Dear All,
the Statistics and Probability group at the University of Nottingham
organize a series of internal seminars which will be available to anyone
interested, even outside the University of Nottingham.
Our next speaker is Dr *Rachel Carrington*. Seminar date and time: *11th* * of
February at 2pm. *
Below you can find the Abstract and Title. Furthermore, you can find the
Teams link to join the seminar.
Best Wishes,
Fabrizio Leisen
You are cordially invited to the following seminar:
Rachel Carrington
<https://www.researchgate.net/profile/Rachel_Carrington2> (Internal
Seminar) ----> *11**th** of* *February at 2pm*
*Title:* Semi-supervised word embeddings
*Abstract:* Word embeddings are a popular way of modelling language, in
which words are represented as low-dimensional vectors. The aim is that
distances between vectors correspond to relationships between words: words
with similar meanings should be closer together in the embedding space.
Recently this has been a growing area of interest, with applications
including sentiment analysis, machine translation, and artificial
intelligence. However, a disadvantage is that large amounts of data are
generally needed to train word embedding models. In this talk I will first
give an overview of how word embeddings are generated, and then I will
outline a novel method of generating semi-supervised word embeddings, based
on multidimensional scaling, which has the potential to reduce the amount
of data needed to generate accurate word embeddings.
________________________________________________________________________________
Microsoft Teams meeting
Join on your computer or mobile app
Click here to join the meeting
<https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDE4YWYxNmEtZTFlMC00…>
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--
Fabrizio Leisen
Professor of Statistics
University of Nottingham
School of Mathematical Sciences
University Park, Nottingham, NG7 2RD, UK
http://sites.google.com/site/fabrizioleisen/
Dear colleagues,
I would like to invite you to the following online seminar organized by the Probability group of the University of Pisa. The talk will be accessible under the link
Click here to join the meeting<https://teams.microsoft.com/l/meetup-join/19%3A17115d7f6ef44c5e91974362906c…>
Best regards,
Giacomo
Tuesday, Feb. 9, 14:00
Speaker: Lorenzo Dello Schiavo (IST Austria)
Title: The Dirichlet—Ferguson Diffusion on the space of probability measures over a closed Riemannian manifold (1811.11598)
Abstract: We construct a diffusion process on the L^2-Wasserstein space P_2(M) over a closed Riemannian manifold M. The process, which may be regarded as a candidate for the Brownian motion on P_2(M), is associated with the Dirichlet form induced by the L^2-Wasserstein gradient and by the Dirichlet–Ferguson random measure with intensity the Riemannian volume measure on M. We discuss the closability of the form via an integration-by-parts formula, which allows explicit computations for the generator and a specification of the process via a measure-valued SPDE. We comment how the construction is related to previous work of von Renesse–Sturm on the Wasserstein Diffusion and of Konarovskyi–von Renesse on the Modified Massive Arratia Flow.
************************
Giacomo Di Gesù
Dipartimento di Matematica
Università di Pisa
Largo Bruno Pontecorvo 5
56127 - Pisa, Italy
giacomo.digesu(a)unipi.it<mailto:giacomo.digesu@unipi.it>
https://sites.google.com/site/giacomodigesu/
Ho il piacere di annunciare il seguente seminario di Giovanni Peccati (Luxembourg University):
"Stopping sets and phase transitions on the Poisson space"
Mercoledì 10 febbraio 2021 ore 14:30
Seguono il riassunto e il link Zoom. Tutti gli interessati sono invitati a partecipare.
Francesco Caravenna
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Link Zoom: https://us02web.zoom.us/j/81567245594?pwd=OFJwNzNMYmRxYXl6T0srU2gyamdWZz09
(ID: 815 6724 5594 Passcode: 969423)
Abstract:
I will discuss several refinements of the Poincaré inequality on the Poisson space, based on the use of "restricted hypercontractivity", stopping sets and continuous-time decision trees. One of the main estimates presented in my talk corresponds to an intrinsic, infinite-dimensional version of the "OSSS inequality" (O'Donnel, Saks, Schramm, Servedio, 2006), allowing one to control the fluctuations of a given functional by means of its decision tree complexity. The research discussed in my talk is strongly motivated by the analysis of sharp phase transitions in continuum percolation models. If time permits, I will also discuss an intrinsic version of the Schramm-Steif inequality on the Poisson space - which is particularly adapted to capture noise sensitivity at criticality. Based on joint works with G. Last and D. Yogeshwaran (2021), and with I. Nourdin and X. Yang (2019).
%%%%%%%%%%%%%%%%%%%%%%%%%%%%
--
_________________________________________
Francesco Caravenna
Dipartimento di Matematica e Applicazioni
Università degli Studi di Milano-Bicocca
Via Cozzi 55, 20125 Milano, Italy
http://www.matapp.unimib.it/~fcaraven/
_________________________________________
Buongiorno
giro l'annuncio del OWPS di domani
Grazie
Saluti
Alessandra
---------- Forwarded message ---------
Da: One World Probability <ow.probability(a)gmail.com>
Date: mer 3 feb 2021 alle ore 12:12
Subject: [owps] One World Probability Seminar Thursday February 4, 2021
To: <owps(a)lists.bath.ac.uk>
Tomorrow's speakers in the One World Probability Seminar are
(Note: all times are in UTC. *Due to time changes, you should check what
that translates to in your location*)
------------------------------------------------
(14:00-15:00 UTC) Speaker: Davide Gabrielli (L'Aquila)
Title: Soliton decomposition of the Box Ball System
Abstract: The Box-Ball System (BBS) is a one-dimensional cellular automaton
on the integer lattice. It is related to the Korteweg-de Vries (KdV)
equation and exhibits solitonic behaviour. It was introduced by Takahashi
and Satsuma who identified conserved quantities called solitons. We
illustrate equivalent definitions of the system and we describe the
Takahashi and Satsuma algorithm of identification of the solitons. We
propose a different soliton decomposition which is equivalent to a branch
decomposition of the tree associated to the excursions of the walk
constructed starting from the ball configuration. Ferrari, Nguyen, Rolla
and Wang (FNRW) map a ball configuration to a family of "soliton
components" indexed by the soliton sizes. Building over this decomposition,
we give an explicit construction of a large family of invariant measures
for the BBS that are also shift invariant, including Markov and Bernoulli
product measures. The construction is based on the concatenation of iid
excursions in the associated walk trajectory.
(15:00-16:00 UTC) Speaker: Pablo A. Ferrari (Universidad de Buenos Aires)
Title: Soliton dynamics in the Box-Ball system
Abstract: A soliton is a solitary wave that in absence of other solitons
moves at speed proportional to its size and conserves shape and speed even
after colliding with other solitons. The FNRW soliton decomposition of a
ball configuration is based on the k-slots, boxes determined by the
configuration where size k solitons can be inserted. The components of a
configuration η are denoted ζk∈N^Z, where ζk(i)=n means that there are n
size k solitons in slot i of the kth component. The dynamics of the
components reduce to a hierarchic translation; the shift of a component
depending on the larger size components. Shift invariant ball distributions
with independent components are time invariant for the dynamics. For
space-ergodic initial distributions, the asymptotic speeds of solitons are
shown to satisfy an universal system of linear equations related to the
Generalized Gibbs Ensemble hydrodynamics.
------------------------------------------------
The zoom link will appear the day before on the OWPS website:
https://www.owprobability.org/one-world-probability-seminar
<https://eur01.safelinks.protection.outlook.com/?url=https%3A%2F%2Fwww.owpro…>
It can also be directly accessed through the link below:
https://uniroma1.zoom.us/j/89695339114?pwd=QTdVVC9ybjNoaVlTKy9CbGJBUEVsQT09
<https://eur01.safelinks.protection.outlook.com/?url=https%3A%2F%2Funiroma1.…>
Meeting-ID: 896 9533 9114
Passcode: 246188
Please feel free to circulate this email.
We hope to see you all tomorrow!
One World Probability Team
--
*************************************************
Prof. Alessandra Faggionato
http://www1.mat.uniroma1.it/~faggionato/
Department of Mathematics
University "La Sapienza"
Piazzale Aldo Moro, 5
00185 - Rome
Office 5, Phone (0039) 06 49913252
*************************************************
Carissimi,
e' con gran dolore che vi dobbiamo informare del fatto che Tomas
Bjork e' mancato ieri 31 gennaio. Ecco le parole di Catriona Byrne,
Editorial Director a Springer:
We mourn the passing, on January 31, 2021, as a result of serious illness,
of Tomas Bjork, emeritus professor of Mathematical Finance of the
Stockholm School of Economics, and with it the loss of an esteemed
scientist, adviser, colleague, friend.
Cordiali saluti a tutti
Wolfgang Runggaldier
Tiziano Vargiolu
--------------------------------------------------------------------------
Tiziano Vargiolu
Dipartimento di Matematica Phone: +39 049 8271383
Universita' di Padova Fax: +39 049 8271428
Via Trieste, 63 E-mail: vargiolu(a)math.unipd.it
I-35121 Padova (Italy) WWW: http://www.math.unipd.it/~vargiolu
--------------------------------------------------------------------------
Università degli Studi di Milano: PhD program
Stochastic quantization of the Euclidean quantum field theory
Lecturer: Prof. Dr. Massimiliano Gubinelli
The goal of Euclidean quantum field theory is to build probability
measures on the space of distributions satisfying properties such as
Euclidean invariance, reflection positivity and non-triviality, that
allows to recover an interacting relativistic quantum field satisfying
Wightman axioms.
Stochastic quantization, first proposed by Parisi–Wu and Nelson,
is a method of construction of such measures via stationary solutions
of a stochastic partial differential equations driven by additive
Gaussian white noise.
In this course we will learn about the stochastic quantization of the
Euclidean quantum field theory of a scalar boson with quartic
interaction and its main properties. We introduce the Φ43 measure
as the limit of the invariant measure of a finite dimensional system
of stochastic differential equations.
The proof proposed uses several analytic and probabilistic techniques,
such as white noise analysis, weighted Besov spaces on lattice and
paraproducts, which also find applications in other problems arising
in the study of deterministic and stochastic singular differential
equations.
All these tools and ideas will be gradually introduced and
explained during the lectures. The course is as much as possible
self-contained and requires as a prerequisite only basic knowledge of
stochastic and functional analysis.
Scheduling: February 15, 16, 18, 22, 25 from 10:00 to 12:00 and from 14:00 to 16:00
Online via Zoom (see the following link)
Course page: https://www.iam.uni-bonn.de/abteilung-gubinelli/sq-lectures-milan-ws2021
<signaturebeforequotedtext></signaturebeforequotedtext><signatureafterquotedtext></signatureafterquotedtext>
SEMINARIO DI PROBABILITA' E STATISTICA MATEMATICA
Dipartimento di Matematica "Guido Castelnuovo"
Lunedì 08 febbraio 2021
Ore 16:00 (modalità telematica con Zoom)
Antonio AGRESTI (Dottorato in Matematica, Sapienza Università di Roma)
Nonlinear parabolic stochastic evolution equations in critical spaces.
Abstract: Critical spaces for non-linear equations are important due
to scaling invariance, and in particular this plays a central role in
fluid dynamics. In this talk we introduce and discuss local/global
well-posedness, and blow-up criteria for stochastic parabolic
evolution equations in critical spaces. Our results extend the
celebrated theory of Prüss, Wilke and Simonett for deterministic PDEs.
Due to the presence of noise it is unclear that a stochastic version
of the theory is possible, but as we will show a suitable variation of
the theory remains valid. We will also explain several features which
are new in both the deterministic and stochastic framework. In
particular, we discuss a new bootstrap method to prove regularization
of solutions to (S)PDEs, which can also be applied in critical
situations. Our theory is applicable to a large class of semilinear
and quasilinear parabolic problems which includes many of the
classical SPDE. During the talk we give applications to stochastic
reaction-diffusion equations and stochastic Navier-Stokes equations
with gradient noise.
This is a joint work with Mark Veraar (TU Delft).
Link Zoom https://uniroma1.zoom.us/j/81656265460?pwd=UmlZQzBDY2VmSUwrNitZbkNWMERIdz09
We are pleased to announce the second edition of the Workshop on
The Mathematics of Subjective Probability (MSP 2021)
that will take place at the University of Milano-Bicocca on September 1-3, 2021.
As in the preceding edition, this workshop is intended as a forum for scholars of different fields who are interested in modeling probability as part of the behaviour of individuals rather than on a purely axiomatic basis. Papers on Probability Theory are obviously welcome as well as papers from Economic Theory, Game Theory, Statistics and Mathematics.
We intend to hold the conference in the classical form, with speakers attending physically although, as of now, we cannot exclude that at least in part it will have to take place remotely
The following speakers have accepted our invitation to deliver a talk:
* Nabil Al-Najjar, Northwestern University;
* Pierpaolo Battigalli, Università Bocconi;
* K.P.S. Bhaskara-Rao, Indiana University Northwest;
* Giulianella Coletti, Università di Perugia;
* Massimo Marinacci, Università Bocconi;
* Frank Riedel, University of Bielefeld.
We invite all interested researchers to submit their papers for presentation. Papers should be submitted electronically via e-mail at the address MSP2021(a)unimib.it<mailto:MSP2021@unimib.it> . Submission will be possible until July 1st; notification of acceptance will be received by july 15th.
For all details concerning the conference, please refer to the website msp2021.campus.unimib.it<https://www.msp2021.campus.unimib.it/>.
Gianluca Cassese, Pietro Rigo, Barbara Vantaggi