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Prof. Karin Melnick at . Your profile Applicants should hold a Master's degree in Mathematics or equivalent qualification, with a strong background in differential geometry, Lie groups, or related areas
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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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Inria, the French national research institute for the digital sciences | Villers les Nancy, Lorraine | France | 14 days ago
of symbolic and numerical methods, or computational geometry (stratification and triangulation).Solid background in linear algebra and differential equations to address control theory (H∞ methods) and linear
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unsupervised learning. These methods will be based on new classes of partial differential equations on graphs and new graph neural network models based on diffusion processes. The developed algorithms will be
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top choices of courses for the Winter 2027 semester by uploading the completed TA application form to your application in Workday: https://www.mcgill.ca/hr/files/hr/1_
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methods for differential equations and scientific machine learning; geometric deep learning, manifold learning, equivariant methods, high-dimensional geometry, and structure-aware learning; and the
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Australian National University | Canberra, Australian Capital Territory | Australia | about 7 hours ago
research community, with strengths across pure, applied and computational mathematics. Current research areas include algebraic geometry, representation theory, number theory, algebraic and geometric
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have a solid understanding of the different types of superstring models and associated supergravity theories. Knowledge of mathematical concepts useful for the project (differential geometry, exceptional
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- Geometry, Learning, Information and Algorithms - Speech and Cognition The Gipsa-lab comprises 150 permanent staff and approximately 250 non-permanent staff (doctoral students, post-doctoral researchers
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throughout their evolution. Our vision combines ideas from differential geometry, numerical analysis, scientific computing, dynamical systems, and applied mathematics to develop new mathematical frameworks