43 machine-learning "https:" "https:" "https:" "https:" "UCL" "UCL" research jobs in China
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- XIAN JIAOTONG LIVERPOOL UNIVERSITY (XJTLU)
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. The research interests of the group focus on perturbative QCD, effective field theories and scattering amplitudes. More information on the group can be found here https://phyliuzl.github.io/ The appointment will
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computational science, and statistics. Please explore our websites https://math.njnu.edu.cn/ (in Chinese) and https://schools.njnu.edu.cn/math/ (in English) for more information. Application Materials Required
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administration or data analytics, such as Applied Psychology, Organisational Behaviour, Statistics, Machine Learning, and so on; Excellent oral and written communication skills in English, including the ability
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. More information about IMAI is availableat https://imai.whu.edu.cn We are not accepting applications for this job through MathJobs.Org right now. Please apply at https://imai.whu.edu.cn . Contact
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funding for conferences, and access to state-of-the-art facilities. Application Materials Required: Further Info: https://quantumcomputing.fudan.edu.cn/ Physics Building, 2005 Songhu Road, Yangpu District
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than 36. The possible areas of expertise of an applicant are pure, applied or computational mathematics. The successful candidate will have no obligation to teach, but will be required to apply
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receive generous travel grants. PhD in one of the fields represented at BIMSA should be completed before the appointment begins. Further Information: Research groups: https://www.bimsa.cn/research_groups
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contact Dr. Maximilian Nitzschner (mnitzschner@ust.hk). More information about the University is available on the University homepage at https://hkust.edu.hk . Application Materials Required: Submit
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discipline. Programming & Data Skills: Strong proficiency in Python (e.g., NumPy, Pandas, scikit-learn, PyTorch, TensorFlow); additional experience with R, MATLAB, or Julia is an advantage. Machine Learning
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research group of Prof. Quoc Ho (https://quocho.com/ ), whose current research interests lie in the intersection of geometric representation theory, categorification, knot invariants/topological quantum