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David Avnir

Researcher at Hebrew University of Jerusalem

Publications -  448
Citations -  25748

David Avnir is an academic researcher from Hebrew University of Jerusalem. The author has contributed to research in topics: Catalysis & Chirality (chemistry). The author has an hindex of 72, co-authored 444 publications receiving 24427 citations. Previous affiliations of David Avnir include Purdue University & Technion – Israel Institute of Technology.

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Chemistry in noninteger dimensions between two and three. I. Fractal theory of heterogeneous surfaces

TL;DR: Fractal dimension D as discussed by the authors is a global measure of surface irregularity, which labels an extremely heterogeneous surface by a value far from two, and it implies that any monolayer on such a surface resembles three-dimensional bulk rather than a two-dimensional film because the number of adsorption sites within distance l from any fixed site, grows as lD.
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The nature of the silica cage as reflected by spectral changes and enhanced photostability of trapped Rhodamine 6G

TL;DR: Rhodamine 6G was embedded in a matrix of silica gel glass by the sol-to-gel technique as discussed by the authors, and its photostability and non-leachability were discussed in comparison with other solid environments, such as adsorption on powders and within porous glasses, thin films, and doping of plastic matrices.
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Multiple Resolution Texture Analysis and Classification

TL;DR: Textures are classified based on the change in their properties with changing resolution, and the relation of a texture picture to its negative, and directional properties are discussed.
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Shape maps and polyhedral interconversion paths in transition metal chemistry

TL;DR: In this article, the concept of the continuous shape measures is summarized and the derived tools, the shape maps and the path deviation functions are described, the main stereochemical trends that have been deduced from the application of such tools to more than 23,000 crystallographically independent fragments of coordination numbers between four and eight are also summarized.