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Field
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. The research is on theory, methods and applications. The areas represented include: fluid mechanics, biomechanics, statistics and data science, computational mathematics, combinatorics, partial differential
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, biomechanics, statistics and data science, computational mathematics, combinatorics, partial differential equations, stochastics and risk, algebra, geometry, topology, operator algebras, complex analysis and
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or more of the following topics: numerical methods for (partial) differential equations. optimization or inverse problems. data assimilation or uncertainty quantification. agentic and generative AI. solid
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l pure mathematics, including Operator Theory and Operator Algebras, Nonlinear Functional Analysis, Topology and Geometry, algebra, etc. l applied mathematics, including Partial Differential
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Applied Mathematics and Operations Research Department: The CMOR department holds world-class expertise in continuous optimization, numerical linear algebra, partial differential equations, inverse problems
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on theory, methods and applications. The areas represented include: fluid mechanics, biomechanics, statistics and data science, computational mathematics, combinatorics, partial differential equations
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, biomechanics, statistics and data science, computational mathematics, combinatorics, partial differential equations, stochastics and risk, algebra, geometry, topology, operator algebras, complex analysis and
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, statistics and data science, computational mathematics, combinatorics, partial differential equations, stochastics and risk, algebra, geometry, topology, operator algebras, complex analysis and logic. We have
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probability, mathematical modeling of complex systems, dynamical systems, partial differential equations, and scientific computing. Candidates interested in developing and analyzing mechanistic mathematical
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geometric topology; algebra, number theory and cryptography; dynamical systems; analysis and nonlinear/stochastic partial differential equations; mathematical physics. Outstanding candidates of all ranks will