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Alex Elías-Zúñiga

Researcher at Monterrey Institute of Technology and Higher Education

Publications -  140
Citations -  2484

Alex Elías-Zúñiga is an academic researcher from Monterrey Institute of Technology and Higher Education. The author has contributed to research in topics: Nonlinear system & Duffing equation. The author has an hindex of 22, co-authored 124 publications receiving 1722 citations. Previous affiliations of Alex Elías-Zúñiga include Rice University.

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Past, Present and Future of Surgical Meshes: A Review.

TL;DR: An overview of commercial surgical meshes, their properties, manufacturing methods, and observed biological response are presented, as well as the requirements for an ideal surgical mesh and potential manufacturing methods are presented.
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Forming force and temperature effects on single point incremental forming of polyvinylchloride

TL;DR: In this paper, the influence of the main process parameters, i.e., step down, spindle speed, feed rate, tool diameter and sheet thickness, on the maximum forming force and surface roughness has been analyzed.
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Characterization and stability analysis of a multivariable milling tool by the enhanced multistage homotopy perturbation method

TL;DR: In this paper, a three-stage multivariable tool used for high-performance milling and the modelling of its dynamic behaviour to predict the stability against chatter is presented, where the influence of the variable pitch, variable helix and variable rake angle on each cutting edge of the tool is modeled to calculate the stability lobes diagrams.
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An experimental analysis of process parameters to manufacture metallic micro-channels by micro-milling

TL;DR: In this paper, the authors report the characterisation of micro-milling process to manufacture micro-channels in order to understand the behaviour of process parameters when a standard milling machine is used.
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Exact solution of the cubic-quintic Duffing oscillator

TL;DR: In this paper, the exact solution of the cubic-quintic Duffing oscillator was derived based on the use of Jacobi elliptic functions and the exact angular frequency was given in terms of the complete elliptic integral of the first kind.