Guide Seminar on Combinatorial Topology

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Pol, A remark on Fremlin-Miller theorem concerning the Menger property and Michael concentrated sets , unpublished notes. Kunen and J.

General Information

Vaughan , North-Holland, Amsterdam: , — Eisworth and W. Just, NCF and the combinatorics of open covers , unpublished notes. Fremlin and A. Galvin and A.

Seminars | MIT Mathematics

Gerlits and Zs. Hajnal and J. Just, A. Miller, M.

Classification of combinatorial surfaces (I) - Algebraic Topology - NJ Wildberger

Scheepers, and P. Rezapour, ed. Scheepers, Function spaces and a property of Reznichenko , Topology and it Applications , — Marczewski Szpilrajn , The characteristic function of a sequence of sets and some of its applications , Fundamenta Mathematicae 31 , — Mildenberger, S. Sakai, The Pytkeev property and the Reznichenko property in function spaces , Note di Matematica 22 , 43— Scheepers, Combinatorics of open covers I: Ramsey theory , Topology and its Applications 69 , 31— Scheepers, The length of some diagonalization games , Arch.

Logic 38 , — Scheepers, Selection principles and covering properties in topology , Note di Matematica 22 , 3— Scheepers and B. Tsaban, The combinatorics of Borel covers , Topology and its Applications , — Shelah and B. Tsaban, Critical cardinalities and additivity properties of combinatorial notions of smallness , Journal of Applied Analysis 9 , — MathSciNet Google Scholar. Tsaban, The minimal cardinality where the Reznichenko property fails , Israel Journal of Mathematics , — Tsaban, Selection principles and the minimal tower problem , Note di Matematica 22 , 53— Tsaban, o-bounded groups and other topological groups with strong combinatorial properties , Proceedings of the American Mathematical Society , — Tsaban, Selection principles in Mathematics: A milestone of open problems , Note di Matematica 22 , — Tsaban ed.

Topology Seminar

Tsaban and T. Vaughan, Small uncountable cardinals and Topology , in: Problems in Topology eds. Skip to Content. Topology at Monash.

Seminar on Combinatorial Topology

What is topology? Topology is the mathematical study of shape and space.

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Academics in the topology group The following academic staff are members of the Topology group at Monash. Prof Jessica Purcell Jessica Purcell's research is in 3-manifolds, hyperbolic geometry, and knot theory, and problems that overlap all three areas. Dr Daniel Mathews Daniel Mathews likes to study geometry, topology and mathematical physics, including such topics as: knot theory, contact and symplectic topology, hyperbolic geometry, Floer homology, topological quantum field theory.

Norm Do Norm Do investigates mathematical problems at the interface of geometry, topology and combinatorics.

see Dr Jonathan Bowden Jonathan Bowden is interested in the topology of manifolds, particularly in dimensions three and four. Dr Andy Hammerlindl Andy Hammerlindl works on dynamical systems and ergodic theory, including dynamics on 3-manifolds. Dr Joshua Howie Joshua Howie studies knots in 3-manifolds and the surfaces embedded around them. Dr Brett Parker Brett Parker works at the interface of algebraic and differential geometry, topology, and mathematical physics. Monash topology seminar: Seminars run most weeks. Click to view the seminar calendar.

Workshop and Conference: Classical and quantum 3-manifold topology 14 - 21 December at Monash University.

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