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V.E. Verijenko

Researcher at University of Natal

Publications -  47
Citations -  1005

V.E. Verijenko is an academic researcher from University of Natal. The author has contributed to research in topics: Buckling & Finite element method. The author has an hindex of 17, co-authored 47 publications receiving 962 citations. Previous affiliations of V.E. Verijenko include Technikon Natal.

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Developments in thermopiezoelasticity with relevance to smart composite structures

TL;DR: In this article, a review of theoretical developments in thermopiezoelasticity having relevance to smart composite structures is presented, and the equations governing linear response of piezothermoelastic media are outlined.
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Optimum stacking sequence design of symmetric hybrid laminates undergoing free vibrations

TL;DR: In this paper, the design of hybrid symmetric laminated plates consisting of high-stiffness surface and low-siffness core layers is presented, and the maximisation of the fundamental frequency and frequency separation is performed over a discrete set of available ply angles.
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Optimal temperature profiles for minimum residual stress in the cure process of polymer composites

TL;DR: In this article, the authors used numerical simulation to study the development of stresses during curing based on a process model which includes the effects of chemical and thermal strains and the viscoelastic material behaviour.
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Multiobjective optimization of laminated plates for maximum prebuckling, buckling and postbuckling strength using continuous and discrete ply angles

TL;DR: In this article, the optimal design of uniaxially loaded laminated plates subject to elastic in-plane restraints along the unloaded edges is given for a maximum combination of prebuckling stiffness, postbuckling stiffness and buckling load.
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Optimization of fiber reinforced composites

TL;DR: In this paper, a method for determining the optimal direction and volume fraction of fibers at each point of a structure has been developed using a finite-element discretization, where the fiber orientation and the fiber volume fraction are assumed to be constant within each element of the model, but they vary from element to element.