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Inria, the French national research institute for the digital sciences | Villers les Nancy, Lorraine | France | 14 days ago
tools, specifically dedicated to the study and reliable triangulation of surfaces that are solutions to equations arising in the design of robust controllers for differential and delay differential
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of differential or partial differential equations, and the implementation of numerical methods suited to the dynamic systems under study. The post is available within the POEMS laboratory. Where to apply Website
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of linear and nonlinear algebra, vector and tensor algebra and calculus solution methods for coupled algebraic equations, partial and ordinary differential equations, integro-differential equations
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, especially with numerical partial differential equations, scientific computing, data science, or an area which complements the Department’s research profile. Requirements: Applicants should possess a relevant
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University of North Carolina at Chapel Hill | Chapel Hill, North Carolina | United States | about 6 hours ago
applications for a Postdoctoral Research Associate position in the field of Analysis, broadly interpreted and including harmonic analysis, the analysis of partial differential equations, dynamical systems
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Partial Differential Equations, Dynamical Systems, Optimization, Scientific Computing, Complex Systems, and Network Science. Spanish language skills are not required. Our working language is English. Both
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-delayed interactions. A major objective of this position is to develop and implement efficient numerical methods for increasingly large and complex systems of coupled nonlinear delay-differential equations
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contribute to undergraduate and graduate teaching in areas such as Numerical Methods, Ordinary and Partial Differential Equations, Dynamical Systems, Optimization, Scientific Computing, Complex Systems, and
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Position Description Position Description The Department of Mathematics invites applications for a senior faculty position in Complex Geometry and Partial Differential Equations at the rank
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of coupled nonlinear delay-differential equations (DDEs). Models range from arrays of single-mode semiconductor lasers described by Lang–Kobayashi-type equations to substantially larger multimode systems