Seminar Calendar
for Symplectic and Poisson Geometry events the next 12 months of Sunday, January 1, 2017.

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More information on this calendar program is available.
Questions regarding events or the calendar should be directed to Tori Corkery.
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Monday, January 23, 2017

Symplectic and Poisson Geometry Seminar
4:00 pm   in 243 Altgeld Hall,  Monday, January 23, 2017
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Submitted by icontrer.
Ely Kerman (UIUC)
J-holomorphic cylinders between ellipsoids
Abstract: The primary tool for detecting obstructions to symplectic embeddings are regular J-holomorphic curves in symplectic cobordisms. The more the better. In this talk, I will describe an existence theorem for such curves in dimension 4 and, time permitting, an application. This is based on joint work in progress with Richard Hind.

Monday, January 30, 2017

Symplectic and Poisson Geometry Seminar
4:00 pm   in 243 Altgeld Hall,  Monday, January 30, 2017
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Submitted by icontrer.
Cristian Ortiz (University of Sao Paulo)
Geometric Lie 2-algebras
Abstract: Lie 2-algebras were introduced by Baez and Crans as groupoid objects in the category of Lie algebras. In this talk we will present a class of examples of Lie 2-algebras, those coming from sections of LA-groupoids. We will see that the category of sections of an LA-groupoid has a natural structure of Lie 2-algebra which is Morita invariant in a suitable sense. In the particular case of the tangent groupoid, one gets a Lie 2-algebra structure on the category of multiplicative vector fields on a Lie groupoid. We will explain how this can be used to introduce a geometric notion of vector field on the quotient stack of a Lie groupoid. This is joint work with James Waldron.

Monday, February 13, 2017

Symplectic and Poisson Geometry Seminar
4:00 pm   in 243 Altgeld Hall,  Monday, February 13, 2017
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Submitted by icontrer.
Ralph Klaasse (Utrecht University)
Constructing A-symplectic structures
Abstract: In this talk we discuss how to construct A-symplectic structures for a Lie algebroid A by adapting Gompf-Thurston techniques to Lie algebroid morphisms. As an application we obtain both log-symplectic and stable generalized complex structures out of log-symplectic structures. In particular we define a class of maps called boundary Lefschetz fibrations and show they equip their total space with a stable generalized complex structure. This is based on joint work with Gil Cavalcanti.

Monday, February 27, 2017

Symplectic and Poisson Geometry Seminar
4:00 pm   in 243 Altgeld Hall,  Monday, February 27, 2017
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Submitted by icontrer.
Jean Gutt (University of Georgia)
"The minimal number of periodic Reeb orbits as a cuplength
Abstract: I will present the recent result with P.Albers and D.Hein that every graphical hypersurface in a prequantization bundle over a symplectic manifold M pinched between two circle bundles whose ratio of radii is less than \sqrt{2} carries either one short simple periodic orbit or carries at least cuplength(M)+1 simple periodic Reeb orbits.

Monday, March 6, 2017

Symplectic and Poisson Geometry Seminar
4:00 pm   in 243 Altgeld Hall,  Monday, March 6, 2017
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Submitted by icontrer.
Olguta Buse (Indiana University-Purdue University Indianapolis )
Contact embeddings in three dimensions
Abstract: We study neighborhoods of transversal knots in contact thee dimensional manifolds. By doing so, we introduce the concepts of capacity and shape for a three dimensional contact manifold $(M, \xi)$ relative to a transversal knot $K$. We will explain the connection with the existing literature and provide our main computation for the shape in the case of lens spaces $L(p,q)$ with a toric contact structure. The main tool used here are rational surgeries which will be explained through their toric interpretations based on the continuous fraction expansions of $p/q$. This is joint work with D. Gay.

Monday, March 13, 2017

Symplectic and Poisson Geometry Seminar
4:00 pm   in 243 Altgeld Hall,  Monday, March 13, 2017
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Submitted by icontrer.
Melinda Lanius (UIUC)
Deformations of log symplectic structures on surfaces
Abstract: A star log symplectic bi-vector on a surface has a degeneracy loci locally modelled by a finite set of lines in the plane intersecting at a point. We will discuss two ways to capture the behaviour of their deformations: one `global' and one more `local' in flavor. From a global perspective, we classify all star log symplectic structures on compact surfaces up to symplectomorphism by some associated Lie algebroid de Rham cohomology classes. In a more local snap shot, we compute the Poisson cohomology of these structures and discuss the relationship of our classification and the second Poisson cohomology.

Monday, March 27, 2017

Symplectic and Poisson Geometry Seminar
4:00 pm   in 243 Altgeld Hall,  Monday, March 27, 2017
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Submitted by icontrer.
Joel Villatoro (UIUC)
Poisson Manifolds and their Stacks
Abstract: The categorical notion of a differentiable stack and the theory of Lie groupoids are related by the concept of Morita equivalence. To any Lie groupoid, we can associate a differentiable stack so that Morita equivalence of Lie groupoids corresponds to an isomorphism of stacks. There is also a closely related notion of Morita equivalence of Poisson manifolds. We can then ask if there is a way to associate a stack to a Poisson manifold such that a similar property holds. In this talk I will introduce a 'site' which answers this question. I will also give a few concrete examples of the kinds of geometric phenomena captured by stacks over this site.

Monday, April 17, 2017

Symplectic and Poisson Geometry Seminar
4:00 pm   in 243 Altgeld Hall,  Monday, April 17, 2017
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Submitted by icontrer.
Ana Cannas da Silva (ETH Zurich)
To Be Announced
Abstract: TBA