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José A. Ferrari

Researcher at University of the Republic

Publications -  133
Citations -  1454

José A. Ferrari is an academic researcher from University of the Republic. The author has contributed to research in topics: Interferometry & Image processing. The author has an hindex of 19, co-authored 132 publications receiving 1297 citations. Previous affiliations of José A. Ferrari include Simón Bolívar University.

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Achromatic wavefront forming with space-variant polarizers: Application to phase singularities and light focusing

TL;DR: In this paper, the polarization-to-phase conversion of space-variant polarized light waves was investigated and it was shown that using an azimuthally and radially variant polarizer combined with a circular analyzer, it is possible to induce spinto-orbital angular momentum exchange and to generate optical vortices of arbitrary charge.
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Magnetic Crosstalk Minimization in Optical Current Sensors

TL;DR: A novel architecture is proposed in which the optical path inside the magnetooptical material is parallel to the direction of the neighboring conductors, except in a small loop around the sensor head, which renders the crosstalk effect at least one order of magnitude smaller than in conventional Faraday sensor architectures.
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Bright versus dark schlieren imaging: quantitative analysis of quasi-sinusoidal phase objects.

Ismael Núñez, +1 more
- 10 Feb 2007 - 
TL;DR: It is demonstrated that, when the zero-order (Fourier) spatial component of the input image is not blocked by the schlieren-knife at the Fourier plane, the intensity distribution on the reconstructed image is a linear function of the phase amplitude.
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Optical processing of color images with incoherent illumination: orientation-selective edge enhancement using a modified liquid-crystal display.

TL;DR: The proposed technique works under incoherent illumination and does not require precise alignment, and thus, it could be potentially useful for processing large color images in real-time applications.
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Transport of intensity equation: Validity limits of the usually accepted solution

TL;DR: In this article, the authors demonstrate that this expression for the TIE solution holds when intensity and phase gradients are parallel (or null), but in general the usually accepted solution is not correct.