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Anthony Beaucamp

Researcher at Kyoto University

Publications -  91
Citations -  1842

Anthony Beaucamp is an academic researcher from Kyoto University. The author has contributed to research in topics: Polishing & Grinding. The author has an hindex of 23, co-authored 83 publications receiving 1284 citations. Previous affiliations of Anthony Beaucamp include Chubu University & University of Leicester.

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Super-smooth finishing of diamond turned hard X-ray molding dies by combined fluid jet and bonnet polishing

TL;DR: In this article, an innovative two-step free-form finishing method is presented, that combines fluid jet and precessed bonnet polishing on a common 7-axis CNC platform.
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High Energy Fluid Jet Machining (HEFJet-Mach): From scientific and technological advances to niche industrial applications

TL;DR: In this paper, the authors present the recent developments of HEFJet-Mach from various perspectives: machine/system designs; modelling of both jet plumes and their interactions with the target surfaces; part quality including material integrity; supervision and control of the process; key aspects of machine maintenance and health and safety.
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Dynamic multiphase modeling and optimization of fluid jet polishing process

TL;DR: In this article, a computational fluid dynamics model based on multiphase turbulent flow computational methods is presented to optimize surface texture performance down to 1nm Ra on electroless nickel plated optical dies, while removing diamond turning marks.
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Compliant grinding and polishing: A review

TL;DR: A multi-level compliance categorization system to sort between distinctive processes and various perspectives are explored that pertain to principles, methodologies, and physical properties such as material removal and surface integrity are explored.
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Use of the ‘Precessions’™ process for prepolishing and correcting 2D & 2½D form

TL;DR: The unique CNC machine tools and how they operate in polishing and correcting form are described and Experimental results demonstrate both the '2D' and '2(1/2)D' form-correction modes, as applied to aspheres with rotationally-symmetric target-form.