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before review date) 11/09/2026 Posting Close Date Open Until Filled Yes Description of Work The Department of Mathematics at the University of Nebraska-Lincoln invites applications for a three-year non
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Inria, the French national research institute for the digital sciences | Villers les Nancy, Lorraine | France | 13 days ago
job details https://jobs.inria.fr/public/classic/en/offres/2026-10456 Work Location(s) Number of offers available1Company/InstituteInriaCountryFranceCityVillers lès Nancy Contact City LE CHESNAY CEDEX
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to the mathematical foundations of entropy, randomness and irreversibility, with possible directions including large deviation theory, algorithmic randomness, ergodic theory, quantum entropy, operator algebras and
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, nationals, or permanent residents of the United States or its territories and possessions. Applications must be submitted through the University’s online employment system “USC Jobs” at https://uscjobs.sc.edu
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more about logical zonotopes: paper link: https://lnkd.in/e-avQ-2B talk link: https://lnkd.in/eYGWFKmy You will conduct original research on logical–zonotope–based methods for model checking and digital
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more about working at TU/e? Please visit our career page. Website for additional job details https://www.academictransfer.com/362661/ Work Location(s) Number of offers available2Company/InstituteTU
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fields. Based upon available funding, this position may have a teaching load of up to 3 courses per year, which range from standard subjects like calculus or linear algebra, to other more advanced subjects
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of physics, including in high energy and condensed matter systems. Applicants with a background in algebraic topology, higher geometry, or mathematical physics are encouraged to apply. Terms of employment
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Click to read more about the Dublin Innovation Institute (DII): https://dublininstitute.northeastern.edu/about/ Term: 10 months, full time Reports to: Dr. Shashi Murthy, Head of Institute. Prof. Giovanni
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of Mathematical Sciences of Hebei Normal University is well known across China as traditionally strong in combinatorics, operator theory and operator algebra, and computational mathematics. The goal posed by