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Alberto Cordero-Dávila

Researcher at Benemérita Universidad Autónoma de Puebla

Publications -  56
Citations -  419

Alberto Cordero-Dávila is an academic researcher from Benemérita Universidad Autónoma de Puebla. The author has contributed to research in topics: Ronchi test & Conic section. The author has an hindex of 11, co-authored 52 publications receiving 401 citations.

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Polisher density into Preston equation

TL;DR: In this article, it was shown that fdr depends on relative velocity, v, and concentration, ρ, of the polisher suspension, and therefore the Preston equation has to be modified i.e. h = h(ffr(v), ρ).
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Comparison between toroidal and conic surfaces that best fit an off-axis conic section.

TL;DR: A mathematical treatment is developed to establish the difference in the sagitta between toroidal and off-axis conic surfaces, and the best fit is found by optimizing the curvatures of the toroid.
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Polynomial fitting of interferograms with Gaussian errors on the fringe coordinates. II: Analytical study.

TL;DR: An ideal Twyman-Green interferogram with equally spaced straight fringes parallel to the x axis and fringe coordinates that are affected by Gaussian errors is considered and it is shown that deviation increases with the noise level and decreases with the number of fringes.
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Least-squares estimators for the center and radius of circular patterns

TL;DR: Applying the least-squares methods to data points of a pattern border, the center and radius of a circular pattern is estimated.
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Analytical and numerical classification of wear profiles produced with different-shape oscillating tools

TL;DR: In this article, a generalized equation was used to describe and speed up numerical calculations of the inner points of both known and other asymmetrical tools, and wear profiles were obtained for different shape tools and oscillation amplitudes.