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physics is especially interesting due to the presence of exotic excitations, potentially non-Abelian. The TensQHE project aims to develop modern numerical tools based on tensor networks, within an open
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Institut des Hautes Etudes Scientifiques | Bures sur Yvette, le de France | France | about 5 hours ago
on problems of interest to the Simons Collaboration on Probabilistic Paths to Quantum Field Theory, in particular on the tensor network renormalization group for statistical physics lattice models. We welcome
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Institut des Hautes Études Scientifiques | Bures sur Yvette, le de France | France | about 19 hours ago
on problems of interest to the Simons Collaboration on Probabilistic Paths to Quantum Field Theory, in particular on the tensor network renormalization group for statistical physics lattice models. We welcome
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of quantum information science, tensor network theory, and generative modeling (transformers, diffusion models, etc.). - Conduct cutting-edge research at the intersection of quantum information, machine
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Project MAS: Model theory of algebraic structures. Main research topics: - Groups under generalized tameness assumptions. - Continuous logic and ergodic theory. - Algebraicity and transcendence in tame
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, theoretically grounded, and explainable. The research sits at the crossroads of quantum information science, tensor network theory, and generative modeling (transformers, diffusion models, etc.). Key research
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: Analysis, Numerical Analysis, and Scientific Computing (ACSIOM), Didactics and Epistemology of Mathematics (DEMA), Probability and Statistics (EPS), and Geometry, Topology, and Algebra (GTA). - main mission
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analysis, scientific computing, algebraic topology and non-linear analysis. The activities may include: The development of new polytopal numerical methods The conception of discrete complexes (de Rham and
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. Baschnagel. Correlations of tensor field components in isotropic systems with an appli- cation to stress correlations in elastic bodies. Phys. Rev. E, 108:015002, 2023. [7] J. P. Wittmer, A. N. Semenov, and J
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metric tensor associated with the growth field: The further Ricci is away from zero, the more incompatibility. The goal of this project is to better understand the mechanical origin of residual stress in