A novel pillar indentation splitting test for measuring fracture toughness of thin ceramic coatings
By M. Sebastiani, K. Johanns, Erik G. Herbert, F. Carassiti, G. Pharr. 2015
173 citations recorded by the source corpus.
Subfields: Ceramics and Composites, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/9545ba1acadac305fb33e7e08f21c73b9b320c3f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Ceramics and Composites
- Chengpeng Zhang
- Ranjith Pathegama Gamage
- Zhaoyang Ma
- J. Ast
- A. Korsunsky
- Matteo Ghidelli
- Mathias Göken
- K. Durst
In Mechanical Engineering
- Chengpeng Zhang
- Ranjith Pathegama Gamage
- Zhaoyang Ma
- J. Ast
- A. Korsunsky
- Matteo Ghidelli
- Mathias Göken
- K. Durst
In Mechanics of Materials
- Chengpeng Zhang
- Ranjith Pathegama Gamage
- Zhaoyang Ma
- J. Ast
- A. Korsunsky
- Matteo Ghidelli
- Mathias Göken
- K. Durst
Citations in the corpus
- A review of experimental approaches to fracture toughness evaluation at the micro-scale (2019, methodology): “The identification of coefficient γ was initially carried out for a limited set of intrinsically brittle materials (including TiN, CrN and CrAlN/ Si3N4), for a Berkovich indenter geometry (with the face angle of 65.3°), and a constant Poisson's ratio equal to 0.25.”
- Application of nanoindentation technology in rocks: a review (2020, methodology): “For the single-cantilever beam, fracture toughness can be calculated using the following equation (Sebastiani et al. 2015a): KIC ¼ rc ffiffiffiffiffi pa p F a b ð12Þ where rc is the fracture stress, a is the crack length and F ab is a dimensionless shape factor that depends on the sample geometry.”