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Michael Ortiz

Researcher at California Institute of Technology

Publications -  489
Citations -  34601

Michael Ortiz is an academic researcher from California Institute of Technology. The author has contributed to research in topics: Finite element method & Dislocation. The author has an hindex of 87, co-authored 467 publications receiving 31582 citations. Previous affiliations of Michael Ortiz include Complutense University of Madrid & University of Seville.

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Non-Periodic Finite-Element Formulation of Orbital-Free Density Functional Theory

TL;DR: This paper describes a local real-space variational formulation for orbital-free density functional theory, including the electrostatic terms and proves the convergence of the finite-element approximation including numerical quadratures for the variational formulations.
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Universal binding-energy relation for crystals that accounts for surface relaxation

TL;DR: In this article, a universal relation for crack surface cohesion including surface relaxation is presented, where the energy and opening displacement are scaled appropriately with respect to N, the uniaxial elastic constant, the relaxed surface energy, and the equilibrium interlayer spacing, all energydisplacement curves collapse onto a single universal curve.
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Three-dimensional modeling of intersonic shear-crack growth in asymmetrically loaded unidirectional composite plates

TL;DR: In this paper, an anisotropic cohesive model of fracture is applied to the numerical simulation of Coker and Rosakis experiments, and successfully predicts the dynamic fracture behavior, assuming that sufficient energy is supplied to the crack tip.
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An analytical study of the localized failure modes of concrete

TL;DR: A theoretical framework for the analysis of localized failure in concrete is presented in this article, which is predicated upon the assumption that discrete failure planes arise as a result of a process of localization of damage.
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Tetrahedral mesh generation based on node insertion in crystal lattice arrangements and advancing-front-Delaunay triangulation

TL;DR: The robustness and versatility of the approach, as well as the good quality of the resulting meshes, is demostrated with the aid of selected examples.