About  Research  Events  People  Reports  Alumni  Contact  Home
27 FEB  2 MAR, 2012
YOUNG EUROPEAN PROBABILISTS 2012 (YEP IX) Workshop on “Twodimensional statistical mechanics” 
SUMMARY  REGISTRATION  SPEAKERS  PARTICIPANTS 
This workshop is the ninth in a successful series of YEP meetings taking place at Eurandom in the past years. Traditionally, these meetings bring together junior probabilists from all over Europe working in a particular area of research, allowing them to present and discuss their recent work. This year, the main focus of the workshop will be on "Two dimensional statistical mechanics".
Since the introduction of SLE processes by Oded Schramm and the work of Stanislav Smirnov on conformal invariance of percolation, the area of two dimensional statistical mechanics has become one of the most exciting and active subfields of modern probability. Substantial progress has been made since then, especially in understanding twodimensional phase transitions, and answers to many fundamental and long standing questions have been found. Apart from its direct relevance to physics, this new and exciting area of mathematics is underlied by deep connections between probability, combinatorics, the theory of conformal maps, and many other parts of mathematics, and continues to be a great source of mathematical discoveries.
The workshop will consist of three minicourses and a number of talks by young European researchers working on different models of twodimensional statistical mechanics, leaving plenty of time for discussions and interactions among the participants.
This year, the workshop is part of the second Stochastic Activity Month (SAM). During this month, Eurandom will host a number of workshops and scientific visitors working in the area of "Scaling limits in spatial probability". For more details: SAM2
Hugo DuminilCopin  Université de Genève 
Artem Sapozhnikov  ETH Zürich, Department of Mathematics, Switzerland 
Minicourses
Dmitry Chelkak  St Petersburg University and Steklov Institute, Russia  Discrete complex analysis on the microscopic level: conformal invariants without conformal invariance 
Nicolas Curien  Ecole Normale Superieure de
Paris, France 
What is a random planar geometry? 
Gábor Pete  Technical University of Budapest, Hungary  Dynamical and nearcritical percolation:
many questions and many answers 
Extended talks
Ariel Yadin  Ben Gurion University, Israel 
Invited speakers
Dmitry Beliaev  Oxford, United Kingdom 
Loren Coquille  University of Geneva, Switzerland 
Alan Hammond  Oxford, United Kingdom 
Kostya Izyourov  University of Geneva, Switzerland 
Antti Kemppainen  University of Helsinky, Finland 
Kalle Kytölä  University of Helsinki, Finland 
Zhongyang Li  Cambridge, United Kingdom 
Ioan Manolescu  Cambridge, United Kingdom 
Anthony Metcalfe  KTH Stockholm, Sweden 
François Simenhaus  Ceremiade Paris Dauphine, France 
Vincent Tassion  ENS Lyon, France 
Registration is obligatory for all participants (organizers and speakers too!).
Please indicate on the registration form your attendance, participation in the lunches, dinner.
For minicourse and extended talk speakers hotel accommodation will be
reserved. You are requested to indicate which nights you need accommodation on
the registration form.
For invited speakers, double rooms will be reserved. These
rooms will be shared. For 45 euro per night (your own expense) you may prefer a
single room. In that case please mark the box on the registration form.
Participants have to make their own hotelbooking. However, they can get a
reduced rate if they book our preferred hotel.
Please send an email to Patty Koorn for instructions on how to obtain this
special price.
For other bookings we suggest to consult the web pages of the
Tourist Information Eindhoven, Postbus 7, 5600 AA Eindhoven.
MONDAY FEB 27
09.00  09.10  Welcome by Connie Cantrijn  
09.10  10.40  Introduction Ariel Yadin  A Brief Introduction to SLE 
10.40  11.00  Coffee/tea break  
11.00  12.30  Mini Course Dmitry Chelkak  Discrete complex analysis on the microscopic level: conformal invariants without conformal invariance 
12.30  14.45  Lunch  
14.45  15.30  Loren Coquille  Gibbs measures of the 2d Ising and Potts models 
15.30  16.15  Anthony Metcalfe  Universality problems relating to lozenge tilings of a hexagon 
16.15  16.45  Coffee/tea break  
16.45  17.30  Alan Hammond  Boundary roughness in supercritical FKpercolation models 
17.30  18.15  Dmitry Beliaev  Twopoint Schramm's formula and SLE8/3 bubbles 
TUESDAY FEB 28
09.00  10.30  Mini Course Nicolas Curien  What is a random planar geometry? 
10.30  11.00  Coffee/tea break  
11.00  12.30  Mini Course Gabor Pete  Dynamical and nearcritical percolation: many questions and many answers 
12.30  14.30  Lunch  
14.30  15.15  Kalle Kytölä  Interface in critical 2D Ising model with plusminusfree boundary conditions 
15.15  15.45  Open Problem Session  
15.45  16.15  Coffee/tea break  
16.15  17.00  Zhongyang Li  12 Model, Dimers and Clusters 
17.00  17.45  Ioan Manolescu  Bond Percolation on Isoradial Graphs 
18.30   Conference dinner 
WEDNESDAY FEB 29
09.00  10.30  Mini Course Dmitry Chelkak  Discrete complex analysis on the microscopic level: conformal invariants without conformal invariance 
10.30  11.00  Coffee/tea break  
11.00  12.30  Mini Course Nicolas Curien  What is a random planar geometry? 
12.30  14.30  Lunch  
14.30  15.15  Short talk session (15 min)  Short talks 
15.15  15.30  Coffee/tea break  
15.30  17.00  Eindhoven Mathematics Colloquiums (EMaCs) 
Hugo
Duminil: Critical temperature of planar models of statistical physics 
17.00  17.15  Coffee/tea break  
17.15  18.30  Short talk session (15 min)  Short talks 
THURSDAY MAR 1
09.00  10.30  Mini Course Gábor Pete  Dynamical and nearcritical percolation: many questions and many answers 
10.30  11.00  Coffee/tea break  
11.00  12.30  Mini Course Dmitry Chelkak  Discrete complex analysis on the microscopic level: conformal invariants without conformal invariance 
12.30  14.45  Lunch  
14.45  15.30  Antti Kempainnen  Annulus crossing and regularity of random curves 
15.30  16.15  Francois Simenhaus  Zerotemperature 2D Ising model and anisotropic curveshortening flow 
16.15  16.45  Coffee/tea break  
16.45  17.30  Vincent Tassion  The critical value function in the divide and color model 
17.30  18.15  Kostya Izyurov  Conformal invariance of spin correlations in the Ising model 
FRIDAY MAR 2
09.00  10.30  Mini Course Nicolas Curien  What is a random planar geometry? 
10.30  11.00  Coffee/tea break  
11.00  12.30  Mini Course Gábor Pete  Dynamical and nearcritical percolation: many questions and many answers 
12.30   Closing 
MINI COURSES
Dmitry Chelkak
Discrete complex analysis on the microscopic level: conformal invariants without conformal invariance
Dealing with some 2D lattice model and its scaling limit (e.g., with the 2D
Brownian motion in a fixed planar domain, which can be realized
as a limit of random walks on refining lattices $\delta\mathbb{Z}^2$), one
usually works in the context when the lattice mesh $\delta$ tends
to zero. Then, one can argue that a prelimiting behavior of the model is
sufficiently close to the limiting one, if $\delta$ is small enough, e.g., the
random walks hitting probabilities (discrete harmonic measures) become close to
the Brownian motion hitting probabilities (classical harmonic measure) as
$\delta\to 0$. After rescaling by $\delta^{1}$, such statements provide an
information about random walk properties in (the bulk of) \emph{large} discrete
domains in $\mathbb{Z}^2$. In this course, we are interested in uniform
estimates which hold true
for \emph{arbitrary} discrete domains, possibly having \emph{many fiords and
bottlenecks of various widths}, including very thin (several lattice steps) ones.
Having in mind the classical geometric complex analysis as a guideline, we would
like to construct its discrete version ``staying on a microscopic level'' (i.e.,
without any limit passage), which allows one to handle discrete domains by
moreorless the same methods as the classical (continuous) ones. The main
objects of our interest are discrete quadrilaterals, i.e. simply connected
domains $\Omega$ with four marked boundary points $a,b,c,d$. Focusing on
quadrilaterals, we are motivated by two reasons. First, in the classical theory
this is the ``minimal'' configuration which has a nontrivial conformal invariant
(e.g., all simply connected domains with three marked boundary points are
conformally equivalent due to the Riemann mapping theorem). Second,
quadrilateral is an archetypical configuration for the 2D lattice models theory,
where one often needs to estimate the probability of some crossingtype event
between the opposite sides $[ab]$ and $[cd]$ of $\Omega$.
We prove a number of uniform doublesided estimates (``toolbox'') relating
discrete counterparts of several classical conformal invariants of a
configuration $(\Omega;a,b,c,d)$: crossratios, extremal lengths and random walk
partition functions. This allows one to use classical methods of geometric
complex analysis without any reference to geometric properties of $\Omega$.
Applications include a discrete version of the classical ``$\int\frac{dx}{\theta(x)}$
estimate'' and some ``surgery technique'' developed for discrete quadrilaterals.
Nicolas Curien
What is a random planar geometry?
A planar map is proper embedding of a finite connected
planar graph into the sphere. The theory of random planar maps has been
developing over the last years in part motivated by the theory of
twodimensional quantum gravity. In particular, very recently, Le Gall and
Miermont independently showed that a large class of random planar maps admits a
continuum limit, a compact random surface called the Brownian map.
In this minicourse we will discuss in details uniform infinite planar maps which
appear as local limits of uniform planar maps as their sizes go to infinity.
As a key tool we will first discuss local limits of random trees.
Gabor Pete
Dynamical and nearcritical percolation: many questions and many answers
Critical site percolation on the triangular lattice with
mesh 1/n is a key example of having a conformally invariant scaling limit.
Dynamical
percolation is the natural time evolution with critical percolation as
stationary measure: every site of the lattice is switching between open and
closed according to an independent exponential clock. It has been studied from
three closely related points of view:
(1) How long does it take to change the macroscopic crossings that describe the
scaling limit? In other words, how noise sensitive are
the crossing events?
(2) On an infinite lattice, are there random times with exceptional behavior,
e.g., with an infinite cluster? In other words, which events are dynamically
sensitive? How long do we have to wait for the first time when the cluster of
the origin is infinite? How does the infinite cluster look like at this first
exceptional time and how at a typical exceptional time?
(3) With a wellchosen rate r(n) for the exponential clocks, is there a scaling
limit of the process, giving a Markov process on continuum configurations? In
this scaling limit, what is the probability that the unit square has the
leftright crossing all along [0,t], for large time t?
One can also consider an asymmetric dynamical process, where a site becomes open
forever when its clock first rings. We can now ask: how
long does it take to leave the critical world and make the system very
wellconnected, i.e., how large is the nearcritical window? And again, is there
a scaling limit of this asymmetric process? Can we get an asymmetric (called
"massive") version of SLE(6)?
I will survey the answers to most of the above questions, with several proofs in
detail and a few open problems, from joint works with
Christophe Garban, Alan Hammond, Elchanan Mossel and Oded Schramm over the past
few years.
At the end, I will mention a striking difference between percolation and
critical FK random cluster models with q>1: while the interesting
timescale for dynamical and nearcritical percolation are the same, in IsingFK,
in the nearcritical process changes happen much faster
than in the symmetric one, due to a fascinating selforganized mechanism with
which new edges appear as the system moves out of criticality. This is joint
work with Hugo DuminilCopin and Christophe Garban.
MAIN TALKS
Dmitry Beliaev
Twopoint Schramm's formula and SLE8/3 bubbles
Simmons and Cardy recently predicted a formula for the probability that the chordal SLE$_{8/3}$ path passes to the left of two points in the upper halfplane. We discuss a rigorous proof of
their formula. Starting from this result, we derive explicit expressions for several natural connectivity functions for SLE$_{8/3}$ bubbles and, equivalently, Brownian bubbles, conditioned to be of
macroscopic size. By passing to a limit with such a bubble we construct a certain (chordal) restriction measure and in this way obtain a proof of a formula for the probability that two given points
are between two commuting SLE$_{8/3}$ paths. The onepoint version of this result has been predicted by Gamsa and Cardy.
Loren Coquille
Gibbs measures of the 2d Ising and Potts models
Abstract : In the late 1970s, in two celebrated papers,
Aizenman and Higuchi independently established that all infinitevolume Gibbs
measures of the 2d Ising model are a convex combination of the two pure phases.
After introducing the relevant definitions and concepts needed to understand the
physical content of this result, I will present a new approach to it, with a
number of advantages:
(i) a finitevolume, quantitative analogue (implying the classical claim) is
obtained;
(ii) the scheme of the proof seems more natural and provides a better picture of
the underlying physical phenomenon;
(iii) this new approach is substantially more robust.
The extension to the Potts model is work in progress, I will finish by
explaining what are the major technical and physical difficulties to overcome.
(joint works with Yvan Velenik, and Hugo DuminilCopin, Dima
Ioffe and Yvan Velenik)
Alan Hammond
Boundary roughness in supercritical FKpercolation models
If supercritical percolation is conditioned so that the cluster containing the origin is finite but large, then we obtain a model of phase separation, in which a droplet  in this case, the cluster containing the origin  is suspended in an ambient environment  here, the unique infinite cluster in percolation. The droplet has a macroscopic profile approximating the Wulff shape, which is an analytic curve that minimizes a surface tension. We will discuss natural measures of fluctuation for the boundary of the droplet, and explain in outline how to derive exponents for the fluctuation.
Kostya Izyurov
Conformal invariance of spin correlations in the Ising model
We will descrbe the recent proof of conformal invariance of
spin correlations in the critical planar Ising model. The main tools are
discrete holomorphic spinor observables and results on convergence of soultions
to corresponding discrete boundary value problems.
(joint work with Dmitry Chelkak and Clément Hongler)
Antti Kemppainen
Annulus crossing and regularity of random curves
Establishing a bound on a probability of an annulus crossing event is a natural way to show regularity of a random curve. In this talk I'll concentrate on my work with Stanislav Smirnov (Geneva and St.Petersburg). In brief, by this set of results, if a desired bound holds for a family probability measures on the space of curves, then this family is supported on curves which are Hölder regular as curves and as Loewner chains. This framework can be used for constructing scaling limits for random curves (showing the existence of subsequential limits) and especially as a part of a proof that some given sequence of random curves converges to a SchrammLoewner evolution (SLE). Timepermitting I'll mention other applications to SLE related things.
Kalle Kytola
Interface in critical 2D Ising model with
plusminusfree boundary conditions
Consider the square lattice Ising model at its critical point in simply
connected domains with a boundary. Split the boundary to a few pieces, and
impose different boundary conditions on each. The questions addressed in this
talk deal with the scaling limit in which a given domain is approximated by
subgraphs of the square lattice with mesh size tending to zero. In the scaling
limit conformal invariance properties are expected if the boundary conditions
are combinations of plus, minus and free. A traditional interpretation of
conformal invariance concerns correlation functions, and our first results are
explicit expressions for some correlation functions of boundary spins in terms
of the Riemann uniformizing map of the domain.
A different point of view to conformal invariance, initiated by Schramm, is to
focus attention to random curves or interfaces. In the Ising model, the work of
Smirnov and collaborators shows conformal invariance of two kinds of interfaces:
an exploration path in the FK representation of Ising with plusfree boundary
conditions tends to the chordal SLE(16/3) process, and a curve in the low
temperature expansion with plusminus boundary conditions tends to the chordal
SLE(3) process. Our work uses the first of these results to obtain a
generalization of the second. The generalization concerns an interface in the
low temperature expansion with plusminusfree boundary conditions. We will show
how the expressions for correlation functions identify the limit of this curve
as a variant of SLE(3) called the dipolar SLE(3). This generalization was first
conjectured by Bauer & Bernard & Houdayer.
(joint work with Clément Hongler (Columbia University))
Zhongyang Li
12 Model, Dimers and Clusters
A 12 model is a probability measure on subgraphs of a hexagonal lattice,
satisfying the condition that the degree of present edges at each vertex is
either 1 or 2. We construct an explicit correspondence between the 12 model and
the dimer model on a decorated graph, and derive a closed form for the
probability of paths of the 12 model on the infinite periodic hexagonal
lattice. We prove that the behavior of infinite clusters is different for small
and large local weights, which is an evidence of the existence of a phase
transition.
Ioan Manolescu
Bond Percolation on Isoradial Graphs
The startriangle transformation is used to obtain an
equivalence extending over a set bond percolation models on isoradial graphs.
Amongst the consequences are boxcrossing (RSW) inequalities and the
universality of alternating arms exponents (assuming they exist) for such
models, under some conditions. In particular this implies criticality for these
models.
(joint with Geoffrey Grimmett)
Anthony Metcalfe
Universality problems relating to lozenge tilings of a hexagon
In this talk we consider the set of lozenge tilings of a
halfhexagon, with fixed tile positions in the final column, and an equivalent
discrete
interlaced particle system in the plane. We impose the uniform distribution on
the set of all such tilings, and show that the system is determinantal. We
specialise to tilings of the regular hexagon. It is known that, as the size of
the regular hexagon increases, a typical tiling has frozen regions of tiles near
the corners, and a disordered region of approximately circular shape in the
center. We consider the local asymptotic
behaviour of the tiles on the boundary of this disordered region as the size of
the hexagon increases. We use steepest descent methods to show that the tiles
behave asymptotically like a determinantal random point field with the Airy
kernel.
(joint work with Kurt Johansson and Erik Duse)
François Simenhaus
Zerotemperature 2D Ising model and anisotropic curveshortening flow
Let D be a simply connected, smooth enough domain of R^2.
For L>0 consider the continuous time, zerotemperature heat bath dynamics for
the nearestneighbor Ising model on Z^2 with initial condition such that sigma_x=1
if x\in LD and sigma_x=+1 otherwise. It is conjectured that, in the diffusive
limit where space is rescaled by L, time by L^2 and L tends to infinity, the
boundary of the droplet of ``'' spins follows a deterministic anisotropic
curveshortening flow, where the normal velocity at a point of its boundary is
given by the local curvature times an explicit function of the local slope. We
prove this conjecture at zero temperature when D is convex.
A preprint is available at
http://arxiv.org/abs/1112.3160
(joint work with Hubert Lacoin and Fabio Lucio Toninelli)
Vincent Tassion
The critical value function in the divide and color model
The divide and color model is a simple and natural stochastic model for dependent colorings of the vertex set of an infinite graph. This model has two parameters: an edgeparameter p, which determines how strongly the states of different vertices depend on each other, and a coloring parameter r, which is the probability of coloring a given vertex red. For each value of p, there exists a critical coloring value R such that there is almost surely no infinite red cluster for all r infinite red cluster exists with positive probability for all r>R. In this talk, I will discuss some new results, obtained jointly with András Bálint and Vincent Beffara, concerning different properties, such as (non)continuity and (non)monotonicity, of the critical coloring value as a function of the edgeparameter.
Ariel Yadin
A Brief Introduction to SLE
This talk is aimed to be a brief introduction to SchrammLoewner
Evolution, or SLE. The goal is to introduce the ideas leading to the
definition, rather than prove the specific results.
We will start historically by introducing the Loewner equation, and then jumping
forward 70 years to the domain Markov property and conformal invariance. We
will view these notions through the first process considered by Oded Schramm
when he introduced SLE: looperased random walk.
Time permitting we will extend some of
these ideas to a discussion regarding the Laplacianb random walk (which will be
introduced during the talk).
Simon Aumann
Singularity of Nearcritical Percolation Scaling Limits
Nolin and Werner showed that a nearcritical percolation scaling limit is
singular to SLE(6). In this talk we explain how their result can be generalised.
We show that even two different nearcritical percolation scaling limits are
singular with respect to each other.
Igor Kortchemski
The Brownian triangulation: a universal limit for random noncrossing conﬁgurations
We are interested in various models of random noncrossing conﬁgurations
consisting of diagonals of convex polygons, such as uniform triangulations,
dissections, noncrossing partitions or noncrossing trees. For all these
models, we prove convergence in distribution towards Aldous’ Brownian
triangulation of the disk. This has interesting combinatorial applications.
(joint work with Nicolas Curien)
Marcin Lis
Computation of the critical temperature of the 2D Ising
model via the combinatorial method
The combinatorial method expresses the partition sum of the Ising model as an
exponential of a certain generating function of signed loops on the graph. We
will show how to use this formula to obtain the critical temperature of the
model as far as the analyticity of the thermodynamic limit of the free energy
density is concerned. We will also briefly discuss the way to localize the
critical point in terms of the behaviour of the correlation function.
Tobias Muller
Continuum bootstrap percolation
We consider a Poisson process of intensity lambda on the ball B(0,R) of radius R
around the origin in ddimensional space. Initially, we place a ball of radius
one around each point of the Poisson process. Next, we apply the following rule
until exhaustion: If two balls intersect then we remove both of them and replace
them with the smallest ball that contains both.
We are interested in question whether the entire B(0,R) will eventually get
covered or the process will stop before this happens. We show a "sharp
threshold" for the probability of complete coverage when the intensity lambda of
the Poisson process is const / (ln R)^{d1}.
(joint work with Anne Fey)
Francesca Nardi
Metastability for Kawasaki dynamics at low temperature with two types of particles
We study a twodimensional lattice gas consisting of two types of particles subject to Kawasaki dynamics at low temperature in a large finite box with an open boundary. Each pair of particles occupying neighboring sites has a negative binding energy provided their types are different, while each particle has a positive activation energy that depends on its type. There is no binding energy between neighboring particles of the same type. At the boundary of the box particles are created and annihilated in a way that represents the presence of an infinite gas reservoir. We start the dynamics from the empty box and compute the transition time to the full box. This transition is triggered by a critical droplet appearing somewhere in the box.
Ryokichi Tanaka
Large deviation on a covering graph with group of polynomial growth
We discuss a large deviation principle of a periodic random walk on a covering graph with its transformation group of polynomial volume growth. We shall observe, the behavior of a random walk at infinity is closely related to the GromovHausdorff limit of an infinite graph and in our cases, the CarnotCarath¥'{e}odory metric shows up in its limit space.
Christoph Temmel
Shearer's measure and stochastic domination of Bernoulli
product fields
Let G=(V,E) be a locally finite graph. Let \vec{p}\in[0,1]^V. We show that
Shearer's measure, introduced in the context of the Lovasz Local
Lemma, with marginal distribution determined by \vec{p} exists on G iff every
Bernoulli random field with the same marginals and dependency graph G dominates
stochastically a nontrivial Bernoulli product field. Additionally we derive a
nontrivial uniform lower bound for the parameter vector of the dominated
Bernoulli product field. This generalizes previous results by Liggett, Schonmann
& Stacey in the
homogeneous case, in particular on the kfuzz of Z. Using the connection between
Shearer's measure and a hardcore gas established by Scott & Sokal, we apply
bounds derived from cluster expansions of lattice gas partition functions to the
stochastic domination problem.
Adams  Stefan  University of Warwick 
Aumann  Simon  LMU Zurich 
Belyaev  Dmitry  University of Oxford 
Bethuelsen  Stein  Utrecht University 
Chelkak  Dmitry  PDMI RAS & Chebyshev Lab 
Conijn  Rene  VU Amsterdam 
Coquille  Loren  University of Geneva 
Curien  Nicolas  Ecole Normale Spurieure 
Cyrille  Lucas  Université Paris 
Dommers  Sander  TU Eindhoven 
DuminilCopin  Hugo  Université de Genève 
Duse  Erik  KTH Royal Institue of Technology 
Eyers  Michael  University of Warwick 
Fitzner  Robert  TU Eindhoven  Eurandom 
Gagnebin  Maxime  Université de Genève 
Gaultier  Lambert  KTH Royal Institue of Technology 
Glazman  Alexander  Université de Genève, Chebyshev Lab 
Göll  Martin  Leiden University 
Hammond  Alan  University of Oxford 
Heil  Hadrian  TU München 
Heydenreich  Markus  
Hulshof  Tim  TU Eindhoven  Eurandom 
Izyurov  Konstantin  SaintPetersburg State University 
Jenkins  Dan  New York University 
Kager  Wouter  VU Amsterdam 
Kemppainen  Antti  University of Helsinki 
Khristoforov  Mikhail  SaintPetersburg State University 
Kiss  Demeter  CWI Amsterdam 
Kortchemski  Igor  Université ParisSud 
Kytölä  Kalle  University of Helsinki 
Li  Zhongyang  University of Cambridge 
Lis  Marcin  VU Amsterdam 
Louis  PierreYves  Université Poitiers 
Manolescu  Ioan  University of Cambridge 
Metcalfe  Anthony  KTH Royal Institue of Technology 
Milos  Piotr  University of Geneva 
Mohylevskyy  Yevhen  New York University 
Muller  Tobias  CWI 
Nakashima  Makoto  Kyoto University 
Nardi  Francesca  TU Eindhoven 
Ni  Hao  University of Oxford 
Owen  Daniel  University of Warwick 
Pete  Gabor  Technical University of Budapest 
Sapozhnikov  Artem  ETH Zurich 
Simenhaus  Francois  Universite Paris Dauphine 
Taatie  Siamak  Utrecht University 
Tanaka  Ryokichi  Tohoku University 
Tassion  Vincent  Ecole Normale Spurieure 
Temmel  Christoph  TU Graz 
van de Brug  Tim  VU Amsterdam 
van den Berg  Rob  VU Amsterdam  CWI 
Van der Hofstad  Remco  TU Eindhoven  Eurandom 
van Enter  Aernout  University of Groningen 
Yadin  Ariel  Ben Gurion University 
Zocca  Alessandro  TU Eindhoven 
Conference Location
The workshop location is Eurandom, Den Dolech 2, 5612 AZ
Eindhoven, Laplace Building, 1st floor, LG 1.105.
Eurandom is located on the campus of Eindhoven University of Technology, in the 'Laplacegebouw' building' (LG on the map). The university is located at 10 minutes walking distance from Eindhoven railway station (take the exit north side and walk towards the tall building on the right with the sign TU/e).
For all information on how to come to Eindhoven, please check http://www.eurandom.tue.nl/contact.htm
CONTACT
For more information please contact
Mrs. Patty Koorn,
Workshop officer of
EURANDOM
OTHER SPONSORS

Last updated
010713,
by
PK