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Editors' Interests

• Michael Barr
  Category theory, acyclic models and its applications in homological algebra.
• Ronald Brown
  Category theory, higher dimensional algebra, holonomy, groupoids and crossed objects in algebraic topology.
• Aurelio Carboni
  Categorical methods in algebra, logic and geometry.
• Antonio Cegarra
  Category theory, homological and homotopical algebra.
• Claude Cibils
  Cohomological multiplicative structures, Representations of quantum groups.
• Frederick Cohen
  Algebraic topology, group theory, surface theory, cohomology of groups, applications to physics.
• Guillermo Cortinas
  K-theory, cyclic homology, noncommutative geometry.
• Marius Dadarlat
  Operator algebras, K-theory, noncommutative topology.
• Daniel Davis
  Stable homotopy theory, spectra with continuous actions by profinite groups, Morava E-theory.
• Peter Eccles
  Homotopy theory, cobordism theory and relationship between them.
• Graham Ellis
  Homological and homotopical algebra.
• Paul Goerss
  Stable homotopy theory, algebraic geometry of formal groups, cohomology of profinite groups.
• Marino Gran
  Categorical algebra, Galois theory, universal algebra.
• John Greenlees
  Equivariant topology, commutative algebra in topology, representation theory in topology.
• Daniel Guin
  Noncommutative geometry.
• Lars Hesselholt
  Algebraic K-theory, p-adic arithmetic algebraic geometry.
• Johannes Huebschmann
  Homological algebra, algebraic topology, topological methods in physics.
• Hvedri Inassaridze
  K-theory, homological and homotopical algebra, noncommutative geometry.
• Nick Inassaridze
  Homological and homotopical algebra, K-theory, cyclic homology, algebraic topology.
• Stefan Jackowski
  Homotopy theory, classifying spaces, group actions, homological algebra, relationships and applications across various fields of algebra and topology.
• George Janelidze
  Category theory, homological algebra, Galois theory.
• Tom Lada
  Homotopy algebra, homotopical physics.
• Pascal Lambrechts
  Rational homotopy theory and applications to geometry.
• Ralf Meyer
  K-theory and bivariant K-theory, non-commutative geometry, cyclic homology, homological algebra.
• Brian Munson
  Algebraic topology, manifolds, Embeddings, immersions, links, calculus of functors, Lie groups.
• Krzysztof Pawałowski
  Transformation groups, more specifically, group actions on manifolds.
• Erik K. Pedersen
  Algebraic and geometric topology.
• Tim Porter
  Algebraic homotopy, homotopy coherence, strong shape theory and proper homotopy theory, global actions, groupoid atlases, abstract homotopy theory.
• Stewart Priddy
  Stable homotopy theory.
• Martin Raussen
  Applications of homotopy theory in computer science.
• Ulf Rehmann
  Linear algebraic groups and related structures.
• Justin Roberts
  Topological quantum field theory, low-dimensional topology, quantization, symplectic geometry, homological methods in geometry.
• Jonathan Rosenberg
  Topology and geometry of manifolds, index theory, noncommutative geometry.
• Jiri Rosicky
  Category theory, homotopy theories, homotopy categories.
• Thomas Schick
  Geometric topology, K-theory in particular of operator algebras.
• Ross Staffeldt
  Algebraic topology, algebraic K-theory.
• James Stasheff
  Higher homotopy algebra, operads, cohomological physics, homotopical physics.
• Ross Street
  Enriched category theory, higher-dimensional category theory.
• Guoping Tang
  Classical groups, algebraic K-theory, group rings.
• Walter Tholen
  Category theory and its applications to algebra, topology and computer science.
• Vladimir Vershinin
  Homotopy properties of configuration spaces, Adams-Novikov spectral sequence, cobordism.
• Charles Weibel
  Algebraic K-theory, motivic cohomology, cyclic homology, algebraic geometry, homological algebra.
• Shmuel Weinberger
  Algebraic topology
• Steven Weintraub
  Differential topology, algebraic geometry.
• Michael Weiss
  Differential topology, functor calculus, L-theory and K-theory.

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