East Midlands Seminar in Geometry
The East Midlands Seminar in Geometry (EmSG) is an Algebraic Geometry seminar based at the Universities of Nottingham, Loughborough, Leicester, and Sheffield. The EmSG meets approximately six times per year, and is funded by a grant from the LMS.
The general organisers are Alexander Kasprzyk (Nottingham), Artie PrendergastSmith (Loughborough), Frank Neumann (Leicester), and Paul Johnson (Sheffield).
Programme
Subscribe to the online calendar:

 1214 September 2016
 Nottingham, Physics C5

 The different faces of geometry, a workshop in honour of Fedor Bogomolov

A workshop dedicated to Fedor Bogomolov on the occasion of his 70th birthday. Speakers are:
 Ekaterina Amerik (HSE, Moscow)
 Christian Böhning (Univ. Warwick)
 Paolo Cascini (ICL)
 Ivan Cheltsov(Univ. Edinburgh)
 Ivan Fesenko(Univ. Nottingham)
 Mikhail Kapranov (IPMU, Tokyo)
 Ludmil Katzarkov (Univ. Wien)
 Kobi Kremnitzer (Univ. Oxford)
 Sergey Oblezin (Univ. Nottingham)
 Tony Pantev (Univ. Pennsylvania)
 Yuri Tschinkel (Courant Inst.)
 Misha Verbitsky (HSE, Moscow)
 Boris Zilber (Univ. Oxford)

 13 May 2016
 Leicester, Michael Atiyah Building, First Floor, Room 119

 12.301.30pm: Katrin Leschke (Leicester)
 Quaternionic Holomorphic Geometry
 In my talk, I will give a short introduction to Quaternionic Holomorphic Geometry: conformal maps into 3space can be used used as an analogue for complex holomorphic functions. As an example of the theory I will discuss the Darboux transformation of minimal surfaces.
 2.303.30pm: Marina Logares (Oxford)
 Higgs bundles, Integrable systems, singularities and a Torelli theorem
 We will introduce Higgs bundles over a punctured Riemann surface. The moduli space of such objects describes an integrable system that completely determines the Riemann surface together with the punctures. Hence, it provides a Torelli type theorem for such moduli spaces. This is joint work with I. Biswas and T. Gómez.
 45pm: Gabriele Balletti (Stockholm)
 Classifications of lattice polytopes and open questions in Ehrhart Theory
 A lattice polytope P is the convex hull of finitely many points of a lattice (such as Z^d). Counting the lattice points of P leads to a discrete version of the volume of P. The Ehrhart Theory studies the relation between the discrete and the usual notion of volume of a polytope, but the most important problems in this area are still open already in dimension 3. In this talk I give an introduction to this theory and explain how classifications of lattice polytopes can suggest some behaviours in higher dimension.

 18 March 2016
 Sheffield, Hicks Building J11

 23pm: Diane Maclagan (Warwick)
 Tropical ideals, varieties, and schemes
 3.304.30pm: Hendrik Suess (Manchester)
 Torus equivariant Kstability in complexity one

 5 February 2016
 Loughborough, Schofield Building

 1.302.30pm: Norbert Pintye (Loughborough)
 Complexity in Light of the CastelnuovoMumford Regularity
 34pm: Roberto Svaldi (Cambridge)
 Hyperbolicity for log pairs
 A classical result in birational geometry, Mori's Cone Theorem, implies that if the canonical bundle of a variety X is not nef then X contains rational curves. This is the starting point of the socalled Minimal Model Program. In particular, hyperbolic varieties are positive from the point of view of birational geometry. Very much in the same vein, one could ask what happens for a quasi projective variety, Y. Using resolution of singularity, then one is lead to consider pairs (X, D) of a variety and a divisor, such that Y=X \ D. I will show how to obtain a theorem analogous to Mori's Cone Theorem in this context. Instead of rational complete curves, algebraic copies of the complex plane will make their appearance. I will also discuss an ampleness criterion for hyperbolic pairs.

 16 December 2015
 Nottingham, Physics C04

 23pm: Paul Johnson (Sheffield)
 Topology of Hilbert schemes and the Combinatorics of Partitions
 The Hilbert scheme of n points on a complex surface is a smooth manifold of dimension 2n. Their topology has beautiful structure related to physics, representation theory, and combinatorics. For instance, Göttsche's formula gives a product formula for generating functions for their Betti numbers. Hilbert schemes of points on C^2/G, for G a finite group, are also smooth, and when G is abelian their topology is encoded in the combinatorics of partitions. When G is a subgroup of SL_2, the topology is well understood and in terms of cores and quotients of partitions. Following GuseinZade, Luengo and MelleHernández we study general abelian G, stating a conjectural product formula, and proving a homological stability result using a generalization of cores and quotients.
 3.304.30pm: Cristina Manolache (Imperial)
 Enumerative meaning of genus one GromovWitten invariants
 Enumerative questions have a very long history in Mathematics and have been subject to a significant revival in the nineties with the construction of the moduli space of stable maps and the machinery allowing us to integrate on these very singular spaces. However, moduli spaces of stable maps have many "unwanted" components which are reflected in the intersection numbers. In this talk I will discuss the meaning of genus one GromovWitten invariants of three folds.
 56pm: Lino Amorim (Oxford)
 Derived Lagrangian correspondences
 I will describe the construction of the Weinstein symplectic category of Lagrangian correspondences in the context of shifted symplectic geometry. I will explain how this follows from "quantizing" (1)shifted symplectic derived stacks: we assign a perverse sheaf to each (1)shifted symplectic derived stack (already done by Joyce and his collaborators) and a map of perverse sheaves to each (1)shifted Lagrangian correspondence (still conjectural).
Travel
Claiming back travel expenses
Travel expenses are covered by a grant from the LMS. Download and complete an expenses form, then post the completed form (along with receipts) to:
 Alexander Kasprzyk
 School of Mathematical Sciences
 University of Nottingham
 University Park
 Nottingham
 NG7 2RD
Getting to Nottingham
There are trams leaving from Nottingham train station (go upstairs) every 7 minutes. You want a tram in the direction of Toton Lane; get off at the University of Nottingham stop. You need to buy a ticket from the machine before you get on the tram. The trip takes about 15 minutes. People travelling from Loughborough might prefer to catch the train to Beeston train station and walk to the campus.
The Maths building is number 20 on the campus map. Talks are usually held in the Physics building, opposite the Maths building, number 22 on the map. The tram stop is the green circle on the map near the South Entrance. A nice place for lunch is the Lakeside Arts cafe (number 49 on the map, near the lake and tram stop).
Getting to Loughborough
Talks are typically held in the Schofield Building.
From the station, catch the Kinchbus Sprint to the university (every 10 minutes; £1.90 each way). Get off at "Computer Studies"; the Schofield Building is directly behind you. Alternatively, the university is 3040 minutes from the station on foot.
Getting to Leicester
Talks are held in the Michael Atiyah Building.
Getting to Sheffield
Talks are held in the Hicks Building.