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- Westlake University
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- XIAN JIAOTONG LIVERPOOL UNIVERSITY (XJTLU)
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Scientific Computing and Model Analysis, Institute for Theoretical Sciences, Westlake University Appl Deadline: none (posted 2024/11/25) Position Description: Apply Position Description Group Introduction
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operation and data analysis. Provide experimental guidance and help other personnel to solve problems encountered in the process of experiments. 4. Research Project Participation: Participate in the execution
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The Post-Quantum Cryptography Migration Interdisciplinary Lab (PQC-X) at XJTLU has multiple openings for post-doc positions. We are seeking excellent researchers in design, analysis, implementation
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an opening for a post-doc position. We are seeking excellent researchers in design, analysis, implementation and/or application aspects of the following areas, and will offer internationally competitive salary
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annum, depending on qualifications. BIMSA also offers generous benefits including subsidized housing and health insurance. Most postdocs at BIMSA receive generous travel grants. PhD in one of the fields
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availability of funding. The position carries no teaching load and comes with a competitive salary. Candidates must possess a PhD degree by the time of appointment. Review of applications will start on December
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/preprints At least three academic reference letters (including one from their PhD supervisor) A teaching reference letter (optional) Thesis Abstract (up to 1 A4 page) A research proposal for the proposed
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using state of the art HTS equipment. Qualifications 1. PhD in any biological or medical science. 2. Desirable but not required, membrane protein purification, structure determination, molecular biology
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; and the annual salary is (250,000.00 + X) CNY before tax, with X negotiable. Candidates with a PhD degree in experimental and theoretical particle physics, nuclear physics and technology, particle
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of harmonic analysis, partial differential equations, and mathematical physics. The problems to be studied include, but not limited to • Homogenization theory of partial differential equations. • Boundary value