Activation energy based extreme value statistics and size effect in brittle and quasibrittle fracture
By Zdenek P. Bazant, S. Pang. 2007
292 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/37487bfbb0a25ab02356e692331776d6684394d4
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Materials Chemistry
- Miroslav Vorechovský
- Drahomír Novák
- S. Pang
- Martin Z. Bazant
- Jia-Liang Le
- Zdenek P. Bazant
- G. Royer-Carfagni
- Ö. Civalek
In Mechanics of Materials
- Zdenek P. Bazant
- S. Pang
- Martin Z. Bazant
- Jia-Liang Le
- Miroslav Vorechovský
- Drahomír Novák
- G. Royer-Carfagni
- Gianluca Cusatis
Citations in the corpus
- Energetic–statistical size effect simulated by SFEM with stratified sampling and crack band model (2007, methodology): “Unfortunately, these simulations have been carried out before a parallel study [16, 17] showed that the specimens tested were not large enough to allow application of the classical Weibull theory, in which the RVE size is assumed to be negligible.”
- The Lower Bound for Glass Strength and Its Interpretation with Generalized Weibull Statistics for Structural Applications (2016, background): “In addition, the three-parameter Weibull distribution would indeed contradict a wealth of literature (Bažant and Pang 2007; Le and Bažant 2011; Salviato and Bažant 2014), which showed that, without left truncation, the probability of the left tail should follow a power law.”
- Unified nano-mechanics based probabilistic theory of quasibrittle and brittle structures: I. Strength, static crack growth, lifetime and scaling (2011, methodology): “The previous analytical proof of the additivity of power-law tail exponents of the cdf of bundle strength (or parallel coupling) model (Bažant and Pang, 2006, 2007) was restricted to perfectly brittle and perfectly ductile elements.”