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systematic understanding of adult Welsh learners’ motivations and evaluating the suitability of contemporary motivational theories for a minority indigenous language context. Where to apply Website https
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about equivalencies: https://hr.uky.edu/employment/working-uk/equivalencies Required Related Experience 3 yrs Required License/Registration/Certification None Physical Requirements Primarily office
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Code2311BDStreetCleveringaplaats 1Geofield Contact City Leiden Website http://www.universiteitleiden.nl/ Street Rapenburg 70 Postal Code 2311 EZ STATUS: EXPIRED X (formerly Twitter) Facebook LinkedIn Whatsapp More share options E
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candidate would work on projects in methods development for coupled electron-nuclear dynamics based on the exact factorization approach and time-dependent density functional theory. Projects involve theory
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candidate would work on projects in methods development for coupled electron-nuclear dynamics based on the exact factorization approach and time-dependent density functional theory. Projects involve theory
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, the following are also required: Strong knowledge and skills in one or several areas such as or similar to: Cryptology, Data Security, Coding Theory, Abstract Algebra, Number Theory, Discrete Mathematics
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. Required: skills and experience in programming and numerical methods 5. Preferred: experience in cavity-enhanced spectroscopy and spectral line-shape analysis, knowledge on theory of molecular collisions 6
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to eligible positions, please visit https://inside.sou.edu/assets/hrs/Benefits/Benefit_Flyer/2024_Prospective_Candidate_Benefit_Overview_012024.pdf Our benefits package is an important complement to the offered
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conceptual DFT (linear response function, Fukui functions) or QTAIM theory (delocalization index), and their validation on a set of compounds known from the literature - interfacing a MLIP (Machine-Learned
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to 30 hours/week), Institute of Mathematics, starting 1 March 2026 for 4 years. Main tasks: Dissertation in the field of probability theory; independent research in the field of probability theory