Automatic generation of periodic representative volume elements for matrix-inclusion composites and their efficiency in multiscaling
Publikation: Beiträge in Sammelwerken › Aufsätze in Konferenzbänden › Forschung
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Automatic generation of periodic representative volume elements for matrix-inclusion composites and their efficiency in multiscaling. / Schneider, Konrad; Klusemann, Benjamin; Bargmann, Swantje.
Proceedings of the NSCM28. Hrsg. / Arkadi Berezovski; Kert Tamm; Tanel Peets. Tallinn University of Technology, 2015. S. 153-156.Publikation: Beiträge in Sammelwerken › Aufsätze in Konferenzbänden › Forschung
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TY - CHAP
T1 - Automatic generation of periodic representative volume elements for matrix-inclusion composites and their efficiency in multiscaling
AU - Schneider, Konrad
AU - Klusemann, Benjamin
AU - Bargmann, Swantje
N1 - Conference code: 28
PY - 2015
Y1 - 2015
N2 - In this contribution we introduce an efficient method to automatically generate and mesh periodic three-dimensional-microstructures that act as representativevolume elements (RVEs) for describing matrix-inclusion composites. Firstly the creation of random microstructures featuring cubic RVEs with non-overlappinginclusions and a periodic topology is emphasized. Thereafter a hierarchical meshing procedure complying with the periodicity constrained follows. Maintaining a periodic mesh topology allows direct application of the favorable periodic boundary conditions. Special emphasis is paid on the discretization procedure to maintain a high quality mesh with as few elements as possible, thus, manageable for further numerical simulations.
AB - In this contribution we introduce an efficient method to automatically generate and mesh periodic three-dimensional-microstructures that act as representativevolume elements (RVEs) for describing matrix-inclusion composites. Firstly the creation of random microstructures featuring cubic RVEs with non-overlappinginclusions and a periodic topology is emphasized. Thereafter a hierarchical meshing procedure complying with the periodicity constrained follows. Maintaining a periodic mesh topology allows direct application of the favorable periodic boundary conditions. Special emphasis is paid on the discretization procedure to maintain a high quality mesh with as few elements as possible, thus, manageable for further numerical simulations.
KW - Engineering
M3 - Article in conference proceedings
SN - 978-9949-430-95-6
SP - 153
EP - 156
BT - Proceedings of the NSCM28
A2 - Berezovski, Arkadi
A2 - Tamm, Kert
A2 - Peets, Tanel
PB - Tallinn University of Technology
T2 - 28th Nordic Seminar on Computational Mechanics
Y2 - 22 October 2015 through 23 October 2015
ER -