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University of North Carolina at Charlotte | Charlotte, North Carolina | United States | about 10 hours ago
Position Information General Information Position Number STMP15 Working Title Program Assistant Division Academic Affairs Department International Programs (Adm) Work Unit Office of Intercultural
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University of North Carolina at Charlotte | Charlotte, North Carolina | United States | about 10 hours ago
Sciences Work Location Woodward Hall Vacancy Open To All Candidates Position Designation Non-Student Temporary Employment Type Temporary - Part-time Hours per week 18 hours Work Schedule 8am-5pm M-F Pay Rate
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, devoted to the study of the singular structures of measures arising in Geometric Analysis, Optimal Transport, and Geometric Measure Theory. The aim is to develop new tools to describe the fine geometric
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anemometers. Develop Measurement Techniques: Innovate and refine experimental methodologies to quantify uncertainties in fluid dynamic measurement systems. Experimental Data Analysis: Utilize MATLAB, Python
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, education, and outreach missions. The department and university nurture a strong teaching community with active efforts in teaching innovation and pedagogical research, as highlighted at https
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research in a project-based team setting. This position functions as a member of Instrumental Data, a division of GRCs research section that specializes in health quality measure design and production
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control and metrology as well as proficient operation of coordinate measuring machines and other metrological equipment. This part-time teaching position could include any of these subjects: • Metrology and
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Evaluations - Evidence of Teaching Effectiveness may also include a peer review of your teaching, awards, course syllabi. Reference requirements 3-5 required (contact information only) Apply link: https
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, devoted to the study of the singular structures of measures arising in Geometric Analysis, Optimal Transport, and Geometric Measure Theory. The aim is to develop new tools to describe the fine geometric
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, devoted to the study of the singular structures of measures arising in Geometric Analysis, Optimal Transport, and Geometric Measure Theory. The aim is to develop new tools to describe the fine geometric