J
J.A. Albajez
Researcher at University of Zaragoza
Publications - 44
Citations - 348
J.A. Albajez is an academic researcher from University of Zaragoza. The author has contributed to research in topics: Machine tool & Laser tracker. The author has an hindex of 9, co-authored 41 publications receiving 244 citations.
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Journal ArticleDOI
Modelling and Calibration Technique of Laser Triangulation Sensors for Integration in Robot Arms and Articulated Arm Coordinate Measuring Machines
TL;DR: A technique for intrinsic and extrinsic calibration of a laser triangulation sensor (LTS) integrated in an articulated arm coordinate measuring machine (AACMM) that allows the integration of LTS and AACMM mathematical models without the need of additional optimization methods after the prior sensor calibration.
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Systematic Literature Review: Integration of Additive Manufacturing and Industry 4.0
Mario Enrique Hernandez Korner,María Pilar Lambán,J.A. Albajez,Jorge Santolaria,Lisbeth del Carmen Ng Corrales,Jesús Royo +5 more
TL;DR: Evidence is shown of the relationship between the study areas from a bibliometric perspective and areas related to AM as an enabler for Industry 4.0 from Industry 5.0 perspective.
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Large range nanopositioning stage design: A three-layer and two-stage platform
TL;DR: In this article, a two-dimensional nanopositioning platform (NanoPla) is described, which is characterized by a three-layer architecture and two-stage motion strategy.
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Surface wear of TiN coated nickel tool during the injection moulding of polymer micro Fresnel lenses
TL;DR: In this article, a nickel insert for the injection molding of polycarbonate micro Fresnel lenses was used for 3D micro optical dimensional microscopy, surface replica technique and SEM-EDS were employed to characterize wear of the micro features.
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Volumetric Error Compensation Technique for 3D Printers
TL;DR: In this paper, a volumetric error compensation technique based on pattern artifacts is applied to an Objet 350-V 3D printer, which is developed the kinematic model of the machine and its error functions are approximated by Legendre polynomials of order 3.