Editorial Interests

  • John Ball
    Elasticity theory, calculus of variations, infinite-dimensional dynamical systems

  • Guram Bezhanishvili
    Topology, Algebra, Categories in Logic

  • Dan Burghelea
    Differential topology, geometric analysis, K-theory

  • Alberto Cattaneo
    Symplectic and Poisson geometry, homotopical algebra in mathematical physics

  • Vasily Dolgushev
    Homotopy algebras, noncommutative geometry, category theory and mathematical physics

  • Roland Duduchava
    Boundary value problems for partial differential equations, equations of mathematical physics, elasticity theory, Maxwell equations, pseudodifferential equations, nonlinear Boltzman equations, one and multilinear singular integral equations, discrete and integral convolution equations, approximate solutions of integral equations

  • Wojciech Gajda
    Arithmetic algebraic geometry, algebraic K-theory, number theory

  • Hvedri Inassaridze
    Homotopical algebra, K-theory, non-commutative geometry

  • George Janelidze
    Category theory, Galois theory

  • Palle E. T Jorgensen
    functional analysis, operator algebras, harmonic analysis, applied: mathematical physics (quantum theory), engineering (signal/image processing), and statistics (Gaussian processes).

  • Giorgi Khimshiashvili
    Topology, real algebraic geometry, singularity theory, nonlinear analysis

  • Emzar Khmaladze
    Homological and homotopical algebra

  • Mark Kon
    Mathematical physics, functional analysis, mathematical learning theory

  • Kohji Matsumoto
    Number theory, zeta theory

  • Alexander Meskhi
    Harmonic analysis and applications in partial differential equations

  • Bojan Mohar
    Graph theory

  • Hari M. Srivastava
    Real and Complex Analysis, Fractional Calculus and Its Applications, Integral Equations and Transforms, Higher Transcendental Functions and Their Applications, q-Series and q-Polynomials, Analytic Number Theory, Analytic and Geometric Inequalities, Probability and Statistics, Inventory Modelling and Optimization.

  • Matti Vuorinen
    Analysis, geometric function theory

  • Ryszard Nest
    Homological algebra, Non-commutative geometry, K-theory.

  • Yuli Rudyak
    Algebraic topology, differential topology, symplectic topology.

  • David Natroshvili
    Theory of elasticity, wave propagation (scattering) problems, potential theory and integral equations, equations of mathematical physics.

  • Roger Plymen
    Non-commutative geometry, representation theory

  • Tomas Recio
    Automated theorem proving, computer algebra, dynamic geometry, computational geometry, computational algebraic geometry, real algebraic and analytic geometry, mathematics education

  • Efim Zelmanov
    Group theory, ring theory, Lie algebras

  • Marta Lewicka
    Calculus of Variations, PDEs, Topological Methods in Nonlinear Analysis
  • Benedikt Löwe
    Mathematical logic, foundations of mathematics, mathematical foundations of computer science

  • Kirill Mackenzie
    Lie algebroids and Lie groupoids, Poisson geometry and associated structures

  • Malkhaz Bakuradze
    Algebraic topology, cobordism theory, Morava K-theory

  • Vladimer Baladze
    Dimension theory, geometric topology, algebraic topology, theory of continuous transformations groups.

  • Peter Bates
    Infinite-dimensional dynamical systems, nonlinear elliptic and parabolic partial differential equations, phase transitions, mathematical biology

  • Victor Buchstaber
    Algebraic topology, groups actions, functional equations, abelian functions in mathematical physics

  • Marta Bunge
    Category theory, topos theory, synthetic differential geometry and topology

  • Christophe Cheverry
    Linear and nonlinear hyperbolic partial differential equations, propagation of singularities, nonlinear geometric optics

  • Ross Geoghegan
    Topology and geometric group theory

  • Rostom Getsadze
    Mathematical analysis

  • Jan Lang
    Operator theory, harmonic analysis, function spaces, PDE

  • Marco Grandis
    Category theory, homotopy theory

  • Joseph Gubeladze
    Combinatorial commutative algebra, Homological and K-theoretical aspects of algebraic combinatorics, Lattice polytopes and related discrete structures

  • Graham Hall
    Mathematical relativity theory, differential geometry

  • John E. Harper
    Homotopy theory, algebraic topology, structured ring spectra, Goodwillie calculus

  • Olga Holtz
    Numerical analysis, matrix theory, algebra and combinatorics, computational complexity

  • Nick Inassaridze
    Homological and homotopical algebra, cyclic homology

  • Manfred Kolster
    Algebraic number theory, algebraic K-theory

  • Pekka Koskela
    Geometric analysis

  • Temur Kutsia
    Unification, rule-based programming, rewriting, automated reasoning, symbolic computation techniques for unranked terms and hedges

  • Graham Ellis
    Homological akgebra programming

  • Franz Winkler
    Symbolic and algebraic computation (computer algebra), algebraic and differential elimination theory, algorithms in algebraic geometry, term rewriting systems, equational theorem proving