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George Z. Voyiadjis

Researcher at Louisiana State University

Publications -  516
Citations -  15575

George Z. Voyiadjis is an academic researcher from Louisiana State University. The author has contributed to research in topics: Plasticity & Finite element method. The author has an hindex of 59, co-authored 503 publications receiving 13784 citations. Previous affiliations of George Z. Voyiadjis include Aristotle University of Thessaloniki & Applied Science Private University.

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Book

Mechanics of Composite Materials with MATLAB

TL;DR: Linear Elastic Stress-Strain Relations Elastic Constants Based on Micromechanics, Plane Stress, Global Coordinate System, Elastic Constant Based on Global Coordinated System, Laminate Analysis - Part I- Laminate analysis - Part II- Effective Elastic Constant of a Laminate- Failure Theories of a Laminating System, Homogenization of Composite Materials, to Damage Mechanics of composite Materials as discussed by the authors.
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Analytical and experimental determination of the material intrinsic length scale of strain gradient plasticity theory from micro- and nano-indentation experiments

TL;DR: In this paper, a micromechanical model that assesses a nonlinear coupling between statistically stored dislocations (SSDs) and geometrically necessary dislocation (GNDs) is used to derive an analytical form for the deformation-gradient-related intrinsic length-scale parameter in terms of measurable microstructural physical parameters.
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A plasticity and anisotropic damage model for plain concrete

TL;DR: In this article, a plastic-damage constitutive model for plain concrete is developed to account for different effects under tensile and compressive loadings, two damage criteria are used: one for compression and a second for tension such that the total stress is decomposed into tensile or compressive components.
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Microstructural based models for bcc and fcc metals with temperature and strain rate dependency

TL;DR: In this paper, the authors developed microstructural physical based constitutive models to characterize the deformation behavior of body centered cubic (bcc) and face centered cubic(fcc) metals under different strain rates and temperatures.
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A plasticity-damage theory for large deformation of solids—I. Theoretical formulation

TL;DR: In this article, a coupled theory of continuum damage mechanics and finite strain plasticity with small elastic strains is formulated in the Eulerian reference system, and an explicit matrix representation is derived for the damage effect tensor for a general state of deformation and damage.