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SKALKA, P. KOTOUL, M.
Original Title
Determination of Mechanical and Fracture Properties of Silicon Single Crystal from Indentation Experiments and Finite Element Modelling
Type
journal article in Web of Science
Language
English
Original Abstract
The paper aims to use experimental micro-indentation data, FE simulations with cohesive zone modelling, and an optimisation procedure to determine the cohesive energy density of silicon single crystals. While previous studies available in the literature, which use cohesive zone finite element techniques for simulation of indentation cracks in brittle solids, tried to improve methods for the evaluation of material toughness from the indentation load, crack size, hardness, elastic constants, and indenter geometry, this study focuses on the evaluation of the cohesive energy density 2Γ from which the material toughness can be easily determined using the well-known Griffith-Irwin formula. There is no need to control the premise of the linear fracture mechanics that the cohesive zone is much shorter than the crack length. Hence, the developed approach is suitable also for short cracks for which the linear fracture mechanics premise is violated
Keywords
micro-indentation; mechanical and fracture properties identification; finite element analysis; optimisation analysis
Authors
SKALKA, P.; KOTOUL, M.
Released
14. 11. 2021
Publisher
MDPI
ISBN
1996-1944
Periodical
Materials
Year of study
14
Number
22
State
Swiss Confederation
Pages from
1
Pages to
15
Pages count
URL
https://www.mdpi.com/1996-1944/14/22/6864
Full text in the Digital Library
http://hdl.handle.net/11012/202281
BibTex
@article{BUT173211, author="Petr {Skalka} and Michal {Kotoul}", title="Determination of Mechanical and Fracture Properties of Silicon Single Crystal from Indentation Experiments and Finite Element Modelling", journal="Materials", year="2021", volume="14", number="22", pages="1--15", doi="10.3390/ma14226864", issn="1996-1944", url="https://www.mdpi.com/1996-1944/14/22/6864" }
Documents
materials-14-06864.pdf