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Hakata Workshop 2017 の履歴(No.1)


Hakata Workshop 2017

〜Discrete Mathematics and its Applications〜

 

Our purpose of this meeting is giving an opportunity to make a speech and to communicate with researchers who study various fields not only Combinatorics.

Further information is available from the organizers below.

Organizers

  • Yoshihiro Mizoguchi (Kyushu University),
  • Hayato Waki (Kyushu University),
  • Takafumi Shibuta (Kyushu University),
  • Tetsuji Taniguchi (Hiroshima Institute of Technology),
  • Osamu Shimabukuro (Nagasaki University),
  • Makoto Tagami ( Kyushu Institute of Technology),
  • Hirotake Kurihara (Kitakyushu National College of Technology),
  • Shuya Chiba (Kumamoto University).

Supported by

Date

Thursday, February 23, 2017

Location

Program

TBA

List of Poster session speakers

Software in Mathematics Demonstration Track in Hakata Workshop 2017

  1. TBA

Abstract

Masatake Hirao

  • Title: QMC designs on the sphere with determinantal point processes
  • Abstract: The concept of a QMC(Quasi-Monte Carlo) design sequence was introduced by Brauchart et al (2014). In this talk we give a probabilistic generation of a sequence of QMC designs by using determinantal point processes (DPPs), which are used in a fermion model in quantum mechanics and also studied in probability theory. We show that spherical ensembles and harmonic ensembles, which are the typical types of DPPs on the sphere, give on average faster convergent sequences for Sobolev space on the sphere.

Tadashi Aramaki

  • Title: On the zeros of certain cusp forms related to the Eisenstein series for the Fricke groups of level 2 and 3.
  • Abstract: The location of the zeros of Eisenstein series has been considered for a long time. It is known that the zeros of Eisenstein series for SL(2,Z) in the standard fundamental domain lie on the lower arc of it. In this talk, we will present several results for the location of the zeros of certain cusp forms related to the Eisenstein series for the Fricke groups of level 2 and 3.

Taichi Kousaka

  • Title: Some properties of highly-regular graphs
  • Abstract: Classically, highly-regular graphs have been studied as a generalization of strongly-regular graphs. However, highly-regular graphs can also be regarded as a generalization of distance-regular graphs. From this view point, we study combinatorial and spectral aspects of highly-regular graphs. In this talk, as combinatorial results, we give two constructions of highly-regular graphs and some properties of CAM (collapsed adjacency matrix) of highly-regular graphs. Furthermore, we show that highly-regular graphs are spectrally-regular graphs.