バイオグラフィー
Prof. Ameersing Luximon is currently Professor of Practice at GTSI in the Industrial Design Department and Adjunct Associate Professor in School of Industrial Design, Georgia Tech Institute of Technology. He is also president of the Hong Kong Ergonomics Society (HKES) and a council member of the IEA [2021-2023]. Previously, Prof. Luximon worked as Associate Professor in the Institute of Textiles and Clothing, Hong Kong Polytechnic University (PolyU). Dr. Luximon completed his Ph.D. and Master’s degree in Industrial Engineering and Engineering Management from the Hong Kong University of Science and Technology (HKUST) and B.Tech (First Class) in Electrical and Electronic Engineering from the University of Mauritius. He has more than 20 years of working experience in academia and industry. He has more than 180 publications. He is the editor of the handbook of footwear design and manufacture (2013 and 2021) and editor of the International Shibori symposium proceedings (2011-2016). He was the program chair for the Human Factors and Ergonomics Society (USA), Product Design Technical Group (2011, 2012). He is very active in research, teaching, and technical service. His teaching and research areas include Ergonomics in Design; wearable product design; Biomechanics and health Application, AI in Design; social robots; and entrepreneurship, innovation, and creativity.
研究の興味
Human Factors Engineering.

Editor
仕事内容
Professor of Practice
Georgia Tech Shenzhen Institute
Industrial Design
China
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研究論文
- Solar Energy Resource Potentials of the City of Arkadag
- Study of the Histological Features of the Stroma of High-Grade Gliomas Depending on the Status of the Mutation in the IDH1 Gene
- Balancing Act: Exploring the Interplay Between Human Judgment and Artificial Intelligence in Problem-solving, Creativity, and Decision-making
- Slip Resistance Evaluation of 10 Indoor Floor Surfaces
- Modeling of an Electric-fired Brick Oven, Directly Heated
- Gaussian-Transform for the Dirac Wave Function and its Application to the Multicenter Molecular Integral Over Dirac Wave Functions for Solving the Molecular Matrix Dirac Equation
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