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Seminar information archive
Seminar information archive ～02/24｜Today's seminar 02/25 | Future seminars 02/26～
2021/02/24
Tokyo-Nagoya Algebra Seminar
16:00-17:30 Online
Please see the URL below for details on the online seminar.
Shunya Saito (Nagoya University)
周期三角圏上の傾理論 (Japanese)
[ Reference URL ]
http://www.math.nagoya-u.ac.jp/~aaron.chan/TNAseminar.html
Please see the URL below for details on the online seminar.
Shunya Saito (Nagoya University)
周期三角圏上の傾理論 (Japanese)
[ Reference URL ]
http://www.math.nagoya-u.ac.jp/~aaron.chan/TNAseminar.html
2021/02/18
Operator Algebra Seminars
16:45-18:15 Online
Sebastiano Carpi (Univ. Rome, "Tor Vergata")
Conformal nets from positive energy representations of the Zamolodchikov $W_3$ algebra with central charge greater than or equal to two (English)
[ Reference URL ]
https://www.ms.u-tokyo.ac.jp/~yasuyuki/tokyo-seminar.htm
Sebastiano Carpi (Univ. Rome, "Tor Vergata")
Conformal nets from positive energy representations of the Zamolodchikov $W_3$ algebra with central charge greater than or equal to two (English)
[ Reference URL ]
https://www.ms.u-tokyo.ac.jp/~yasuyuki/tokyo-seminar.htm
2021/02/17
Seminar on Probability and Statistics
14:30-15:30 Room #Zoom (Graduate School of Math. Sci. Bldg.)
Register at least 3 days before at the reference URL. The URL for participation sent before the seminar.
Nakahiro Yoshida (University of Tokyo)
Quasi-likelihood analysis for stochastic differential equations: volatility estimation and global jump filters (ENGLISH)
https://docs.google.com/forms/d/e/1FAIpQLSeLrq_Ifc4WvJC6uvwIpMyrAVM9v-0J3FOaZbsplbU9d21ALw/viewform
Register at least 3 days before at the reference URL. The URL for participation sent before the seminar.
Nakahiro Yoshida (University of Tokyo)
Quasi-likelihood analysis for stochastic differential equations: volatility estimation and global jump filters (ENGLISH)
[ Abstract ]
Asia-Pacific Seminar in Probability and Statistics https://sites.google.com/view/apsps/home
The quasi likelihood analysis (QLA) is a framework of statistical inference for stochastic processes, featuring the quasi-likelihood random field and the polynomial type large deviation inequality. The QLA enables us to systematically derive limit theorems and tail probability estimates for the associated QLA estimators (quasi-maximum likelihood estimator and quasi-Bayesian estimator) for various dependent models. The first half of the talk will be devoted to an introduction to the QLA for stochastic differential equations. The second half presents recent developments in a filtering problem to estimate volatility from the data contaminated with jumps. A QLA for volatility for a stochastic differential equation with jumps is constructed, based on a "global jump filter" that uses all the increments of the process to decide whether an increment has jumps.
Key words: stochastic differential equation, high frequency data, Le Cam-Hajek theory, Ibragimov-Has'minskii-Kutoyants program, polynomial type large deviation inequality, quasi-maximum likelihood estimator, quasi-Bayesian estimator, L^p-estimates of the error, non-ergodic statistics, asymptotic (mixed) normality.
[ Reference URL ]Asia-Pacific Seminar in Probability and Statistics https://sites.google.com/view/apsps/home
The quasi likelihood analysis (QLA) is a framework of statistical inference for stochastic processes, featuring the quasi-likelihood random field and the polynomial type large deviation inequality. The QLA enables us to systematically derive limit theorems and tail probability estimates for the associated QLA estimators (quasi-maximum likelihood estimator and quasi-Bayesian estimator) for various dependent models. The first half of the talk will be devoted to an introduction to the QLA for stochastic differential equations. The second half presents recent developments in a filtering problem to estimate volatility from the data contaminated with jumps. A QLA for volatility for a stochastic differential equation with jumps is constructed, based on a "global jump filter" that uses all the increments of the process to decide whether an increment has jumps.
Key words: stochastic differential equation, high frequency data, Le Cam-Hajek theory, Ibragimov-Has'minskii-Kutoyants program, polynomial type large deviation inequality, quasi-maximum likelihood estimator, quasi-Bayesian estimator, L^p-estimates of the error, non-ergodic statistics, asymptotic (mixed) normality.
https://docs.google.com/forms/d/e/1FAIpQLSeLrq_Ifc4WvJC6uvwIpMyrAVM9v-0J3FOaZbsplbU9d21ALw/viewform
2021/02/10
Tokyo-Nagoya Algebra Seminar
16:00-17:30 Online
Please see the URL below for details on the online seminar.
Akishi Ikeda (Josai University)
Gentle代数の2重次数付きCalabi-Yau完備化と曲面の幾何学 (Japanese)
[ Reference URL ]
http://www.math.nagoya-u.ac.jp/~aaron.chan/TNAseminar.html
Please see the URL below for details on the online seminar.
Akishi Ikeda (Josai University)
Gentle代数の2重次数付きCalabi-Yau完備化と曲面の幾何学 (Japanese)
[ Reference URL ]
http://www.math.nagoya-u.ac.jp/~aaron.chan/TNAseminar.html
2021/02/04
Information Mathematics Seminar
16:50-18:35 Online
Yuya O. Nakagawa (QunaSys Inc.)
Quantum chemistry calculations and material simulations by quantum computers (Japanese)
https://docs.google.com/forms/d/1yIKNrwSLsdYt_rivZI8JxhIu3kWtJua5hG8nV5FYbCk/
Yuya O. Nakagawa (QunaSys Inc.)
Quantum chemistry calculations and material simulations by quantum computers (Japanese)
[ Abstract ]
Explanation on quantum chemistry calculations and material simulations by quantum computers
[ Reference URL ]Explanation on quantum chemistry calculations and material simulations by quantum computers
https://docs.google.com/forms/d/1yIKNrwSLsdYt_rivZI8JxhIu3kWtJua5hG8nV5FYbCk/
2021/01/29
thesis presentations
9:15-10:30 Online
NAKATSUKA Shigenori (Graduate School of Mathematical Sciences University of Tokyo)
Feigin-Semikhatov conjecture and its applications
（Feigin-Semikhatov予想とその応用）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
NAKATSUKA Shigenori (Graduate School of Mathematical Sciences University of Tokyo)
Feigin-Semikhatov conjecture and its applications
（Feigin-Semikhatov予想とその応用）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
thesis presentations
11:00-12:15 Online
MORIWAKI Yuto (Graduate School of Mathematical Sciences University of Tokyo)
Two-dimensional conformal field theory, current-current deformation and mass formula
（二次元共形場理論のカレントカレント変形と重み公式）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
MORIWAKI Yuto (Graduate School of Mathematical Sciences University of Tokyo)
Two-dimensional conformal field theory, current-current deformation and mass formula
（二次元共形場理論のカレントカレント変形と重み公式）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
thesis presentations
9:15-10:30 Online
KANNAKA Kazuki (Graduate School of Mathematical Sciences University of Tokyo)
Spectral analysis on complete anti-de Sitter 3-manifolds
(完備な3次元反ド・ジッター多様体上のスペクトル解析)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
KANNAKA Kazuki (Graduate School of Mathematical Sciences University of Tokyo)
Spectral analysis on complete anti-de Sitter 3-manifolds
(完備な3次元反ド・ジッター多様体上のスペクトル解析)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
thesis presentations
11:00-12:15 Online
KIMURA Mitsuaki (Graduate School of Mathematical Sciences University of Tokyo)
Bounded cohomology of volume-preserving diffeomorphism groups
(体積保存微分同相群の有界コホモロジー)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
KIMURA Mitsuaki (Graduate School of Mathematical Sciences University of Tokyo)
Bounded cohomology of volume-preserving diffeomorphism groups
(体積保存微分同相群の有界コホモロジー)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
2021/01/28
Operator Algebra Seminars
16:45-18:15 Online
James Tener (Australian National Univ.)
Finite-index subfactors and rational conformal field theory (English)
[ Reference URL ]
https://www.ms.u-tokyo.ac.jp/~yasuyuki/tokyo-seminar.htm
James Tener (Australian National Univ.)
Finite-index subfactors and rational conformal field theory (English)
[ Reference URL ]
https://www.ms.u-tokyo.ac.jp/~yasuyuki/tokyo-seminar.htm
thesis presentations
9:15-10:30 Online
MORI Michiya (Graduate School of Mathematical Sciences University of Tokyo)
On the geometry of projections of von Neumann algebras
（ von Neumann 環の射影束の幾何構造について ）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
MORI Michiya (Graduate School of Mathematical Sciences University of Tokyo)
On the geometry of projections of von Neumann algebras
（ von Neumann 環の射影束の幾何構造について ）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
thesis presentations
11:00-12:15 Online
KITAOKA Wataru (Graduate School of Mathematical Sciences University of Tokyo)
Ray-Singer torsion and the Laplacians of the Rumin complex on lens spaces
(レンズ空間上のRay-Singer捩率とRumin複体のラプラシアン）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
KITAOKA Wataru (Graduate School of Mathematical Sciences University of Tokyo)
Ray-Singer torsion and the Laplacians of the Rumin complex on lens spaces
(レンズ空間上のRay-Singer捩率とRumin複体のラプラシアン）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
thesis presentations
13:00-14:15 Online
SUDA Hayate (Graduate School of Mathematical Sciences University of Tokyo)
SCALING LIMITS OF STOCHASTIC HARMONIC CHAINS WITH LONG-RANGE INTERACTIONS
（長距離相関を持つ確率調和振動子鎖に対するスケール極限）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
SUDA Hayate (Graduate School of Mathematical Sciences University of Tokyo)
SCALING LIMITS OF STOCHASTIC HARMONIC CHAINS WITH LONG-RANGE INTERACTIONS
（長距離相関を持つ確率調和振動子鎖に対するスケール極限）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
thesis presentations
14:45-16:00 Online
MUKAI Asato (Graduate School of Mathematical Sciences University of Tokyo)
Asymptotic analysis for solutions to semilinear heat equations
(半線形熱方程式の解に対する漸近解析)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
MUKAI Asato (Graduate School of Mathematical Sciences University of Tokyo)
Asymptotic analysis for solutions to semilinear heat equations
(半線形熱方程式の解に対する漸近解析)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
thesis presentations
11:00-12:15 Online
INATSUGU Haruhiko (Graduate School of Mathematical Sciences University of Tokyo)
Statistical Inference for Stochastic Differential Equations with Jumps:Global Filtering Approach
(ジャンプを含む確率微分方程式に対する統計推測：
大域的フィルターによる方法）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
INATSUGU Haruhiko (Graduate School of Mathematical Sciences University of Tokyo)
Statistical Inference for Stochastic Differential Equations with Jumps:Global Filtering Approach
(ジャンプを含む確率微分方程式に対する統計推測：
大域的フィルターによる方法）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
thesis presentations
9:15-10:30 Online
SUZUKI Masamitsu (Graduate School of Mathematical Sciences University of Tokyo)
Local in time solvability for reaction-diffusion systems with rapidly growing nonlinear terms
(速く増大する非線形項を持つ連立反応拡散方程式の時間局所可解性)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
SUZUKI Masamitsu (Graduate School of Mathematical Sciences University of Tokyo)
Local in time solvability for reaction-diffusion systems with rapidly growing nonlinear terms
(速く増大する非線形項を持つ連立反応拡散方程式の時間局所可解性)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
thesis presentations
11:00-12:15 Online
NAKANISHI Toru (Graduate School of Mathematical Sciences University of Tokyo)
Finite element analysis for radially symmetric solutions of nonlinear heat equations
(非線形熱方程式の球対称解に対する有限要素解析)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
NAKANISHI Toru (Graduate School of Mathematical Sciences University of Tokyo)
Finite element analysis for radially symmetric solutions of nonlinear heat equations
(非線形熱方程式の球対称解に対する有限要素解析)
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
thesis presentations
11:00-12:15 Online
TAKEUCHI Daichi (Graduate School of Mathematical Sciences University of Tokyo)
On the epsilon factors of ℓ-adic sheaves on varieties
(多様体上のℓ進層のイプシロン因子について）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
TAKEUCHI Daichi (Graduate School of Mathematical Sciences University of Tokyo)
On the epsilon factors of ℓ-adic sheaves on varieties
(多様体上のℓ進層のイプシロン因子について）
[ Reference URL ]
https://forms.gle/bdsntP4pZ4TMaehF9
2021/01/25
Seminar on Geometric Complex Analysis
10:30-12:00 Online
Young-Jun Choi (Pusan National University)
Existence of a complete holomorphic vector field via the Kähler-Einstein metric
https://zoom.us/meeting/register/tJ0vcu2rrDIqG9Rv5AT0Mpi37urIkJ1IRldB
Young-Jun Choi (Pusan National University)
Existence of a complete holomorphic vector field via the Kähler-Einstein metric
[ Abstract ]
A fundamental problem in Several Complex Variables is to classify bounded pseudoconvex domains in the complex Euclidean space with a noncompact automorphism group, especially with a compact quotient. In the results of Wong-Rosay and Frankel, they make use of the "Scaling method'' for obtaining an 1-parameter family of automorphisms, which generates a holomorphic vector field.
In this talk, we discuss the existence of a nowhere vanishing complete holomorphic vector filed on a strongly pseudoconvex manifold admtting a negatively curved Kähler-Einstein metric and discrete sequence of automorphisms by introducing the scaling method on potentials of the Kähler-Einstein metric.
[ Reference URL ]A fundamental problem in Several Complex Variables is to classify bounded pseudoconvex domains in the complex Euclidean space with a noncompact automorphism group, especially with a compact quotient. In the results of Wong-Rosay and Frankel, they make use of the "Scaling method'' for obtaining an 1-parameter family of automorphisms, which generates a holomorphic vector field.
In this talk, we discuss the existence of a nowhere vanishing complete holomorphic vector filed on a strongly pseudoconvex manifold admtting a negatively curved Kähler-Einstein metric and discrete sequence of automorphisms by introducing the scaling method on potentials of the Kähler-Einstein metric.
https://zoom.us/meeting/register/tJ0vcu2rrDIqG9Rv5AT0Mpi37urIkJ1IRldB
2021/01/22
Colloquium
15:30-16:30 Online
Please register at the link below to attend this online colloquium
Hiraku Nakajima (Kavli IPMU)
Convolution algebras and a new proof of Kazhdan-Lusztig formula (JAPANESE)
[ Reference URL ]
https://forms.gle/AAVzoCGPyLmzDJHf7
Please register at the link below to attend this online colloquium
Hiraku Nakajima (Kavli IPMU)
Convolution algebras and a new proof of Kazhdan-Lusztig formula (JAPANESE)
[ Reference URL ]
https://forms.gle/AAVzoCGPyLmzDJHf7
2021/01/21
Information Mathematics Seminar
16:50-18:35 Online
Yasunari Suzuki (NTT)
Topological quantum error-correcting codes and fault-tolerant quantum computing (Japanese)
https://docs.google.com/forms/d/1yIKNrwSLsdYt_rivZI8JxhIu3kWtJua5hG8nV5FYbCk/
Yasunari Suzuki (NTT)
Topological quantum error-correcting codes and fault-tolerant quantum computing (Japanese)
[ Abstract ]
Explanation on topological quantum error-correcting codes and fault-tolerant quantum computing
[ Reference URL ]Explanation on topological quantum error-correcting codes and fault-tolerant quantum computing
https://docs.google.com/forms/d/1yIKNrwSLsdYt_rivZI8JxhIu3kWtJua5hG8nV5FYbCk/
Tokyo-Nagoya Algebra Seminar
17:00-18:30 Online
Please see the URL below for details on the online seminar.
Hideya Watanabe (Kyoto University)
Based modules over the i-quantum group of type AI (Japanese)
http://www.math.nagoya-u.ac.jp/~aaron.chan/TNAseminar.html
Please see the URL below for details on the online seminar.
Hideya Watanabe (Kyoto University)
Based modules over the i-quantum group of type AI (Japanese)
[ Abstract ]
In recent years, i-quantum groups are intensively studied because of their importance in various branches of mathematics and physics. Although i-quantum groups are thought of as generalizations of Drinfeld-Jimbo quantum groups, their representation theory is much more difficult than that of quantum groups. In this talk, I will focus on the i-quantum group of type AI. It is a non-standard quantization of the special orthogonal Lie algebra so_n. I will report my recent research on based modules, which are modules equipped with distinguished bases, called the i-canonical bases. The first main result is a new combinatorial formula describing the branching rule from sl_n to so_n. The second one is the irreducibility of cell modules associated with the i-canonical bases.
[ Reference URL ]In recent years, i-quantum groups are intensively studied because of their importance in various branches of mathematics and physics. Although i-quantum groups are thought of as generalizations of Drinfeld-Jimbo quantum groups, their representation theory is much more difficult than that of quantum groups. In this talk, I will focus on the i-quantum group of type AI. It is a non-standard quantization of the special orthogonal Lie algebra so_n. I will report my recent research on based modules, which are modules equipped with distinguished bases, called the i-canonical bases. The first main result is a new combinatorial formula describing the branching rule from sl_n to so_n. The second one is the irreducibility of cell modules associated with the i-canonical bases.
http://www.math.nagoya-u.ac.jp/~aaron.chan/TNAseminar.html
Operator Algebra Seminars
16:45-18:15 Online
Kan Kitamura (Univ. Tokyo)
On induction along a homomorphism of compact quantum groups
[ Reference URL ]
https://www.ms.u-tokyo.ac.jp/~yasuyuki/tokyo-seminar.htm
Kan Kitamura (Univ. Tokyo)
On induction along a homomorphism of compact quantum groups
[ Reference URL ]
https://www.ms.u-tokyo.ac.jp/~yasuyuki/tokyo-seminar.htm
2021/01/20
Number Theory Seminar
17:00-18:00 Online
Yuta Saito (University of Tokyo)
Overconvergent Lubin-Tate $(\varphi, \Gamma)$-modules for different uniformizers (Japanese)
Yuta Saito (University of Tokyo)
Overconvergent Lubin-Tate $(\varphi, \Gamma)$-modules for different uniformizers (Japanese)
[ Abstract ]
$(\varphi, \Gamma)$-modules are used for investigating p-adic Galois representations, which has an important role in constructing the p-adic local Langlands correspondence for GL_2(Q_p). When we try to construct the p-adic local correspondence for GL_2(F) for a general local field F, we want more useful and more suitable $(\varphi, \Gamma)$-modules. Lubin-Tate $(\varphi, \Gamma)$-modules are the candidates for such $(\varphi, \Gamma)$-modules. Lubin-Tate extensions are used for defining Lubin-Tate $(\varphi, \Gamma)$-modules. However, these extensions depend on the choice of uniformizers and the behavior of Lubin-Tate $(\varphi, \Gamma)$-modules for different uniformizers has not been discussed so much. We focus on overconvergency and discuss the coincidence for 2-dimensional triangulable $(\varphi, \Gamma)$-modules for different uniformizers.
$(\varphi, \Gamma)$-modules are used for investigating p-adic Galois representations, which has an important role in constructing the p-adic local Langlands correspondence for GL_2(Q_p). When we try to construct the p-adic local correspondence for GL_2(F) for a general local field F, we want more useful and more suitable $(\varphi, \Gamma)$-modules. Lubin-Tate $(\varphi, \Gamma)$-modules are the candidates for such $(\varphi, \Gamma)$-modules. Lubin-Tate extensions are used for defining Lubin-Tate $(\varphi, \Gamma)$-modules. However, these extensions depend on the choice of uniformizers and the behavior of Lubin-Tate $(\varphi, \Gamma)$-modules for different uniformizers has not been discussed so much. We focus on overconvergency and discuss the coincidence for 2-dimensional triangulable $(\varphi, \Gamma)$-modules for different uniformizers.
2021/01/18
Seminar on Geometric Complex Analysis
10:30-12:00 Online
HAMANO Sachiko (Osaka City University)
The hydrodynamic period matrices and closings of an open Riemann surface of finite genus
https://zoom.us/meeting/register/tJ0vcu2rrDIqG9Rv5AT0Mpi37urIkJ1IRldB
HAMANO Sachiko (Osaka City University)
The hydrodynamic period matrices and closings of an open Riemann surface of finite genus
[ Abstract ]
A closing of an open Riemann srface $R$ of finite genus is a shorter name of a closed Riemann surface of the same genus into which $R$ can be embedded by a homology type preserving conformal mapping. We observe the Riemann period matrices of all closings of $R$ in the Siegel upper half space. It is known that every hydrodynamic differential on $R$ yields a closing of $R$ called a hydrodynamic closing. (A hydrodynamic differential is a holomorphic which describes a steady flow on $R$ of an ideal fluid.) We study the period matices induced by hydrodynamic closings of $R$. This is a joint work with Masakazu Shiba.
[ Reference URL ]A closing of an open Riemann srface $R$ of finite genus is a shorter name of a closed Riemann surface of the same genus into which $R$ can be embedded by a homology type preserving conformal mapping. We observe the Riemann period matrices of all closings of $R$ in the Siegel upper half space. It is known that every hydrodynamic differential on $R$ yields a closing of $R$ called a hydrodynamic closing. (A hydrodynamic differential is a holomorphic which describes a steady flow on $R$ of an ideal fluid.) We study the period matices induced by hydrodynamic closings of $R$. This is a joint work with Masakazu Shiba.
https://zoom.us/meeting/register/tJ0vcu2rrDIqG9Rv5AT0Mpi37urIkJ1IRldB
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