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. Currently available topics, application and more information: https://phdquantumgrenoble.univ-grenoble-alpes.fr/phd-application/available-phd-subjects PhD subjects (full list available via the attached link
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, singularities in mixed characteristic, equisingularity theory, Milnor fibrations and topology of singularities, birational geometry, valuation theory, commutative algebra/integral closure methods, metric geometry
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Mike Hochman Dynamical systems, ergodic theory and fractal geometry Gil Kalai Combinatorics Itay Kaplan Logic, model theory David Kazhdan Representation theory Ori Gurel-Gurevich Probability
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but mighty. Working together with QinetiQ towards immediate real-world applications, you’ll design and create intricate nanoscale geometries and combine common materials in new ways to make miniaturised
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) to conduct research on extremal problems in Fourier analysis and discrete geometry. - Conduct research at the highest level. - Collaborate with other researchers in the laboratory. - Participate in
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Physics , Experimental Solid State , Experimental Ultrafast Physics , Hard Condensed Matter Physics , many-body quantum geometry; altermagnetism; cavity quantum science; quantum non-equilibrium processes
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for three professional references. Department Summary The Department of Mathematics is a diverse and growing department with strengths in Algebraic Geometry, Analysis, Combinatorics, Differential Geometry
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Research Objectives: (1) To evaluate design methodologies and geometry optimization through simulations for enhancing HX applications in sCO2 power systems. (2) To investigate different alloys for its
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postdoctoral position is available in the Geometric Machine Learning Group at Harvard University, led by Prof. Melanie Weber. This role offers an opportunity to perform research at the intersection of Geometry
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University of Toronto | Downtown Toronto University of Toronto Harbord, Ontario | Canada | about 2 months ago
Instructional Assistant - MAT402H5S Classical Geometries. Euclidean and non-Euclidean plane and space geometries. Real and complex projective space. Models of the hyperbolic plane. Connections with the geometry