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Gabriel I. Tardos

Researcher at City University of New York

Publications -  48
Citations -  2621

Gabriel I. Tardos is an academic researcher from City University of New York. The author has contributed to research in topics: Granulation & Filtration. The author has an hindex of 25, co-authored 48 publications receiving 2497 citations. Previous affiliations of Gabriel I. Tardos include Merck & Co..

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A microlevel-based characterization of granulation phenomena

TL;DR: A classification of granulation mechanisms based on the collisional dissipation of relative particle kinetic energy and binder viscosity is introduced and Fluid-bed granulation and defluidization experiments supporting this simple classification ofgranulation regimes are presented.
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Critical parameters and limiting conditions in binder granulation of fine powders

TL;DR: In this paper, the authors present a general theoretical and practical framework of binder granulation that takes an agglomeration process from binder selection and testing to granule formation, growth and consolidation.
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Use of X-ray tomography to study the porosity and morphology of granules

TL;DR: In this article, a tabletop X-ray computed tomography (XRCT) system with a resolution of about 4 μm was used to characterize some pharmaceutical granules, showing that the pore network of individual granules comprises relatively large cavities connected by narrow pore necks.
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Slow and intermediate flow of a frictional bulk powder in the Couette geometry

TL;DR: In this paper, the authors describe the rheological behavior of powders in the intermediate regime lying between the slow and rapid flow regimes, and derive an expression for the average stress that reduces to the quasi-static flow limit when fluctuations go to zero while, in the limit of large fluctuations, a liquid-like, viscous character is manifested by the bulk powder.
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A fluid mechanistic approach to slow, frictional flow of powders

TL;DR: In this paper, the Navier-Stokes equations are combined with a set of differential equations which take the place of these equations; however, only very few solutions of this set of equations exist.