Auflistung Fakultät für Maschinenbau nach Autor/in "afb7db1a-c265-4127-b94a-e576c0817470"

Auflistung Fakultät für Maschinenbau nach Autor/in "afb7db1a-c265-4127-b94a-e576c0817470"

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  • Seleš, Karlo; Aldakheel, Fadi; Tonković, Zdenko; Sorić, Jurica; Wriggers, Peter (Berlin : Springer, 2021)
    In this work, the phase-field approach to fracture is extended to model fatigue failure in high- and low-cycle regime. The fracture energy degradation due to the repeated externally applied loads is introduced as a function ...
  • Gierig, Meike; Liu, Fangrui; Weiser, Lukas; Lehmann, Wolfgang; Wriggers, Peter; Marino, Michele; Saul, Dominik (Lausanne : Frontiers Media, 2021)
    Background: Spinopelvic fractures and approaches of operative stabilization have been a source of controversial discussion. Biomechanical data support the benefit of a spinopelvic stabilization and minimally invasive ...
  • Gierig, Meike; Marino, Michele; Wriggers, Peter (Weinheim : Wiley-VCH, 2019)
    Biological tissues adapt to changed loading conditions through growth and remodelling (G&R) to reestablish a so-called homeostatic state. On the other hand, loading conditions above their physiological limits, as during ...
  • Ince, Caner-Veli; Chugreeva, Anna; Böhm, Christoph; Aldakheel, Fadi; Uhe, Johanna; Wriggers, Peter; Behrens, Bernd-Arno; Raatz, Annika (Heidelberg : Springer, 2021)
    The demand for lightweight construction is constantly increasing. One approach to meet this challenge is the development of hybrid components made of dissimilar materials. The use of the hybrid construction method for bulk ...
  • Soleimani, Meisam; Szafranski, Szymon P.; Qu, Taoran; Mukherjee, Rumjhum; Stiesch, Meike; Wriggers, Peter; Junker, Philipp ([London] : Macmillan Publishers Limited, part of Springer Nature, 2023)
    This paper deals with the mathematical modeling of bacterial co-aggregation and its numerical implementation in a FEM framework. Since the concept of co-aggregation refers to the physical binding between cells of different ...
  • Cihan, Mertcan; Hudobivnik, BlaŽ; Aldakheel, Fadi; Wriggers, Peter (Henderson, Nevada : Tech Science Press, 2021)
    The virtual element method (VEM) can be seen as an extension of the classical finite element method (FEM) based on Galerkin projection. It allows meshes with highly irregular shaped elements, including concave shapes. So ...

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