Seminar information archive

Seminar information archive ~04/18Today's seminar 04/19 | Future seminars 04/20~

2022/04/07

Information Mathematics Seminar

16:50-18:35   Room #123 (Graduate School of Math. Sci. Bldg.)
Yasunari Suzuki (NTT)
Design and control of quantum computers (Japanese)
[ Abstract ]
Explanation on the design and control of quantum computers

2022/04/05

Lie Groups and Representation Theory

17:00-17:30   Room #online (Graduate School of Math. Sci. Bldg.)
Toshiyuki KOBAYASHI (The University of Tokyo)
Note on the restriction of minimal representations with respect to reductive symmetric pairs (Japanese)
[ Abstract ]
I discuss briefly some abstract feature of branching problems with focus on the restriction of minimal representations with respect to reductive symmetric pairs.

Lie Groups and Representation Theory

17:30-18:30   Room #online (Graduate School of Math. Sci. Bldg.)
Junko INOUE (Tottori University)
Estimate of the norm of the $L^p$-Fourier transform on compact extensions of locally compact groups
(Japanese)
[ Abstract ]
The classical Hausdorff-Young theorem for locally compact abelian groups is generalized by Kunze for unimodular locally compact groups.
When the group $G$ is of type I, the abstract Plancherel theorem gives a decomposition of the regular representation into a direct integral of irreducible representations through the Fourier transform;
By the Hausdorff-Young theorem generalized by Kunze, for exponents $p$ $(1 < p \leq 2)$ and ${p'}=p/(p-1)$, the Fourier transform yields a bounded operator $\mathcal{F}^p:L^p(G)\to L^{p'}(\widehat{G})$, where $L^{p'}(\widehat{G})$ is the $L^{p'}$ space of measurable fields of the Schatten class operators on the unitary dual $\widehat{G}$ of $G$.
Under this setting, we are concerned with the norm $\|\mathcal{F}^p(G)\|$ of the $L^p$-Fourier transform $\mathcal{F}^p$.

Let $G$ be a separable unimodular locally compact group of type I,and $N$ be a type I, unimodular, closed normal subgroup of $G$. Suppose $G/N$ is compact. Then we show the inequality $\|\mathcal{F}^p(G)\|\leq\|\mathcal F^p(N)\|$ for $1< p \leq 2$.
This result is a joint work with Ali Baklouti
(J. Fourier Anal. Appl. 26 (2020), Paper No. 26).

2022/03/26

Colloquium

16:00-17:00   Online
Registration is closed.
Masahiko Kanai (Graduate School of Mathematical Sciences, The University of Tokyo)  - 
 
Tetsuji Tokihiro (Graduate School of Mathematical Sciences, The University of Tokyo) 16:00-17:00
 

2022/03/11

Tokyo-Nagoya Algebra Seminar

13:00-14:30   Online
Please see the URL below for details on the online seminar.
Shigeo Koshitani (Chiba University)
Modular representation theory of finite groups – local versus global II (English)
[ Abstract ]
We are going to talk about representation theory of finite groups. In the 1st part it will be on "Equivalences of categories ” showing up for block theory in modular representation theory, and it should be kind of introductory lecture/talk. So the audience is supposed to have knowledge only of definitions of groups, rings, fields, modules, and so on. In the 2nd part we will discuss kind of local—global conjectures in modular representation theory of finite groups, that originally and essentially are due to Richard Brauer (1901–77).
[ Reference URL ]
http://www.math.nagoya-u.ac.jp/~aaron.chan/TNAseminar.html

2022/03/09

Tokyo-Nagoya Algebra Seminar

13:00-14:30   Online
Please see the URL below for details on the online seminar.
Shigeo Koshitani (Chiba University)
Modular representation theory of finite groups – local versus global I (English)
[ Abstract ]
We are going to talk about representation theory of finite groups. In the 1st part it will be on "Equivalences of categories ” showing up for block theory in modular representation theory, and it should be kind of introductory lecture/talk. So the audience is supposed to have knowledge only of definitions of groups, rings, fields, modules, and so on. In the 2nd part we will discuss kind of local—global conjectures in modular representation theory of finite groups, that originally and essentially are due to Richard Brauer (1901–77).
[ Reference URL ]
http://www.math.nagoya-u.ac.jp/~aaron.chan/TNAseminar.html

2022/03/08

Lie Groups and Representation Theory

17:00-18:00   Room #online (Graduate School of Math. Sci. Bldg.)
Masatoshi Kitagawa (Waseda University)
On the structure of Hamiltonian G-varieties (Japanese)
[ Abstract ]
I will talk about a result by I. Losev (Math. Z. 2009) on the structure of Hamiltonian G-varieties.
In particular, I will explain how to reduce the result to central-nilpotent cases.
I will give an application of the result to branching laws.

2022/02/22

Lie Groups and Representation Theory

17:00-18:00   Room #online (Graduate School of Math. Sci. Bldg.)
Hiroyoshi Tamori (Hokkaido University)
On a long exact sequence of the Schwartz homology (Japanese)
[ Abstract ]
For a smooth Fr\’{e}chet representation of moderate growth of an almost linear Nash group, Chen-Sun introduced a homology (called Schwartz homology) equipped with certain topology. Given a short exact sequence of such representations, we can construct a long exact sequence of Schwartz homology groups via the natural isomorphism with relative Lie algebra homology. We give an example of a long exact sequence where the connecting homomorphism is not continuous.

2022/02/16

Seminar on Probability and Statistics

14:30-16:00   Room # (Graduate School of Math. Sci. Bldg.)
Teppei Ogihara (University of Tokyo)
Efficient estimation for ergodic jump-diffusion processes
[ Abstract ]
Asia-Pacific Seminar in Probability and Statistics (APSPS)
https://sites.google.com/view/apsps/home

We study the estimation problem of the parametric model for ergodic jump-diffusion processes. Shimizu and Yoshida (Stat. Inference Stoch. Process. 2006) proposed a quasi-maximum-likelihood estimator based on a thresholding likelihood function that detects the existence of jumps.
In this talk, we consider the efficiency of estimators by using local asymptotic normality (LAN). To show the LAN property, we need to specify the asymptotic behavior of log-likelihood ratios, which is complicated for the jump-diffusion model because the transition probability for no jump is quite different from that for the presence of jumps. We develop techniques to show the LAN property based on transition density approximation. By applying these techniques to the thresholding likelihood function, we obtain the LAN property for the jump-diffusion model. Moreover, we have the asymptotic efficiency of
the quasi-maximum-likelihood estimator in Shimizu and Yoshida (2006) and a Bayes-type estimator proposed in Ogihara and Yoshida (Stat.Inference Stoch. Process. 2011). This is a joint work with Yuma Uehara (Kansai University).
[ Reference URL ]
https://docs.google.com/forms/d/e/1FAIpQLSeRTEo19DJgFiVsEpLrRapqzkL6LZAiUMGdA0ezK-nWYSPrGg/viewform

2022/02/15

Lie Groups and Representation Theory

17:00-18:00   Room #online (Graduate School of Math. Sci. Bldg.)
Kazuki Kannaka (RIKEN iTHEMS)
Deformations of standard compact Clifford-Klein forms (Japanese)
[ Abstract ]
Let Γ be a discontinuous group for a homogeneous manifold G/H of reductive type.
The Clifford-Klein form Γ\G/H is standard if Γ is contained in a reductive subgroup of G acting properly on G/H.

For 12 series of standard compact Clifford-Klein forms given by Kobayashi-Yoshino, we discuss in this talk whether or not there exist (1) locally rigid ones, (2) non-standard deformations, and (3) Zariski-dense deformations in G.

After briefly explaining Kobayashi's work and Kassel's work on these
questions, we will explain the new results.

2022/01/28

thesis presentations

13:00-14:15   Online
Xiaobing Sheng (Graduate School of Mathematical Sciences University of Tokyo)
Geometric and combinatorial properties of some generalisations of Thompson's groups
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

13:00-14:15   Online
Erbol Zhanpeisov (Graduate School of Mathematical Sciences University of Tokyo)
Local existence and blow-up rate of solutions to nonlinear parabolic equations
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

13:00-14:15   Online
Kentaro Kameoka (Graduate School of Mathematical Sciences University of Tokyo)
Studies on semiclassical analysis and resonance theory
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

13:00-14:15   Online
Teppei Takamatsu (Graduate School of Mathematical Sciences University of Tokyo)
On the arithmetic finiteness of irreducible symplectic varieties
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

11:00-12:15   Online
Yujiro Takeishi (Graduate School of Mathematical Sciences University of Tokyo)
Optimal decay estimates for Schrödinger heat semigroups with inverse square potential in Lorentz spaces
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

11:00-12:15   Online
Kengo Takei (Graduate School of Mathematical Sciences University of Tokyo)
Some asymptotic problems for systems of Hamilton-Jacobi-Bellman equations
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

9:15-10:30   Online
Shota Fukushima (Graduate School of Mathematical Sciences University of Tokyo)
Microlocal construction and analysis of the Schrödinger propagators on manifolds
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

11:00-12:15   Online
Yuki Yamamoto (Graduate School of Mathematical Sciences University of Tokyo)
On the restrictions of supercuspidal representations for inner forms of GL_N
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

2022/01/27

Information Mathematics Seminar

16:50-18:35   Online
Yusuke Aikawa (Information Technology R&D Center, Mitsubishi Electric Co.)
Recent development of post-quantum cryptography from supersingular elliptic curves (Japanese)
[ Abstract ]
Explanation on recent development of post-quantum cryptography from supersingular elliptic curves
[ Reference URL ]
https://docs.google.com/forms/d/1WLEbsA2aQTXgdE2ynrumJOG-Z4AVWqcOLC-z42B4nPY

thesis presentations

13:00-14:15   Online
Masaru Miyashita (Graduate School of Mathematical Sciences University of Tokyo)
Some new approaches to the finite element method for digital twins of plasma
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

13:00-14:15   Online
Keiichi Maeta (Graduate School of Mathematical Sciences University of Tokyo)
On the existence problem of compact Clifford-Klein forms of indecomposable pseudo-Riemannian symmetric spaces with signature (n, 2)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

9:15-10:30   Online
Nobuo Iida (Graduate School of Mathematical Sciences University of Tokyo)
A stable homotopy version of monopole contact invariant
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

11:00-12:15   Online
Jun Okamoto (Graduate School of Mathematical Sciences University of Tokyo)
Convergence of some non-convex energies under various topology
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

11:00-12:15   Online
Yasuhiro Oki (Graduate School of Mathematical Sciences University of Tokyo)
On the connected components of Shimura varieties for CM unitary groups in odd variables

[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

thesis presentations

13:00-14:15   Online
Tatsuro Kawakami (Graduate School of Mathematical Sciences University of Tokyo)
Studies on the Bogomolov-Sommese vanishing theorem and Du Val del Pezzo surfaces in positive characteristic
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9

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