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of the Individual Development Plan (IDP) for post-doctoral re-appointments. Liaise with the university Postdoctoral Affairs Office to discuss complex cases, ensure timely review and approval of appointments. Prepare
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The ANR project COMETA-GAE is looking for applications for a 1-year postdoctoral position, starting in the Fall 2026, in LIPN, Université Sorbonne Paris Nord. The research topics are those of the ANR
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found at: https://www.nasa.gov/oiir/export-control . Eligibility is currently open to: U.S. Citizens; U.S. Lawful Permanent Residents (LPR); Foreign Nationals eligible for an Exchange Visitor J-1 visa
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faculty, staff, students, postdoctoral scholars, and visitors. (Preferred) Working knowledge of alien visa policies pertaining to employment. Ability to comprehend complex policies and guidelines, written
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found at http://www.naces.org/ This is a time-limited position. This position is open until filled. Application review will begin April 16, 2026. The University of Florida is a member of the State
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to improve policy and practice. Work is done using multiple social scientific methods, often in conjunction, including qualitative data collection and analysis via semi-structured interviews, structural micro
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at: https://www.nasa.gov/oiir/export-control . Eligibility is currently open to: U.S. Citizens; U.S. Lawful Permanent Residents (LPR); Foreign Nationals eligible for an Exchange Visitor J-1 visa status; and
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Institut de Recherche pour le Développement (IRD) | Sete, Languedoc Roussillon | France | 2 days ago
scientists, PhD students, postdoctoral researchers, and engineers) in a high-level scientific environment. The objective of this position is to develop and oversee modeling configurations within the ERC
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. Specific Requirements for the Research Scientist (Postdoctoral) position PhD degree in Chemistry; Experience in synthesis and characterization of organic compounds and complexes; Previous experience in
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University of Toronto | Downtown Toronto University of Toronto Harbord, Ontario | Canada | 1 day ago
that focuses on mathematical proofs, the logical development of fundamental structures, and essential computational techniques. This course covers complex numbers, vectors in Euclidean n-space, systems of linear