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offers a variety of opportunities to collaborate with translational scientists and clinicians on applying mathematical modeling to accelerate the development of novel therapies for cancer
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identification, i.e. learning of models from measured data, and iii) real-time control, e.g. using the model predictive approach. We are working on several projects with industrial partners across the energy
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18 Mar 2026 Job Information Organisation/Company WU Vienna University of Economics and Business Research Field Mathematics » Statistics Researcher Profile Recognised Researcher (R2) Positions PhD
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: 1. Physics 2. Mathematics 3. Computational methods and mathematical models for sciences and finance 4. Chemistry 5. Quantum Technology and Nanoscience 6. Neuroscience Where to apply Website https
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. Claus Kadelka. This includes work on two NSF-funded projects on "Canalization and Other Design Principles of Gene Regulatory Network Models" (https://www.nsf.gov/awardsearch/showAward?AWD_ID=2451973 ) and
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Inria, the French national research institute for the digital sciences | Palaiseau, le de France | France | 28 days ago
Website https://jobs.inria.fr/public/classic/en/offres/2026-09839 Requirements Skills/Qualifications Strong mathematical background. Knowledge in numerical optimization is a plus. Good programming skills in
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engineering Engineering » Mechanical engineering Mathematics » Applied mathematics Computer science Researcher Profile First Stage Researcher (R1) Positions PhD Positions Application Deadline 13 Apr 2026 - 23
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check: Yes About the Department: The Mathematical Sciences Department offers undergraduate, Master’s, and Ph.D. programs in pure, applied, and computational mathematics. Research across a variety of
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part of a team of scientists dedicated to the development of human in vitro models for the preclinical evaluation of candidate vaccines against various infectious diseases. Core activities will include
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Unitary quantum gravity and the fate of black holes School of Mathematical and Physical Sciences PhD Research Project Self Funded Dr Steffen Gielen Application Deadline: Applications accepted all