | 2016

Automatic three-dimensional geometry and mesh generation of periodic representative volume elements for matrix-inclusion composites

Konrad Schneider; Benjamin Klusemann; Swantje Bargmann

Generation of randomized periodic representative volume elements (RVE) is presented.We introduce a novel method of discretizing the geometry with a periodic mesh topology.The meshing approach is efficient, robust and results in a high quality mesh.RVEs with high number of anisotropic inclusions are achievable.Our new meshing method results in low number of elements still maintaining a high quality mesh. This paper introduces an efficient method to automatically generate and mesh a periodic three-dimensional microstructure for matrix-inclusion composites. Such models are of major importance in the field of computational micromechanics for homogenization purposes utilizing unit cell models. The main focus of this contribution is on the creation of cubic representative volume elements (RVEs) featuring a periodic geometry and a periodic mesh topology suitable for the application of periodic boundary conditions in the framework of finite element simulations. Our method systematically combines various meshing tools in an extremely efficient and robust algorithm. The RVE generation itself follows a straightforward random sequential absorption approach resulting in a randomized periodic microstructure. Special emphasis is placed on the discretization procedure to maintain a high quality mesh with as few elements as possible, thus, manageable for computer simulations applicable to high volume concentrations, high number of inclusions and complex inclusion geometries. Examples elucidate the ability of the proposed approach to efficiently generate large RVEs with a high number of anisotropic inclusions incorporating extreme aspect ratios but still maintaining a high quality mesh and a low number of elements.


Journal of Composite Materials | 2018

Automatic generation and discretization of fully periodic representative volume elements of plain woven composites

Nadine Jendrysik; Konrad Schneider; Swantje Bargmann

This paper introduces an efficient and simple method to automatically generate and mesh geometrically parametrized representative volume elements for plain woven fiber-reinforced composites. The presented approach is capable of generating representative volume elements with 10%–55% fiber volume fraction. The practical feasibility of the model is demonstrated on numerical examples for isotropic and anisotropic tow materials which are compared to analytical solutions.


Journal of Mechanics of Materials and Structures | 2017

Fully periodic RVEs for technological relevant composites: not worth the effort!

Konrad Schneider; Benjamin Klusemann; Swantje Bargmann


Progress in Materials Science | 2018

Generation of 3D representative volume elements for heterogeneous materials: A review

Swantje Bargmann; Benjamin Klusemann; Jürgen Markmann; Jan Schnabel; Konrad Schneider; C. Soyarslan; Jana Wilmers


Sports Engineering | 2018

Finite element simulation of pole vaulting

Sven Drücker; Konrad Schneider; Navneet-Kaur Ghothra; Swantje Bargmann


Pamm | 2017

Thermomechanics of strain-induced crystallization in natural rubber under cyclic loading

Lutz Zybell; Jan Domurath; Konrad Schneider


Archive | 2016

ASPECTS OF RVE TOPOLOGY, MESH DISCRETIZATION AND BOUNDARY CONDITIONS IN PRACTICAL MULTISCALING FOR MATRIX INCLUSION COMPOSITES

Konrad Schneider; Benjamin Klusemann; Swantje Bargmann


Archive | 2016

Automatic generation and meshing of periodic representative volume elements for matrix-inclusions composites

Konrad Schneider; Benjamin Klusemann; Swantje Bargmann


Archive | 2016

Influences of RVE topology, discretization and boundary conditions in practical multiscaling - a comparison

Konrad Schneider; Benjamin Klusemann; Swantje Bargmann


Archive | 2015

Automatic generation of periodic representative volume elements for matrix-inclusion composites and their efficiency in multiscaling

Konrad Schneider; Benjamin Klusemann; Swantje Bargmann

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Benjamin Klusemann

Hamburg University of Technology

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C. Soyarslan

Hamburg University of Technology

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Jana Wilmers

University of Wuppertal

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Lutz Zybell

Freiberg University of Mining and Technology

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Nadine Jendrysik

Hamburg University of Technology

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Navneet-Kaur Ghothra

Hamburg University of Technology

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Sven Drücker

Hamburg University of Technology

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Thomas Seelig

Karlsruhe Institute of Technology

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