SEMINARS
Updated: 2-9-2011

   
FEBRUARY 2011

Department Colloquium

Topic:

Multiple mixing and short polynomials

Presenter:

David Masser, University of Basel, Switzerland

Date: 

Wednesday, February 9, 2011, Time: 4:30 p.m., Location: Fine Hall 314

Abstract:

In dynamical systems the notion of multiple mixing seems to strengthen that of mixing for an action n a probability space. Whether it actually does is a long-standing open question.  After Ledrappier's unexpected 1978 confirmation for two commuting actions the theory for general compact abelian groups has been studied, and several problems have been posed by Klaus Schmidt.  In this context the speaker in 2004 proved that when multiple mixing fails it does so in an orderly fashion thanks to the so-called “non-mixing sets", and in 2006 with Harm Derksen that the size of the smallest such set could be effectively determined.  Last year we gave a finiteness result for these smallest sets. It is closely related to the problem of finding all “shortest" elements of a given ideal in a polynomial ring. To display the effectivity we tested a simple ideal in F_2[x; y; z]; it turned out to have 137 shortest elements modulo a natural equivalence relation.

 

 

Ergodic Theory and Statistical Mechanics Seminar

Topic:

Discrete Schrodinger operators with periodic and almost periodic potentials

Presenter:

Mira Shamus, IAS

Date: 

Thursday, February 10, 2011, Time: 2:00 p.m., Location: Fine Hall 801 (note change of room #)

Abstract:

The first half of the talk will be a survey; I will start from general facts about discrete Schrodinger operators with periodic potentials, and then discuss operators with almost periodic potentials, focusing on the almost Mathieu operator. In the second half, I will state and prove some results connecting the absolutely continuous spectrum of almost periodic operators to the spectra of their periodic approximations.

 

 

Princeton University and IAS Number Theory Seminar

Topic:

Impossible intersections for elliptic curves

Presenter:

David Masser, University of Basel, Switzerland

Date: 

Thursday, February 10, 2011, Time: 4:30 p.m., Location: Fine Hall 214

Abstract:

See http://www.math.princeton.edu/~seminar/2010-11-sem/MasserAbstract02-10-2011.pdf

 

 

Discrete Mathematics Seminar

Topic:

Phase Transitions of Achlioptas Processes

Presenter:

Will Perkins, NYU

Date: 

Thursday, February 10, 2011, Time: 2:15 p.m., Location: Fine Hall 224

Abstract:

Achlioptas processes are a class of modifications of the Erdős–Rényi random graph. At each step of an Achlioptas process we add one of two randomly selected edges to the graph according to a fixed rule. We present new results on the phase transitions of a group of Achlioptas processes called 'bounded-size rules' and show that qualitatively, these processes belong to the same class as the Erdős–Rényi process. The results include the size and structure of small components in the barely sub- and supercritical time periods. We will also discuss another type of Achlioptas process that seems to exhibit markedly different behavior at the phase transition.

 

 

Topology Seminar

Topic:

Bordered Floer homology and the contact category

Presenter:

Rumen Zarev, Columbia

Date: 

Thursday, February 10, 2011, Time: 4:30 p.m., Location: Fine Hall 314

Abstract:

Bordered Heegaard Floer homology is a verison of Heegaard Floer homology for 3-manifolds with boundary, developed by Lipshitz, Ozsvath, and Thurston. A key component of the theory is a DG-algebra associated to a parametrized surface F. I will discuss how the homology of this algebra can be naturally identified with a full subcategory of the category of contact structures on Fx[0,1], with convex boundary conditions.

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

The logarithmic singularities of the Green functions of the conformal powers of the Laplacian

Presenter:

Raphael Ponge, University of Tokyo

Date: 

Friday, February 11, 2011, Time: 3:00 p.m., Location: Fine Hall 314

Abstract:

Green functions play an important role in conformal geometry. In this talk, we shall explain how to compute explicitly the logarithmic singularities of the Green kernels of the conformal powers of the Laplacian, including the Yamabe and Paneitz operators. The results are formulated in terms of explicit conformal invariants arising from the ambient metric of Fefferman-Graham. As applications we obtain a new characterization of locally conformally flat manifolds and a spectral-theoretic characterization of the conformal class of 
the round sphere.

 

 

PACM Colloquium

Topic:

A few computational and applied math problems in density functional theory related calculations

Presenter:

Lin-Wang Wang, Lawrence Berkeley National Lab

Date:

Monday, February 14, 2011, Time: 4:00 p.m., Location: Fine Hall 214

Abstract:

Density functional theory (DFT) has become the most widely used quantum mechanical method in material science simulations. Due to the change of computer architectures, and the corresponding change in the scope of problems amenable by the DFT method, the algorithms used in the DFT calculations are also changing. In this talk, I will discuss a few commonly used ground state based algorithms for large scale DFT calculations. I will also discuss what it will take to speed up the DFT molecular dynamics simulations by a thousand times, and the self-consistent problems often encountered in large system simulations. Some of our recent effort in implementing our planewave DFT code in GPU will also be discussed. Finally, I will present a method using auxiliary periodic boundary conditions to solve an open boundary condition scattering state problem in quantum transport calculations.

 

 

Algebraic Geometry Seminar

Topic:

TBA

Presenter:

Tom Graber, Caltech & IAS

Date:

Tuesday, February 15, 2011, Time: 4:30 p.m., Location: Fine Hall 322

 

 

Department Colloquium

Topic:

Modular representations of p-adic groups

Presenter:

Florian Herzig, IAS

Date: 

Wednesday, February 16, 2011, Time: 4:30 p.m., Location: Fine Hall 314

Abstract:

The Langlands program relates complex representations of GL_n(Q_p) to n-dimensional Galois representations. For n = 1 this is explained by class field theory and for n = 2 this is closely related to the theory of modular forms. For general n, this is now understood by the work of Harris-Taylor and Henniart. In the last decade, a mod-p (as well as a p-adic) version of the Langlands program have been emerging, and they have already played an important role in some recent progress in number theory. But so far understanding has been limited to n = 1 and 2. We survey some of the known story for n = 2, and then discuss some recent progress on the classification of mod p representations of GL_n(Q_p).

 

 

Ergodic Theory and Statistical Mechanics Seminar

Topic:

Effective Limit Distribution of the Frobenius Numbers

Presenter:

Han Li, Yale University

Date: 

Thursday, February 17, 2011, Time: 3:00 p.m. (note special time)
Location: Fine Hall 801 (note change of room number)

Abstract:

The Frobenius number of a lattice point $\bf{a}$ with positive coprime coordinates, is the largest integer which can NOT be expressed as a non-negative integer linear combination of the coordinates of $\bf{a}$. Marklof showed in 2010 that the limit distribution of the Frobenius numbers is given by the distribution for the covering radius function of a random unimodular lattice. The aim of the talk is to discuss the reason of this phenomenon, and indicate how to obtain the rate of the convergence of the corresponding distribution functions.

 

 

Princeton University and IAS Number Theory Seminar (please note different location)

Topic:

Heuristics for lambda invariants

Presenter:

Sonal Jain, NYU

Date: 

Thursday, February 17, 2011, Time: 4:30 p.m., Location: IAS - S-101

Abstract:

The $\lambda$-invariant is an invariant of an imaginary quadratic field that measures the growth of class numbers in cyclotomic towers over the field.  It also measures the number of zeroes of an associated $p$-adic L-function.  In this talk, I will discuss the following question:  How often is the p-adic $\lambda$-invariant of an imaginary quadratic field equal to $m$?  I'll explain how one can model this question by statistics of $p$-adic random matrices, and show one can test this model by computing $\lambda$-invariants rapidly.  This is joint work with Jordan Ellenberg and Akshay Venkatesh.

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

Compactness and Quantization phenomena in conformal geometry: Some recent results and open problems

Presenter:

Luca Martinazzi, Pisa

Date: 

Friday, February 18, 2011, Time: 3:00 p.m., Location: Fine Hall 314

Abstract:

I will briefly introduce the GJMS operators, Q-curvature and their basic properties, then I will describe the possible behaviours of a given sequence of metrics (on a closed Riemannian manifold or on a domain in R^n or similar) having prescribed Q-curvatures which converge to a given function. If the sequence is not-precompact various blow-up phenomena appear, only in part well understood. I will complete the talk with a few open questions.

 

 

Analysis Seminar

Topic:

Explicit formula for the solution of the cubic Szego equation on the real line and its applications

Presenter:

Oana Pocovnicu, Universite Paris-Sud, Orsay

Date:

Monday, February 21, 2011, Time: 4:00 p.m., Location: Fine Hall 314

Abstract:

In this talk we consider the cubic Szego equation: i u_t = Pi (|u|^2u) on the real line, where Pi is the Szeg? projector on non-negative frequencies.  This equation was introduced as a model of a non-dispersive Hamiltonian equation.  Like 1-d cubic NLS and KdV, it is known to be completely integrable in the sense that it possesses a Lax pair structure. As a consequence, it turns out that a whole class of finite dimensional manifolds, consisting of rational functions, is invariant under the flow of the Szeg? equation.

First, we present an explicit formula for the solutions.  Then, as an application, we prove soliton resolution in H^s, s>0, for "generic" data.  Namely, we show that solutions with generic rational functions as initial data can be decomposed in H^s, for all s>0, into a sum of solitons plus a remainder, as time tends to infinity. As for non-generic data, we construct an example for which soliton resolution holds only in H^s, 0< s < 1/2, while the high Sobolev norms grow to infinity over time. As a second application, we construct explicit generalized action-angle coordinates on the manifolds of generic rational functions. In particular, this shows that most trajectories of the Szeg? equation spiral around Lagrangian toroidal cylinders (the non-compact generalizations of the Lagrangian tori in the Liouville-Arnold theorem).

 

 

PACM Colloquium

Topic:

TBA

Presenter:

Robert Ghrist, University of Pennsylvania

Date:

Monday, February 21, 2011, Time: 4:00 p.m., Location: Fine Hall 214

 

 

Algebraic Geometry Seminar

Topic:

Symplectic deformation invariance of rationally connected 3-folds

Presenter:

Zhiyu Tian, Stony Brook

Date:

Tuesday, February 22, 2011, Time: 4:30 p.m., Location: Fine Hall 322

 

 

Department Colloquium

Topic:

TBA

Presenter:

Gautam Chinta, The City University of New York

Date: 

Wednesday, February 23, 2011, Time: 4:30 p.m., Location: Fine Hall 314

 

 

Princeton University and IAS Number Theory Seminar

Topic:

Whittaker Functions and Demazure Characters

Presenter:

Daniel Bump, Stanford University

Date: 

Thursday, February 24, 2011, Time: 4:30 p.m., Location: Fine Hall 214

Abstract:

It is well-known that there are connections between the representation theory of a reductive p-adic
group and the topology of the flag variety of the Langlands L-group. We will discuss Whittaker functions in this light. The Casselman-Shalika formula shows that the values of the spherical Whittaker function are the same as the characters of irreducible representations of the L-group. The Borel-Weil-Bott theorem identifies these same characters as cohomology groups of line bundles on the flag variety. Generalizing the Borel-Weil-Bott theorem, cohomology groups of line bundles on Schubert varieties are "Demazure characters". We will show how Demazure characters also appear in Iwahori Whittaker functions. This is joint work with Ben Brubaker and Anthony Licata.

 

 

Topology Seminar

Topic:

Right-angledness, flag complexes, asphericity

Presenter:

Mike Davis, Ohio State and IAS

Date:

Thursday, February 24, 2011, Time: 4:30 p.m., Location: Fine Hall 314

Abstract:

I will discuss three related constructions of spaces and manifolds and then  give necessary and sufficient conditions for the resulting spaces to be aspherical.  The first construction is the polyhedral product functor.  The second construction involves applying the reflection group trick to a "corner of spaces".  The third construction involves pulling back a corner of spaces via a coloring of a simplicial complex.  The two main sources of examples of corners which yield aspherical results are: 1) products of aspherical manifolds with (aspherical) boundary and 2) the Borel-Serre bordification of torsion-free arithmetic groups which are nonuniform lattices.

 

 

Discrete Mathematics Seminar

Topic:

TBA

Presenter:

Robin Thomas, Georgia Tech

Date: 

Thursday, February 24, 2011, Time: 2:15 p.m., Location: Fine Hall 224

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

TBA

Presenter:

Luis Silvestre, Chicago

Date: 

Friday, February 25, 2011, Time: 3:00 p.m., Location: Fine Hall 314

 

 

Joint Analysis Seminar and PACM Colloquium

Topic:

TBA

Presenter:

Roman Vershynin, University of Michigan

Date:

Monday, February 28, 2011, Time: 4:00 p.m., Location: Fine Hall 214

 

 

MARCH 2011

 

 

Algebraic Geometry Seminar

Topic:

TBA

Presenter:

Karen Smith, Univ. of Michigan

Date: 

Tuesday, March 1, 2011, Time: 4:30 p.m., Location: Fine Hall 322

 

 

Department Colloquium

Topic:

New theory of hypergeometric functions

Presenter:

Ivan Cherednik, University of North Carolina

Date: 

Wednesday, March 2, 2011, Time: 4:30 p.m., Location: Fine Hall 314

Abstract:

The lecture will be devoted to the new vintage in the theory of special functions, a unification of the Bessel, hypergeometric, spherical and Whittaker functions, their p-adic and difference counterparts, and of course the theta-functions (associated with root systems) in one definition. The latter was suggested 13 years ago, but a reasonably complete analytic theory of such "global spherical functions" was created only recently, including the Harish-Chandra asymptotic formula and many more. These global functions generalize the classical q-hypergeometric (basic) series introduce by Heine in 1846, but the new approach is very different even for one variable. Algebraically, the global functions are actually similar to the Bessel functions. For instance, the corresponding Fourier transform is essentially involutive (like for the classical Hankel transform), which is broken in the Harish-Chandra theory and its p-adic counterpart. The construction is based on DAHA, q-deformations of the classical Heisenberg-Weyl algebras. The Lie theory was expected to provide such unification (the Gelfand program) but it did not materialize. The new theory actually begins with "nonsymmetric" global spherical functions (eigenfunctions of first order opertators) and their counterparts everywhere (including "nonsymmetric" Schur functions), which is generally beyond the Lie theory. It clarifies why we need to go "back" to the Heisenberg algebras and their deformations. The case of rank one will be mainly considered; no special knowledge of representation theory is assumed.

 

 

Ergodic Theory and Statistical Mechanics Seminar

Topic:

TBA

Presenter:

Ivan Corwin, New York University

Date: 

Thursday, March 3, 2011, Time: 2:00 p.m., Location: Fine Hall 801 (note change in room #)

 

 

Discrete Mathematics Seminar

Topic:

TBA

Presenter:

Zeev Dvir, Princeton University

Date: 

Thursday, March 3, 2011, Time: 2:15 p.m., Location: Fine Hall 224

 

 

Princeton University and IAS Number Theory Seminar

Topic:

TBA

Presenter:

Kartik Prasanna, University of Michigan, Ann Arbor

Date: 

Thursday, March 3, 2011, Time: 4:30 p.m., Location: Fine Hall 214

 

 

Topology Seminar

Topic:

Nondistorted subgroups of Out(F_n), via Lipschitz retraction in spaces of trees (joint work with M. Handel)

Presenter:

Lee Mosher, Rutgers University

Date: 

Thursday, March 3, 2011, Time: 4:30 p.m., Location: Fine Hall 314

Abstract:

We prove that various subgroups of Out(F_n) --- the outer automorphism group of a free group of rank n --- such as the stabilizer of the conjugacy class of a rank n-1 free factor, are undistorted in Out(F_n). The method of proof is to show that these subgroups are Lipschitz retracts of the ambient group, in fact we construct these retractions in appropriate spaces of trees on which F_n acts.

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

An Aronsson type approach to extremal quasiconformal mappings

Presenter:

Luca Capogna, University of Arkansas

Date: 

Friday, March 4, 2011, Time: 3:00 p.m., Location: Fine Hall 314

Abstract:

Quasiconformal mappings $u:\Omega\to \Omega'$  between open domains in $\R^n$,  are $ W^{1,n}$ homeomorphisms whose dilation $K=|du|/ (det du)^1/n$ is in $L^\infty$. A classical problem in geometric function theory consists in finding QC minimizers for the dilation within  a given homotopy class or with prescribed boundary data.  In a joint work with A. Raich we study $C^2$ extremal quasiconformal mappings in space and establish necessary and sufficient conditions for a `localized' form of extremality in the spirit of the work of G. Aronsson on absolutely minimizing Lipschitz extensions. We also prove short time existence for smooth solutions of a gradient flow of QC diffeomorphisms associated to the extremal problem.

 

 

PACM Colloquium

Topic:

Generalized Markov models in population genetics

Presenter:

Joshua Plotkin, University of Pennsylvania

Date:

Monday, March 7, 2011, Time: 4:00 p.m., Location: Fine Hall 214

 

 

Algebraic Geometry Seminar

Topic:

TBA

Presenter:

Kyungyong Lee, U. Conn.

Date:

Tuesday, March 8, 2011, Time: 4:30 p.m., Location: Fine Hall 322

 

 

Department Colloquium (joint with ORFE)

Topic:

TBA

Presenter:

Alice Guionnet, Lyon, France

Date: 

Wednesday, March 9, 2011, Time: 4:30 p.m., Location: Fine Hall 314

 

 

Topology Seminar

Topic:

TBA

Presenter:

Matt Hedden, Michigan State

Date: 

Thursday, March 10, 2011, Time: 4:30 p.m., Location: Fine Hall 314

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

CR moduli spaces on a contact 3-manifold

Presenter:

Jih-Hsin Cheng, Academia Sinica, Taiwan

Date: 

Friday, March 11, 2011, Time: 3:00 p.m., Location: Fine Hall 314

Abstract:

We study low-dimensional problems in topology and geometry via a study of contact and Cauchy-Riemann ($CR$) structures. In particular, we consider various $CR$ moduli spaces on a contact 3-manifold. A contact structure is called spherical if it admits a compatible spherical $CR$ structure. We will talk about spherical contact structures and our analytic tool, an evolution equation of $CR$ structures. We argue that solving such an equation for the standard contact 3-sphere is related to the Smale conjecture in 3-topology. Furthermore, we propose a contact analogue of Ray-Singer's analytic torsion. This ''contact torsion'' is expected to be able to distinguish among ''spherical space forms'' $\{\Gamma\backslash S^{3}\}$ as contact manifolds. Positivity of the $CR$ Paneitz operator becomes an important property in the study of recent years. We will investigate the relation between this property and the embeddability of $CR$ structures if we have enough time.

 

 

Ergodic Theory and Statistical Mechanics Seminar

Topic:

Diffusion in a periodic Lorentz gas with narrow tunnels (P. Balint, N. Chernov, and D. Dolgopyat)

Presenter:

Nikolai Chernov, University of Alabama at Birmingham

Date: 

Friday, March 11, 2011 (note special day), Time: 2:00 p.m.
Location: Fine Hall 801 (note change in room number)

Abstract:

In a periodic Lorentz gas a particle moves bouncing off a regular array of fixed convex obstacles (scatterers), like in a pinball machine. When the horizon is finite, one observes a classical diffusion law. When the obstacles are so large that the tunnels between them become narrow (of width $\epsilon \to 0$) then the diffusion matrix scales with $\epsilon$. In the limit, when $\epsilon=0$, the particle is trapped in a compact region with cusps in the boundary. In that case the system ceases to be uniformly hyperbolic and develops anomalies. Correlations decay slowly, as $1/n$, and the classical central limit theorem fails. Instead, a non-classical limit law holds, with a scaling factor of $\sqrt{n\log n}$ replacing the standard $\sqrt{n}$. However, for a special observables whose average values at the cusps vanish, the classical central limit law still holds.

 

 

PACM Colloquium

Topic:

Brother, can you spare a compacton?

Presenter:

Philip Rosenau, Tel Aviv University

Date:

Monday, March 21, 2011, Time: 4:00 p.m., Location: Fine Hall 214

Abstract:

Unlike certain personal or national tragedies which may extend indefinitely, patterns observed in nature are of finite extent. Yet, as a rule, the solitary patterns predicted by almost all existing mathematical models extend indefinitely with their tails being a by product of their analytical nature. Rather then viewing such tails as a manifestation of the inherent limitation of math to model physics in detail, we adopt the opposite view: the persistence of tails in a large variety of solitary patterns points to a missing mechanism capable to constrain the pattern. Clearly, to induce a compact pattern one has to escape the curse of analyticity. Differently stated, one has to supplement the existing models with a mechanism(s) which may beget a local singularity. When this is done the resulting local loss of solution's uniqueness enables to connect a smooth part of the solution with the trivial ground state and thus to form an entity with a compact support: the compacton. We shall describe a variety of singularity inducing mechanisms that beget compact solutions of dispersive or dissipative uni and multi-dimensional phenomena. Compactified variants of the K-dV, Klein-Gordon and Schroedinger equations will be surveyed. In Part two of the lecture we shall discuss the intriguing nature of these (weakly strong or strongly weak) solutions, the underlying singularities and their relation with a discrete antecedent where a sharp fronts are replaced with tails decaying at a doubly exponential rate.

 

 

Ergodic Theory and Statistical Mechanics Seminar

Topic:

TBA

Presenter:

Corinna Ulcigrai, University of Bristol

Date: 

Thursday, March 24, 2011, Time: 2:00 p.m., Location: Fine Hall 801 (note change in room #)

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

TBA

Presenter:

Min-Chun Hong, University of Queensland Brisbane

Date: 

Friday, March 25, 2011, Time: 3:00 p.m., Location: Fine Hall 314

 

 

Department Colloquium

Topic:

TBA

Presenter:

Yuri Tschinkel, NYU

Date: 

Wednesday, March 30, 2011, Time: 4:30 p.m., Location: Fine Hall 314

 

 

APRIL 2011

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

Geometrical variational problems in economics

Presenter:

Robert McCann, University of Toronto

Date: 

Friday, April 1, 2011, Time: 3:00 p.m., Location: Fine Hall 314

 

 

Joint Analysis Seminar and PACM Colloquium

Topic:

TBA

Presenter:

Peter Jones, Yale University

Date:

Monday, April 4, 2011, Time: 4:00 p.m., Location: Fine Hall 214

 

 

PACM Colloquium - Distinguished Lecture Seminar ***Please note special date

Topic:

TBA

Presenter:

Ray Goldstein, Cambridge University

Date:

Wednesday, April 6, 2011, Time: 4:00 p.m., Location: Fine Hall 214

 

 

Department Colloquium

Topic:

TBA

Presenter:

Thomas Haines, University of Maryland

Date: 

Wednesday, April 6, 2011, Time: 4:30 p.m., Location: Fine Hall 314

 

 

Topology Seminar

Topic:

Geometric structures on moment-angle manifolds

Presenter:

Taras Panov, Moscow State University

Date: 

Thursday, April 7, 2011, Time: 4:30 p.m., Location: Fine Hall 314

Abstract:

Moment-angle complexes are spaces acted on by a torus and parametrised by finite simplicial complexes. They are central objects in toric topology, and currently are gaining much interest in the homotopy theory. Due the their combinatorial origins, moment-angle complexes also find applications in combinatorial geometry and commutative algebra. Moment-angle complexes corresponding to simplicial subdivision of spheres are topological manifolds, and those corresponding to simplicial polytopes admit smooth realisations as intersection of real quadrics in C^m.

After an introductory part describing the general properties of moment-angle complexes we shall concentrate on the complex-analytic and Lagrangian aspects of the theory. We show that the moment-angle manifolds corresponding to complete simplicial fans admit nonKaehler complex-analytic structures. This generalises the known construction of complex-analytic structures on polytopal moment-angle manifolds, coming from identifying them as LVM-manifolds. We proceed by describing the Dolbeault cohomology and certain Hodge numbers of moment-angle manifolds by applying the Borel spectral sequence to holomorphic principal bundles over toric varieties.

A new wide family of minimal Lagrangian submanifolds N in C^m or CP^m can be constructed from intersections of real quadrics. These submanifolds have the following topological properties: every N embeds in the corresponding moment-angle manifold Z, and every N is the total space of two different fibrations, one over the torus T^{m-n} with fibre a real moment-angle manifold R, and another over a small cover with fibre a torus. These properties are used to produce new examples of Lagrangian submanifolds with quite complicated topology. Different parts of this talk are based on joint works with Victor Buchstaber, Andrei Mironov and Yuri Ustinovsky.

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

TBA

Presenter:

Dmitri Burago, Penn State

Date: 

Friday, April 8, 2011, Time: 3:00 p.m., Location: Fine Hall 314

 

 

PACM Colloquium

Topic:

From (basic) image denoising to surface evolution

Presenter:

Antonin Chambolle, CMAP -- Ecole Polytechnique

Date:

Monday, April 11, 2011, Time: 4:00 p.m., Location: Fine Hall 214

Abstract:

It is relatively easy to make a connection between the implicit time-discrete approaches for the mean curvature flow and the "Rudin-Osher-Fatemi" total variation based approach for image denoising. This connection has interesting consequences, allowing to build explicit solutions for the flow of the total variation or study regularity issues, up to showing the existence of the crystalline curvature flow of convex sets or building up efficient algorithms. The talk will explain the relationship between all these problems. (Joint works with V. Caselles, M. Novaga, J. Darbon, T. Pock, D. Cremers)

 

 

Algebraic Geometry Seminar

Topic:

TBA

Presenter:

Mircea Mustaţă, U. of Michigan

Date:

Tuesday, April 12, 2011, Time: 4:30 p.m., Location: Fine Hall 322

 

 

Department Colloquium

Topic:

TBA

Presenter:

Steve Zelditch, Northwestern University

Date: 

Wednesday, April 13, 2011, Time: 4:30 p.m., Location: Fine Hall 314

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

TBA

Presenter:

Richard Bamler, Princeton University

Date: 

Friday, April 15, 2011, Time: 3:00 p.m., Location: Fine Hall 314

 

 

PACM Colloquium

Topic:

TBA

Presenter:

Gregory Rempala, Medical College of Georgia

Date:

Monday, April 18, 2011, Time: 4:00 p.m., Location: Fine Hall 214

 

 

Department Colloquium

Topic:

TBA

Presenter:

Alexander Bufetov, Rice University

Date: 

Wednesday, April 20, 2011, Time: 4:30 p.m., Location: Fine Hall 314

 

 

Princeton University and IAS Number Theory Seminar

Topic:

TBA

Presenter:

Henri Darmon, McGill University

Date: 

Thursday, April 21, 2011, Time: 4:30 p.m., Location: Fine Hall 214

 

 

Ergodic Theory and Statistical Mechanics Seminar

Topic:

TBA

Presenter:

Alexander Bufetov, Rice University

Date: 

Thursday, April 21, 2011, Time: 2:00 p.m., Location: Fine Hall 801 (note change in room number)

 

 

PACM Colloquium

Topic:

TBA

Presenter:

Boaz Nadler, Weizmann Institute -- Israel

Date:

Monday, April 25, 2011, Time: 4:00 p.m., Location: Fine Hall 214

 

 

Topology Seminar

Topic:

TBA

Presenter:

Peter Ozsvath, MIT

Date: 

Thursday, April 28, 2011, Time: 4:30 p.m., Location: Fine Hall 314

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

TBA

Presenter:

Artem Pulemotov, Chicago

Date: 

Friday, April 29, 2011, Time: 3:00 p.m., Location: Fine Hall 314

 

 

MAY 2011

 

 

Differential Geometry and Geometric Analysis Seminar

Topic:

TBA

Presenter:

Yannick Slre, Universite de Aix-Marseille III

Date:

Friday, May 6, 2011, Time: 3:00 p.m., Location: Fine Hall 314

 

Department Colloquium

Topic:

TBA

Presenter:

Balazs Szegedy, University of Toronto

Date: 

Wednesday, May 11, 2011, Time: 4:30 p.m., Location: Fine Hall 314