E
E. Reyes
Researcher at Technical University of Madrid
Publications - 36
Citations - 915
E. Reyes is an academic researcher from Technical University of Madrid. The author has contributed to research in topics: Silica fume & Finite element method. The author has an hindex of 14, co-authored 36 publications receiving 683 citations. Previous affiliations of E. Reyes include University of Castilla–La Mancha & Polytechnic University of Puerto Rico.
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An embedded crack model for finite element analysis of concrete fracture
TL;DR: In this article, the authors present a numerical implementation of cohesive crack model for the analysis of concrete fracture based on the strong discontinuity approach, where a simple central force model is used for the stress vs. crack opening law.
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The degree of hydration assessment of blended cement pastes by differential thermal and thermogravimetric analysis. Morphological evolution of the solid phases
TL;DR: In this paper, the degree of hydration assessment of cement paste from differential thermal and thermogravimetric analysis data has been performed by several authors that have offered a number of proposals for technical application to blended cements.
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Influence of nano- and micro-silica additions on the durability of a high-performance self-compacting concrete
TL;DR: In this article, the effects of binary and ternary mixtures of nSi and mSi on the durability of a high-performance self-compacting concrete (HPSCC) were analyzed.
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Fresh and mechanical behavior of a self-compacting concrete with additions of nano-silica, silica fume and ternary mixtures
TL;DR: In this article, the authors examined the behavior of 10 mixtures of self-compacting concrete (SCC) prepared with binary and ternary dosages through use of Portland cement (CEM I 52.5 R), mSi and nSi.
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An embedded cohesive crack model for finite element analysis of mixed mode fracture of concrete
TL;DR: In this article, an embedded cohesive crack model is proposed for the analysis of the mixed mode fracture of concrete in the framework of the Finite Element Method, which only requires the elastic constants and the mode I softening curve.