> Begin forwarded message:
>
> From: "Murphy, James" <JM.Murphy(a)tufts.edu>
> Subject: PostDoc Position at Tufts
> Date: 5 October 2023 at 21:52:36 CEST
> To: "vigogna(a)mat.uniroma2.it" <vigogna(a)mat.uniroma2.it>
>
> Hi Stefano,
>
> I hope you are well. I am hiring a postdoc to start in September of 2024. The ad is here: https://www.mathjobs.org/jobs/list/23235. If you know any students who are graduating and interested in an academic position in the USA, I would be grateful if you let them know about it.
>
> Thank you for your time and help,
>
> James
Care colleghe e cari colleghi
il nostro amico e maestro Giuseppe da Prato si è spento durante la giornata di ieri,
dopo una vita dedicata allo studio, alla ricerca, alla lettura.
Faremo seguire informazioni sulle esequie e su iniziative in suo ricordo.
Gli allievi di Beppe
--
Lorenzo Zambotti
Postal Address:
Sorbonne Universite', LPSM - Boite courrier 158
4, place Jussieu - 75252 Paris cedex 05, France
Bureau n. 22, 2eme etage, tours 16/26, Jussieu
E-mail: lorenzo.zambotti(a)upmc.fr
https://www.lpsm.paris/users/zambotti/index
Dear colleagues,
We are happy to announce the following *hybrid* - that is, in person with
online streaming - *talks*:
Speaker: *Guangqu Zheng* (University of Liverpool)
Title: CLT and almost sure CLT for hyperbolical Anderson model with Lévy
noise. (Abstract below.)
Speaker: *Gidi Amir* (Bar Ilan University)
Title: Speed, entropy and other quantities of random walks on groups.
(Abstract below.)
Date and time: *Tuesday October 10, 10:30-12:30 (Rome time zone) *
Place: Dept. of Mathematics and Applications, *Università di Milano-Bicocca*,
*room 3014* (*U5/RATIO* building).
*Webex meeting link*:
https://unimib.webex.com/unimib-it/j.php?MTID=md61ac6bd0a0c3288815a386b472b…
*ID meeting*: 2741 951 7655
*Password*: mwCpfq3tr54
-
*Abstract (Zheng)*.
In this talk, we will first briefly mention the recent research on CLT
results of random field solutions to stochastic heat equations and
stochastic wave equations
with various Gaussian noises. Then, we will talk about the spatial
ergodicity (first order result) and CLT (second order fluctuation)
for a stochastic linear wave equation driven by Lévy noise, which is based
on a joint work with R. Balan (Ottawa)
[arXiv:2302.14178]. Finally, we will talk about the associated almost sure
central limit theorem, based on a joint work with R. Balan (Ottawa) and P.
Xia (Auburn).
*Abstract (Amir)*.
Given a (finitely supported, symmetric) random walk X_n on a
countable groups G, one may consider several quantities associated to the
random walk, such as the expected distance E|X_n|, its Shannon entropy
H(X_n), its return probabilities P(X_n=id) and more. For example, on
polynomial growth groups (e.g. Z^d) it is well known the walk is always
diffusive, has logarithmic entropy and polynomial decaying return
probabilities, while on the free group the speed and entropy of a random
walk increase linearly with n and the return probabilities decay
exponentially.
A natural problem is to understand what are the possible range of
behaviours of such quantities for random walks on groups and how they
relate to other group properties.
In this lecture I will survey some old and new results on the subject,
including some more recent works on speed and entropy of random walks on
intermediate growth groups and on possible behaviours of the Law of
Iterated Logarithm.
The talk is based on joint works with B. Virag, G. Blachar, C. Saroussi and
T. Zheng, though we will also touch upon works by A. Erschler, and by J.
Brieussel and T. Zheng.
All notions will be defined in the talk, and in particular no knowledge of
groups is required for the talk.
-
These talks are part of the
*(PMS)^2: Pavia-Milano Seminar series on Probability and Mathematical
Statistics*
organized jointly by the universities Milano-Bicocca, Pavia,
Milano-Politecnico.
Participation is free and welcome!
Best regards,
The organizers (Carlo Orrieri, Maurizia Rossi, Margherita Zanella)
--
Maurizia Rossi
Dipartimento di Matematica e Applicazioni
Università degli Studi di Milano-Bicocca
https://mauriziarossi.wordpress.com
*Post-graduate research position: *"Comparative statics under limited
attention".
(The position is open to graduates who do not yet hold a Ph.D.)
*Announcement:*
https://apps.unive.it/common2/file/download/assegni_ricerca/651eb4f4459de
*Job duration:* 15 months.
*Start date:* January 2024, with a modicum of flexibility.
*Teaching:* none.
*Remuneration:* Eur. 30,204 (gross).
*Online application *(to be submitted by 17 November 2023, 12:00 a.m.):
https://apps.unive.it/domandeconcorso-en/accesso_cf/dma-licalzi-prin2022
Interested candidates can contact Marco LiCalzi (licalzi(a)unive.it
<http://sns.it/>) for questions or clarifications.
Applications must be submitted online.
--
Nota automatica aggiunta dal sistema di posta
*Sostieni il futuro*
Dona
il tuo 5x1000 al Collegio Internazionale Ca' Foscari
*FINANZIAMENTO DELLA
RICERCA SCIENTIFICA E DELLA UNIVERSITÀ | CODICE FISCALE: 80007720271*
Post-graduate research position: "Comparative statics under limited attention".
(The position is open to graduates who do not yet hold a Ph.D.)
Announcement:
https://apps.unive.it/common2/file/download/assegni_ricerca/651eb4f4459de
Job duration: 15 months.
Start date: January 2024, with a modicum of flexibility.
Teaching: none.
Remuneration: Eur. 30,204 (gross).
Online application (to be submitted by 17 November 2023, 12:00 a.m.):
https://apps.unive.it/domandeconcorso-en/accesso_cf/dma-licalzi-prin2022
Interested candidates can contact Marco LiCalzi (licalzi(a)unive.it <http://sns.it/>) for questions or clarifications.
Applications must be submitted online.
*Post-doctoral research position: *"Quantitative Approaches for Green
Finance". The position is financed by the following research project:
"Qnt4Green - Quantitative Approaches for Green Bond Market: Risk
Assessment, Agency Problems and Policy Incentives (PRIN 2022)".
*Link of the call with all the deatails: *
https://trasparenza.sns.it/pagina874_tc-1_assegni-di-ricerca.html
*Job duration:* 24 months.
*Start date:* around January 2024, with some flexibility.
*Teaching:* none.
*Remuneration:* 30,000 Eur per year.
Interested candidates can contact me or Dr. Roberto Pellungrini (roberto.
pellungrini(a)sns.it) for questions/clarifications.
Best,
Giulia
Dear Colleagues,
The Department of Statistics of The London School of Economics and
Political Science has two new openings for Assistant Professor. The
deadline for applying is December 10, 2023.
You find all details at
https://www.lse.ac.uk/statistics/news/recruitment-join-us-at-the-department…
Please forward this opportunity to anyone who might be interested!
Regards,
Giulia Livieri
Dear all,
On Thursday, October 12th, at 15h00 in Aula Dal Passo at the Math Department of Roma Tor Vergata, RoMaDS (https://www.mat.uniroma2.it/~rds/about.php) will host the seminar
Guangqu Zheng (University of Liverpool)
“CLT and almost sure CLT for hyperbolic Anderson model with Lévy noise"
Abstract:
In this talk, we will first briefly mention the recent research on CLT results of random field solutions to stochastic heat equations and stochastic wave equations with various Gaussian noises. Then, we will talk about the spatial ergodicity (first order result) and CLT (second order fluctuation) for a stochastic linear wave equation driven by Lévy noise, which is based on a joint work with R. Balan (Ottawa) [arXiv:2302.14178]. Finally, we will talk about the associated almost sure central limit theorem, based on a joint work with R. Balan (Ottawa) and P. Xia (Auburn).
We encourage in-person partecipation. Should you be unable to come, here is the link to the Teams streaming <https://teams.microsoft.com/l/meetup-join/19:rfsL73KX-fw86y1YnXq2nk5VnZFwPU…>.
The seminar is part of the Excellence Project MatMod@TOV.
Dear colleagues,
we are happy to announce the hybrid - that is, in person with online streaming - talk of the (PMS)^2 series:
Speaker: Mario Maurelli (Università di Pisa)
Title: Existence and uniqueness by Kraichnan noise for 2D Euler equations with unbounded vorticity.
Abstract: We consider the incompressible Euler equations in two or three dimensions and we show that the addition of a suitable multiplicative It\^o noise with superlinear growth prevents a smooth solution from blowing up in finite time. The result is valid for a more general hyperbolic-type SPDE. The proof is based on the Lyapunov function method.
We consider the 2D Euler equations on $\\mathbb{R}^2$ in vorticity form, with unbounded initial vorticity, perturbed by a suitable non-smooth Kraichnan transport noise, with regularity index $\\alpha\\in (0,1)$.
We show weak existence for every $\\dot{H}^{-1}$ initial vorticity. Thanks to the noise, the solutions that we construct are limits in law of a regularized stochastic Euler equation and enjoy an additional $L^2([0,T];H^{-\\alpha})$ regularity.
For every $p>3/2$ and for certain regularity indices $\\alpha \\in (0,1/2)$ of the Kraichnan noise, we show also pathwise uniqueness for every $L^p$ initial vorticity. This result is not known without noise.
Joint work with Michele Coghi.
Date and time: Tuesday 10 October, 14:30-15:30 (Rome time zone).
Place: Aula Seminari - III piano (third floor), Dipartimento di Matematica, Politecnico di Milano,
Piazza Leonardo da Vinci, 32 – 20133 Milano - Ed. 14 “Nave” Campus Bonardi.
(Accesso pedonale da: Via A.M. Ampère, 2 - Milano, Via E. Bonardi, 9 - Milano, Via G. Ponzio, 31 - Milano).
Zoom link:
https://polimi-it.zoom.us/j/91064241084?pwd=VW0vT3FDZHFubkFWcm5KaXgzNXFOZz09
ID riunione: 910 6424 1084
Codice d’accesso: 355806
This is a talk of the (PMS)^2: Pavia-Milano Seminar series on Probability and Mathematical Statistics organized jointly by the universities Milano-Bicocca, Pavia and Milano-Politecnico.
Participation is free and welcome!
Best regards
The organizers (Carlo Orrieri, Maurizia Rossi, Margherita Zanella)