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Field
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aims to investigate certain hyperbolic dynamical systems called Smale spaces from the perspective of noncommutative geometry. The goal is to explore the interplay between noncommutative geometry and
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challenges will be addressed to achieve targeted values of power from tires: · Investigation of geometries for an efficient transfer of strain from the tire into the ceramic. The design optimisation
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: · Investigation of geometries for an efficient transfer of strain from the tire into the ceramic. The design optimisation will be done using finite element modelling (Comsol) · Development/adaptation
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phase-matching regimes, design innovative gas targets and laser-driven generation geometries to increase XUV yield. Successful achievement of these goals promises to revolutionize XUV light generation in
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Zerbib. This includes graph theory, discrete geometry, topological combinatorics, extremal combinatorics, and flag algebras. The position has a 2-1 teaching load and a requirement to be involved with
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potential (Manighetti et al., 2007; Radiguet et al., 2009). Accurate quantification of fault geometry and architecture is thus of primary importance to better understand and anticipate earthquake hazards
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experiments and quantum algorithms for computational geometry problems. Prior expertise in these areas is highly encouraged. The selected candidate will work on cutting edge technologies in an excellent
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microfluidics channels experimentally. The particle dynamics under solute concentration gradient will be analyzed and new methods of manipulating particles in complex geometries will be developed. Application
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noisy quantum dynamics. We welcome applications of candidates from a wide range of backgrounds from theoretical physics to pure mathematics, with (most likely) a background in (conformal) random geometry
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, engineering, applied mathematics, physics, or another STEM discipline. · Demonstrated experience with mathematical and numerical optimization methods, including, but not restricted to, geometry or shape