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research community. The position is based in the division for Analysis, Algebra, and Dynamical Systems (LTH). The postdoctoral position is connected to the study of partial differential equations (PDEs) in
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the possibility of extension. We are looking for PhDs in Mathematics, with experience in Hyperbolic Partial Differential Equations (PDEs), or more in general, evolution equation in the sense of Petrowsky, and who
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position is connected to the study of partial differential equations (PDEs) in fluid dynamics with focus on pattern formations and their stabilities in thin-film type equations, which is financed by grands
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the area of Partial Differential Equations. The recruited researcher will conduct research in the field of nonlinear dispersive equations, with a particular focus on the dynamics of multisolitons
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have strong experience in partial differential equations and mathematical analysis in general. Expertise in dispersive equations is not required. Applications must include: - A detailed CV with a list of
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experience in Hyperbolic Partial Differential Equations (PDEs) (or more generally in evolution equations) in the sense of Petrowsky, and who have defended their PhD for a maximum of 6 years. Selection criteria
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Differential Equations Appl Deadline: 2025/11/05 11:59PM (posted 2025/09/05, listed until 2025/11/05) Position Description: Apply Today is the last day you can apply for this position; no new applications will
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Deadline: none (posted 2025/05/13) Position Description: Position Description We are pleased to announce exciting postdoctoral opportunities within Ordinary Differential Equations group at Sun Yat-sen
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Postdoctoral Appointee - Uncertainty Quantification and Modeling of Large-Scale Dynamics in Networks
mathematics, or a related field Candidates should have expertise in two or more of the following areas: Uncertainty quantification, numerical solutions of differential equations, and stochastic processes
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, Lausanne 1015, Switzerland [map ] Subject Areas: • stochastic differential equations (SDEs); stochastic partial differential equations (SPDEs); stochastic processes on manifolds; multi-scale stochastic