Research Areas
Name | Research field | |||
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Prof. | Ron Adin | Algebraic and enumerative combinatorics |
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Prof. | Gideon Amir | Probability theory – with an emphasis on random walks, interacting particle systems and random graphs |
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Prof. | Gil Ariel | Applied mathematics, Mathematical biology, Physics of biological systems, Numerical analysis |
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Prof. | Baruch Barzel | Applied Mathematics: statistical physics, complex systems, nonlinear dynamics and network science |
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Dr. | Jonathan Beck | Representation Theory, Quantum Groups | ||
Prof. | Alexei Belov | Ring theory, Semigroup theory, Skew fields, Polynomial automorphisms, Quantization, Symbolical dynamics, Combinatorics of words, Combinatorial geometry and its mechanical applications, Mathematics education |
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Prof. | Shimon Brooks | Quantum chaos, Dynamical systems and Ergodic theory, Spectral theory, Number theory |
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Prof. | Elena Bunina | Chevalley groups, Elementary equivalence, Model theory of linear groups |
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Prof. | Reuven Cohen | Applied mathematics: Complex networks and Random graph theory, Statistical physics, Optimization algorithms, Discrete and computational geometry, Data science |
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Dr. | Naomi Feldheim | Analysis and Probability: Gaussian processes, harmonic and complex analysis |
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Dr. | Dan Florentin |
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Prof. | Alexander Guterman |
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Prof. | Simcha (Simi) Haber |
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Prof. | Eyal Kaplan | Automorphic forms, Representation theory, Integral representations, Covering groups, p-adic groups, Rankin-Selberg integrals |
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Prof. | Mikhail Katz | Differential geometry, Riemannian geometry, low-dimensional topology, Riemann surfaces, mathematics education, history of mathematics, infinitesimals | ||
Prof. | Nathan Keller |
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Prof. | Boris Kunyavski | Algebraic geometry, Group theory |
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Dr. | Emanuel (Menachem) Lazar | Voronoi tessellations, Polyhedra, Statistical and Aapplied topology, Materials science, Applied and computational mathematics, Dynamical cell complexes, Mean curvature flow, Discrete differential geometry, Universality principles |
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Prof. | Andrei Lerner | Real analysis, harmonic analysis |
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Prof. | Nir Lev | Harmonic Analysis |
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Prof. | Yoram Louzoun | Machine learning and Data analysis in Immunology and Microbiology: Development of algorithms and solutions for a wide range of domains, including bone marrow transplant optimization, machine learning methods for predicting diseases based on the B and T cell repertoires or on the microbiome |
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Prof. | Eli Matzri |
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Prof. | Michael Megrelishvili |
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Prof. | Shahar Nevo | Complex analysis: normal families, operator theory: rational matrix valued functions |
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Prof. | Tahl Nowik | .Low dimensional topology, Finite type invariants, Stochastic topology, Nonstandard analysis
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Prof. | Evgeny Plotkin | Algebra, linear groups | ||
Dr. | Shifra Reif |
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Prof. | Andre Reznikov | Representation theory and Automorphic functions with applications to Analytic number theory, Geometry, Spectral analysis and Quantum chaos |
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Prof. | Assaf Rinot | Mathematical logic: Combinatorial set theory, Singular cardinals; Combinatorics; Strong colorings; Infinite trees and graphs |
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Prof. | Yuval Roichman | Algebraic and Enumerative combinatorics: the symmetric group and other Coxeter groups, symmetric functions, combinatorial representation theory, permutation statistics and spectral graph theory |
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Prof. | Michael Schein | Galois representations and their modularity, Hilbert modular forms, mod p and p-adic local Langlands correspondences, zeta functions of groups. |
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Prof. | Jeremy Schiff | Mathematical physics, Differential equations, Numerical analysis |
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Dr. | Erez Sheiner | The fundamentals of the structure of supertropical algebras |
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Prof. | Boris Solomyak |
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Dr. | Eyal Subag | Representation theory, Lie groups and Lie algebras, Mathematical physics |
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Prof. | Boaz Tsaban | Pure mathematics: General and Set Theoretic Topology - selection principles: selective covering and local properties, via infinite-combinatorial methods, with applications to real analysis and Ramsey theory of open covers. Computational mathematics: Mathematical cryptology - computational questions that form the basis of nonabelian cryptology, especially group-theory based public key protocols
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Prof. | Uzi Vishne |
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