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Zhennan Zhou's primary research interests lie in the applied analysis of differential equations and stochastic models, as well as the design and analysis of numerical methods for scientific problems
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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
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or about to obtain a Ph.D. degree in Mathematics. 2) Have a solid background in Analysis. Compensation and Benefits: The research group offers a competitive compensation package commensurate with
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Mathjobs. Group Introduction Higher number theory group of ITS conducts research in higher adelic analysis and geometry, applications of algebraic K-theory in arithmetic geometry, in anabelian geometry and
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: Postdoctoral Fellow (no. of vacancies: 3) Start date: Flexible (two-year appointment) Requirements: 1) Hold or expect to hold a Ph.D. degree in Mathematics. 2) Have a solid background in analysis. 3) Aged under
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environments, including those with non-Euclidean structures, intricate dependencies, and non-standard behaviors. The position offers opportunities for rigorous theoretical analysis and impactful applications