This page contains abstracts from previous Calf seminars, listed alphabetically by speaker. Please contact one of the organisers if you spot any errors or dead links.
Arkadij Bojko (University of Oxford)
Tiago Guerreiro (Loughborough University)
Tarig Abdel Gaidr (University of Glasgow)
Mohammad Akhtar (Imperial College) The contents of this talk are joint work with Tom Coates, Alexander Kasprzyk and Sergey Galkin.
Oliver E. Anderson (University of Liverpool)
Elizabeth Baldwin (University of Oxford)
Moduli of stable maps as a GIT quotient.
Federico Barbacovi (UCL)
Gergely Berczi (University of Budapest)
Fabio Bernasconi (Imperial College)
Alberto Besana (University of Milan)
Matt Booth (University of Edinburgh)
Pawel Borowka (University of Bath)
An easy exercise or an open problem?.
Non-simple abelian varieties
Nathan Broomhead (University of Bath)
The Dimer Model and Calabi-Yau Algebras.
Tim Browning (University of Oxford)
Jaroslaw Buczynski (University of Warsaw)
Legendrian varieties. For more details see the preprint math.AG/0503528.
Vittoria Bussi (Oxford)
Paul Cadman (University of Warwick)
Livia Campo (University of Nottingham)
Francesca Carocci (Imperial College)
Gil Cavalcanti (University of Oxford) Notes for this talk are available.
Examples of generalized complex structures. Notes for this talk are available.
Andrew Chan (Warwick) Gröbner bases have several nice properties that mean that certain problems in algebraic geometry can be reduced to the construction of a Gröbner basis. For example Gröbner bases allows us to easily determine whether a polynomial lives in some ideal, find the solutions to systems of polynomial equations, as well as having applications in robotics. In this talk I shall introduce Gröbner bases and see the problems that arise when trying to adapt this theory to polynomial rings over fields with valuations. We shall discuss how these Gröbner bases are interesting to algebraic geometers and how they have important applications to tropical geometry.
Emily Cliff (Oxford)
Giulio Codogni (Cambridge)
Alex Collins (University of Bath)
Gaia Comaschi (Université des Sciences et Technologies de Lille 1)
Barrie Cooper (University of Bath)
An introduction to Derived Categories.
McKay Matrices, CFT Graphs, and Koszul Duality (Part I).
Stephen Coughlan (University of Warwick)
Alice Cuzzucoli (Warwick)
Dougal Davis (LSGNT)
Ruadhaí Dervan (Cambridge)
Carmelo Di Natale (Cambridge)
Will Donovan (Imperial College)
The McKay Correpsondence.
Bradley Doyle (UCL)
Vivien Easson (University of Oxford) Notes for this talk are available.
Vladimir Eremichev (University of Warwick)
Daniel Evans (University of Liverpool)
Andrea Fanelli (Imperial College London)
Enrico Fatighenti (University of Warwick)
Aeran Fleming (University of Liverpool)
Joel Fine (Imperial College London)
This talk is based on the preprint math.DG/0401275.
Peter Frenkel (Budapest University of Technology & Economics) This talk is based on the preprint math.AT/0301159.
Tim Grange (Loughborough)
Jacob Gross (Oxford)
Giulia Gugiatti (LSGNT)
Pierre Guillot (University of Cambridge)
Eloïse Hamilton (University of Oxford)
Umar Hayat (University of Warwick)
Thomas Hawes (University of Oxford)
David Holmes (University of Warwick)
Julian Holstein (University of Cambridge)
Vicky Hoskins (University of Oxford)
Daniel Hoyt (University of Cardiff)
Anton Isopoussu (Cambridge)
Seung-Jo Jung (Warwick)
Anne-Sophie Kaloghiros (Cambridge)
Grzegorz Kapustka and Michal Kapustka (Jagiellonian University, Krakow)
Grzegorz Kapustka (Jagiellonian University, Krakow)
Michal Kapustka (Jagiellonian University, Krakow)
Alexander Kasprzyk (University of Bath) Notes for the first talk are available.
Recognising toric Fano singularities.
What little I know about Fake Weighted Projective Space.
Jonathan Kirby (University of Oxford)
Weronika Krych (University of Warsaw)
Roberto Laface (Leibniz Universität Hannover)
Marco Lo Giudice (University of Bath, and University of Milan)
Introduction to schemes. Detailed notes on scheme theory are available. Artin level
algebras.
Cormac Long (University of Southampton)
Andrew MacPherson (Imperial College London)
A non-archimedean analogue of the SYZ conjecture
Diletta Martinelli (Imperial College London)
Mirko Mauri (LSGNT)
Francesco Meazzini (Sapienza Università di Roma)
Caitlin McAuley (University of Sheffield)
Carl McTague (University of Cambridge)
Ciaran Meachan (University of Edinburgh)
Ben Morley (University of Cambridge)
Jasbir Nagi (University of Cambridge) This talk is based on the preprint hep-th/0309243.
Oliver Nash (University of Oxford)
Igor Netay (HSE, Moscow)
On A-infinity algebras of highest weight orbits
Alvaro Nolla de Celis (University of Warwick) Claudio Onorati (University of Bath) John Christian Ottem (University of Cambridge)
Kyriakos Papadopoulos (University of Liverpool) Notes for this talk are available.
Reflection groups of integral hyperbolic lattices.
Nebojsa Pavic (University of Sheffield)
Andrea Petracci (Imperial College London)
James Plowman (Warwick)
Matthew Pressland (University of Bath)
Ice Quivers with Potential and Internally 3CY Algebras.
Thomas Prince (Cambridge)
Qiu Yu (University of Bath)
Lisema Rammea (University of Bath)
Construction of Non-General Type surfaces in P^4_w.
Nils Henry Rasmussen (University of Bergen)
Jorgen Rennemo (Imperial College)
Sönke Rollenske (Imperial College London)
Taro Sano (University of Warwick)
Deformations of weak Fano manifolds
Shu Sasaki (Imperial College London)
Danny Scarponi (Oxford/Tolouse)
Chris Seaman (Cardiff)
Ed Segal (Imperial College London)
Crepant resolutions and quiver algebras Superpotential algebras from three-fold singularities. The orbifold X = C^3 / Z_3 is a simple but interesting example of a (non-compact) Calabi-Yau threefold. Physicists predict that type II string theory on X reduces in the low-energy limit to a gauge theory, which is described by a quiver and a superpotential. We'll discuss how these objects arise mathematically.
Lars Sektnan (Imperial College)
Yuhi Sekiya (University of Nagoya)
Michael Selig (Warwick University) We use the following well-known graded ring construction: given a polarised variety (X,D), under certain assumptions the graded ring R(X,D) = ⊕ _{n≥0}H^{0}(X,nD) gives an embedding XProj(R(X,D)) ∈ wℙ. It is well known that the numerical data of (X,D) is encoded in the Hilbert series P_{X}(t) := ∑ _{n≥0}h^{0}(X,nD)t^{n}. We aim to break down the Hilbert series into terms associated to the orbifold loci of X. The talk should be fairly introductory. I will explain the ideas behind the work from scratch, exhibit some results in 3-D and explain some ideas for the 4-D case.
Orbifold Riemann-Roch and Hilbert Series.
Kenneth Shackleton (University of Southampton) This talk is based on the preprint math.GT/0412078.
Alexander Shannon (University of Cambridge)
Geometry without geometry.
Dirk Schlueter (University of Oxford)
YongJoo Shin (Sogang University)
James Smith (University of Warwick) Notes for the second part of this talk are available.
K3s as quotients of symmetric surfaces.
David Stern (University of Sheffield)
Vocabulary made easy.
Jacopo Stoppa (Imperial College)
Andrew Strangeway (Imperial College)
Tom Sutherland (University of Oxford) Affine cubic surfaces and cluster varieties In this talk we will consider affine cubic surfaces obtained as the complement of three lines in a cubic surface where it intersects a tritangent plane. We will interpret certain families of these affine cubic surfaces as moduli spaces of local systems on the punctured Riemann sphere. We will see how to draw quivers on the sphere so that the associated cluster variety is related to the total space of these families.
Rosemary Taylor (University of Warwick)
Elisa Tenni (University of Warwick)
Alan Thompson (University of Oxford)
Models for Threefolds Fibred by K3 surfaces of Degree Two.
Andrey Trepalin (HSE, Moscow)
Jorge Vitoria (University of Warwick)
Anna Lena Winstel (TU Kaiserlautern)
John Wunderle (University of Liverpool)
Jacobians of hyperelliptic curves.
Christian Wuthrich (University of Cambridge) |
CALF SEMINAR
Past Abstracts