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] Subject Areas: Mathematics in the sciences: Applied Analysis; Geometry, Groups, and Dynamics; Nonlinear Algebra; Pattern Formation, Energy Landscapes, and Scaling Laws Appl Deadline: 2025/12/01 11:59PM
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earlier once good candidates are found) Details: Our research group is working on metamaterials and related electromagnetic issues at Nagoya Institute of Technology (NIT), which is known as one of the top
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Inria, the French national research institute for the digital sciences | Pau, Aquitaine | France | 12 days ago
nonlinear inversion is highly desirable. Knowledge in scientific computing and familiarity with programming is also beneficial. In addition to the research and development work, the applicant is expected
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1 Oct 2025 Job Information Organisation/Company Sorbonne Université Research Field Mathematics » Mathematical analysis Researcher Profile First Stage Researcher (R1) Recognised Researcher (R2
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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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, United States of America [map ] Subject Area: Numerical Methods for Nonlinear PDEs Appl Deadline: (posted 2025/08/27, listed until 2026/02/27) Position Description: Apply Position Description The Mathematics Department
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Job Description If you are an experimental physicist or optical engineer with a passion for nonlinear optics, quantum optics, and advanced fiber technologies, this is your chance to work at the
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their curriculum vitae including the names and contact details of three referees. Please note that, due to the volume of applications, only short-listed candidates will be contacted. The position is currently
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list (mandatory requirement); have documented experience in the implementation of research projects as a project team member (experience in projects funded from European sources is welcome); have
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in English. Strong attention to detail and commitment to high-quality results. Preferred (most): Knowledge in reduced-order models for structural dynamics. Knowledge in nonlinear structural analysis