Wed, 04 Nov 2020

09:00 - 10:00
Virtual

Parametric estimation via MMD optimization: robustness to outliers and dependence

Pierre Alquier
(RIKEN)
Further Information
Abstract

In this talk, I will study the properties of parametric estimators based on the Maximum Mean Discrepancy (MMD) defined by Briol et al. (2019). In a first time, I will show that these estimators are universal in the i.i.d setting: even in case of misspecification, they converge to the best approximation of the distribution of the data in the model, without ANY assumption on this model. This leads to very strong robustness properties. In a second time, I will show that these results remain valid when the data is not independent, but satisfy instead a weak-dependence condition. This condition is based on a new dependence coefficient, which is itself defined thanks to the MMD. I will show through examples that this new notion of dependence is actually quite general. This talk is based on published works, and works in progress, with Badr-Eddine Chérief Abdellatif (ENSAE Paris), Mathieu Gerber (University of Bristol), Jean-David Fermanian (ENSAE Paris) and Alexis Derumigny (University of Twente):

http://arxiv.org/abs/1912.05737

http://proceedings.mlr.press/v118/cherief-abdellatif20a.html

http://arxiv.org/abs/2006.00840

https://arxiv.org/abs/2010.00408

https://cran.r-project.org/web/packages/MMDCopula/

Mon, 03 Feb 2014

12:00 - 13:00
L5

Partition functions and superconformal indices as applications of Kohn-Rossi cohomology

Johannes Schmude
(RIKEN)
Abstract
I this talk, I will discuss two entirely different classes of super Yang-Mills theories; the four dimensional SCFTs dual to AdS x Y where Y is Sasaki-Einstein, and five dimensional theories defined directly on such manifolds. What the two classes have in common is that they lend themselves to the application of Kohn-Rossi cohomology. Intuitively, one can think of this as an odd-dimensional relative of Dolbeault cohomology. Kohn-Rossi cohomology groups appear naturally when doing supergravity calculations of superconformal indices in the first class of theories or when calculating the partition functions of the latter using localisation. After a brief introduction to the relevant aspects of Sasaki-Einstein geometry, I will give an overview of both these applications.
Tue, 11 Jun 2013

10:15 - 11:15
OCCAM Common Room (RI2.28)

In silico study of macromolecular crowding effects on biochemical signaling

Koichi Takahashi
(RIKEN)
Abstract

***** PLEASE NOTE THAT THIS WILL TAKE PLACE ON TUESDAY 11TH JUNE ****

Signal transduction pathways are sophisticated information processing machinery in the cell that is arguably taking advantage of highly non-idealistic natures of intracellular environments for its optimum operations. In this study, we focused on effects of intracellular macromolecular crowding on signal transduction pathways using single-particle simulations. We have previously shown that rebinding of kinases to substrates can remarkably increase processivity of dual-phosphorylation reactions and change both steady-state and transient responses of the reaction network. We found that molecular crowding drastically enhances the rebinding effect, and it shows nonlinear time dependency although kinetics at the macroscopic level still follows the conventional model in dilute media. We applied the rate law revised on the basis of these calculations to MEK-ERK system and compared it with experimental measurements.

***** PLEASE NOTE THAT THIS WILL TAKE PLACE ON TUESDAY 11TH JUNE ****

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