Archives: Topology/Geometry Seminar - Mathematics and Statistics - Penn State Altoona

Topology/Geometry Seminar

Archived Events - 2014

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Archives: Toplogy/Geometry Seminar
DateSpeaker(s)Title
13 Jan 2014 Peter Spaeth, Penn State Altoona Topological rigidity of contact and symplectic isotopies.
31 Jan 2014 Karl Lorensen, Penn State Altoona The cohomology of solvable groups of finite rank.
7 Feb 2014 Yu Xie, Penn State Altoona A conjecture of symbolic powers.
28 Feb 2014 Wojtek Dorabiala, Penn State Altoona A combinatorial definition of the real semi-characteristic.
7 Mar 2014 David Hurtubise, Penn State Altoona The geometry of the group of Hamiltonian diffeomorphisms
21 Mar 2014 David Hurtubise, Penn State Altoona The Lie group structure of the group of Hamiltonian diffeomorphisms
28 Mar 2014 Albert Todd, University of California, Riverside Multisymplectic Subspaces of a G_2-Vector Space.
11 Apr 2014 David Hurtubise, Penn State Altoona The Hamiltonian displacement energy
18 Apr 2014 Don Larson, Penn State Altoona The Kervaire invariant problem and equivariant topology.
25 Apr 2014 Kristen Mazur, Lafayette College A New Description of Tambara Functors.
2 May 2014 Mona Merling, University of Chicago Equivariant algebraic K-theory.
8 May 2014 Peter Spaeth, Penn State Altoona The symplectic displacement energy.
5 Sep 2014 Victor Brunsden, Penn State Altoona Suborbifolds and Orbifold Embeddings
12 Sep 2014 Victor Brunsden, Penn State Altoona Suborbifolds and Orbifold Embeddings, II
19 Sep 2014 Ursula Ludwig, Paris-Orsay DEPARTMENT COLLOQUIUM: Witten deformation using stratified Morse functions and Gromov's trick
26 Sep 2014 Wojciech Dorabiala, Penn State Altoona Splitting of equivariant $K$-theory of spaces
17 Oct 2014 David Hurtubise, Penn State Altoona Examples of Morse homology with local coefficients
24 Oct 2014 Paul Fili, Oklahoma State University The primes and topology
7 Nov 2014 Gabriel Valenzuela, Wesleyan University Homological algebra of complete and torsion modules
5 Dec 2014 Don Larson, Penn State Altoona On a 1-1 correspondence between objects in stable homotopy and number theory

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