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complements departmental strengths in topology, algebraic topology, analysis, partial differential equations, geometric analysis, probability, logic, formal methods, and experimental mathematics will be given
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of Mathematics at the University of Vienna invites applications for a Tenure-Track Professorship in Data Driven Partial Differential Equations The position We are looking for outstanding scientists who are active
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AUSTRALIAN NATIONAL UNIVERSITY (ANU) | Canberra, Australian Capital Territory | Australia | 7 days ago
. Current research areas include algebraic geometry, representation theory, number theory, algebraic and geometric topology, nonlinear partial differential equations, harmonic analysis, geometric analysis
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. Candidates whose work connects rigorous mathematics with modern computation and complements departmental strengths in topology, algebraic topology, analysis, partial differential equations, geometric analysis
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well as partial differential equations, nonlinear dynamical systems, and biostatistics. The successful candidate will find a supportive, diverse, and intellectually challenging academic environment
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. -Mathematics: Partial Differential Equations; Computational and Applied Mathematics; Algebra, Geometry, Topology; Financial Mathematics, Financial Engineering. -Physics: High-energy Experimental Physics; Quantum
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professor positions, to begin in Fall 2027: one in Analysis/Partial Differential Equations, and one in Applied/Computational Mathematics. For the position in Analysis/Partial Differential Equations, we
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to begin August 2027. Strong candidates working in any area of analysis, including harmonic analysis, measure theory, functional analysis, complex analysis, ordinary differential equations, partial
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August 2027. Strong candidates working in any area of analysis, including harmonic analysis, measure theory, functional analysis, complex analysis, ordinary differential equations, partial differential
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, structure-preserving discretisations, optimal transport, and the numerical analysis of partial differential equations. The second position will focus primarily on the geometric representation of complex data