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Shaul D. Goren

Researcher at Ben-Gurion University of the Negev

Publications -  131
Citations -  1212

Shaul D. Goren is an academic researcher from Ben-Gurion University of the Negev. The author has contributed to research in topics: Spin–lattice relaxation & Spin diffusion. The author has an hindex of 18, co-authored 131 publications receiving 1115 citations.

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Structure and optical properties of C60 thin films

TL;DR: In this paper, a continuum of structure types ranging from crystalline to amorphous was obtained by varying the deposition conditions of C 60 thin films and using X-ray diffraction techniques to study the results.
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Performance of an inductive fault current limiter employing BSCCO superconducting cylinders

TL;DR: In this paper, the authors investigated the feasibility of application of superconducting cylinders having properties dominated by flux relaxation processes in inductive current limiters, and showed that it is possible to build a full-scale device based on flux creep dissipation mechanisms for distribution networks.
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Gd(III)-Grafted Detonation Nanodiamonds for MRI Contrast Enhancement

TL;DR: In this article, the first 1H NMR relaxation and magnetic resonance imaging (MRI) study of aqueous suspensions of detonation nanodiamond (DND) grafted by Gd(III) ions is reported.
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Size dependence of 13C nuclear spin-lattice relaxation in micro- and nanodiamonds.

TL;DR: It was shown that noticeable acceleration of (13)C nuclear spin-lattice relaxation with decreasing particle size was found and that this effect is caused by the contribution to relaxation coming from the surface paramagnetic centers induced by sample milling.
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Nuclear spin-lattice relaxation via paramagnetic impurities in solids with arbitrary space dimension

TL;DR: The theory of growth of the nuclear magnetization in the presence of paramagnetic impurities and the absence of spin diffusion is extended to the case of solids with arbitrary space dimension D and the rate of growth is proportional to exp(-${\mathit{At}) where t is the time and \ensuremath{\alpha} is a fractional power which depends on the concentration and distribution of the paramagnetic centers and the magnetic nuclei.