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Proven research experience in the area of quantum algorithms or quantum information theory Good organizational and communication skills Ability to work independently in interdisciplinary teams Very good
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with expertise in one or more of the following areas: arithmetic of curves and their Jacobians, p-adic integration and height theories, rigid analytic and Berkovich analytic spaces, tropical geometry
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/facet–based techniques) to formulate and solve core computational subroutines; and (iii) algebra, topology, and category theory, which provide a unifying language for organizing these structures and
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University of North Carolina at Chapel Hill | Chapel Hill, North Carolina | United States | 4 days ago
applications for a postdoctoral position in the Algebra-Geometry-Topology group, with a focus on Geometric Representation Theory and related areas at the interface of Algebraic Geometry, Representation Theory
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framework for quantum mechanics. The researcher is expected to make contributions in the fields of functional analysis, complex analysis, spectral theory, and partial-differential equations, but also
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functional analysis as well as the theory and numerics of PDEs. Strong skills in math. modeling with PDEs Advanced knowledge in numerics and simulation, particularly for PDEs and especially with FEM Strong
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the subject and motivation for research. Knowledge of electronic structure theory methods, including quantum-chemical packages for relativistic and excited-state calculations Experience in programming
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on subjects including (in no particular order): Random Matrix Theory Free Probability Functional and concentration inequalities Mixing times of Markov chains While excellent candidates with other research
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remodeling and conformational engineering De novo and semi-rational enzyme design Directed evolution theory and workflow development Library design strategies (focused, combinatorial, and machine-learning
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Postdoctoral Fellow in the area of quantum mathematics, especially quantum topology, including skein theory, topological quantum field theory, and applications to quantum computing. Position Number 4C2387