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Jean-Guillaume Eon

Researcher at Federal University of Rio de Janeiro

Publications -  43
Citations -  705

Jean-Guillaume Eon is an academic researcher from Federal University of Rio de Janeiro. The author has contributed to research in topics: Catalysis & Vanadium. The author has an hindex of 15, co-authored 43 publications receiving 619 citations. Previous affiliations of Jean-Guillaume Eon include Centre national de la recherche scientifique.

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Correlations between Dispersion, Acidity, Reducibility, and Propane Aromatization Activity of Gallium Species Supported on HZSM5 Zeolites

TL;DR: In this article, gallium-modified ZSM5 zeolites, containing 2, 3, and 4 wt % Ga, were prepared by incipient wetness impregnation with gallium(III) nitrate solutions of HZSM5 samples with SAR values of 24 and 35.
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Pt-TiO{sub 2}-{gamma} Al{sub 2}O{sub 3} catalyst. 1: Dispersion of platinum on alumina-grafted titanium oxide

TL;DR: In this paper, polymeric titanium oxides were used as supports for platinum catalysts containing 1 wt.% Pt. The supports were prepared from an interaction of alumina with titanium isopropoxide, impregnated with hexachloroplatinum acid, and calcined at 773 K.
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Structure of vanadate in calcium phosphate and vanadate apatite solid solutions

TL;DR: In this article, polycrystalline solid solutions of phosphate and vanadate calcium apatites were synthesized and studied by XRD, XPS, 31P and 51V NMR, FTIR and UV spectroscopies.
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Vanadium Phosphorus Oxide Catalyst Modified by Niobium Doping for Mild Oxidation of n-Butane to Maleic Anhydride

TL;DR: In this article, the effect of doping with Nb 5+ ions has been studied for n-butane oxidation to maleic anhydride, and it was shown that Nb acts as an n-type dopant for the p-type (VO) 2 P 2 O 7 semiconductor, as observed in electrical conductivity measurements.
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Euclidian embeddings of periodic nets: definition of a topologically induced complete set of geometric descriptors for crystal structures.

TL;DR: A Euclidian representation of the derived periodic net is provided by mapping a basis of the cycle and co-cycle spaces to a set of real vectors, which applies to nets of any periodicity and dimension.