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has strong research groups in analysis, combinatorics, computational mathematics, differential equations, dynamical systems, geometry, graph theory, mathematical biology, mathematics education, number
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fluid motion. The research will focus on hyperbolic-parabolic partial differential equations, nonlinear wave equations, and compressible Navier-Stokes equations. The appointed fellow will conduct research
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of algebra, topology, and geometry, especially their connections to combinatorics, symbolic computation, and mathematical physics; core areas of applied mathematics, including matrix analysis, numerical
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of algebra, topology, and geometry, especially their connections to combinatorics, symbolic computation, and mathematical physics; core areas of applied mathematics, including matrix analysis, numerical
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of algebra, topology, and geometry, especially their connections to combinatorics, symbolic computation, and mathematical physics; core areas of applied mathematics, including matrix analysis, numerical
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include: fluid mechanics, biomechanics, statistics and data science, computational mathematics, combinatorics, partial differential equations, stochastics and risk, algebra, geometry, topology, operator
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. The minimum requirement is Ph.D. degree in any field of pure and applied mathematics. The following directions should be primarily considered: (1) Mathematical Logic and Combinatorics (2) Geometry and
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, combinatorics, partial differential equations, stochastics and risk, algebra, geometry, topology, operator algebras, complex analysis and logic. We have almost 50 persons in permanent academic positions and a
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any area will be given serious consideration. We expect to fill multiple postdoctoral positions in the next several years in following disciplines: Pure mathematics: algebraic geometry, differential
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/Statistics or related fields Evidence of excellence in at least one of the following areas: analysis, differential geometry, optimization, probability and statistics Good communication skills including fluency