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years in following disciplines: Pure mathematics: algebraic geometry, differential geometry, partial differential equations, number theory, probability, topology. Applied mathematics: computational
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interested in candidates working in the following research areas: -- arithmetic algebraic geometry and the BSD conjecture, -- Langlands program and related problems, -- algebraic geometry and complex geometry
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areas of mathematical sciences, including but not limited to Algebra, Analysis, Geometry and Topology, Probability Theory, Operations Research, Computational Mathematics, Differential Equations and
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. Fundamental or Pure Mathematics: Geometry and Topology, Algebra and Number theory, Differential Equations and Dynamical System, Mathematical Control Theory 2. Applied Mathematics: Mathematical Foundations and
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). About the School The School of Mathematics (Zhuhai) at Sun Yat-sen University was established in October 2015. The School comprises four divisions: Analysis, Geometry and Algebra, Computational
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of mathematical science will be considered, but preference will be given to computational and applied mathematics, data science and statistics, analysis, geometry and algebra. Candidates must have a Ph.D. in
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Position Description Join Us! Upcoming Online Forum & Open Rank Faculty Position, Mathematics Program, School of Science and Engineering, The Chinese University of Hong Kong, Shenzhen We cordially
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considered: (1) Mathematical Logic and Combinatorics (2) Geometry and Topology (3) Analysis or Applied analysis (4) Scientific computation and Optimizations (5) Probability and Statistics (6) Algebra and
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limited to: Computational and applied mathematics; artificial intelligence for sciences (especially biomedical science, brain science, and neuroscience); data science and machine learning; modeling
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Shanghai Institute for Mathematics and Interdisciplinary Sciences (SIMIS) | China | about 2 months ago
workshops and conferences. SIMIS currently has the following 10 research groups: 1. Geometry and Partial Differential Equations 2. Algebraic Geometry and Representation Theory 3. Number Theory and Algebra 4