Forty eighth
meeting of the Transpennine Topology Triangle
Department of Mathematics and Computer Science
University of Leicester
February 14th 2005
Programme
Coffee and tea will be available in F9 (Mathematics Building, Reading Room)
from 11.00 am.
- 11.00 am: Coffee
- 11.30 am Bennet LT4: Stefan Bauer (Bielefeld)
"Monopoles and stable homotopy."
- 12.45 pm Lunch
- 2.30 pm MMC119 Michael Atiyah Building: Stefan Bauer (Bielefeld)
"Monopoles and stable homotopy (continued)."
- 3.30 pm Tea
- 4.30 pm MMC119 Michael Atiyah Building: Le Minh Ha
"Sub-Hopf algebras of the Steenrod algebra and the Singer
transfer"
ABSTRACTS
Stefan Bauer (Bielefeld) "Monopoles and stable homotopy"
Seiberg-Witten
invariants of differentiable closed 4-manifolds allow for a refinement taking
values in certain equivariant cohomotopy groups. The talk will explain this
construction and how it extends to 4-manifolds bounding rational homology
spheres.
Le Minh Ha (Leicester) "Sub-Hopf algebras of the Steenrod
algebra and the Singer transfer"
The Singer transfer is an algebraic
gadget which maps into the cohomology of the Steenrod algebra. We investigate
its image using sub-Hopf algebras of the Steenrod algebra and the
"stratification" technique of Quillen and Palmieri. Applications to the
so-called "hit" problem are also
discussed.
TTT48 is partially supported by an LMS Scheme 3 grant. Please let Frank
Neumann know if you will be joining us for lunch, as he needs to make
specific bookings.
Anyone who wishes to participate is welcome: we shall operate the
usual arrangements for assistance with travel expenses.
For further information email Frank Neumann
fn8 (\a\t) mcs.le.ac.uk
(or John Greenlees
j.greenlees (\a\t) sheffield.ac.uk or
Nige Ray
nige (\a\t) ma.man.ac.uk) if you are interested, so we can make
approximately the right amount of tea and coffee.
How to get there
It is a short walk from the rail station. See
maps and how to get to Leicester University
The meeting is partially supported by a Scheme 3 grant from the
London Mathematical Society.
Escape routes
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