Kyushu University Academic Staff Educational and Research Activities Database
List of Presentations
Joe NMN Kamimoto Last modified date:2021.06.15

Associate Professor / Department of Mathematics / Faculty of Mathematics


Presentations
1. Joe Kamimoto, Asymptotic analysis of oscillatory integrals with degenerate phases, 偏微分方程式姫路研究集会, 2021.03.
2. 神本 丈, Asymptotic analysis of oscillatory integrals with degenerate phases, 偏微分方程式姫路研究集会, 2020.03.
3. 神本 丈, Meromorphy of local zeta functions in smooth model cases, 研究集会「超局所解析と漸近解析」, 2019.11.
4. Joe Kamimoto, Toshihiro Nose, On meromorphic continuation of local zeta functions, 10th Korean Conference on Several Complex Variables, KSCV 2014, 2014.08, We investigate meromorphic continuation of local zeta functions and properties of their poles. In the real analytic case, local zeta functions can be meromorphically continued to the whole complex plane and, moreover, properties of the poles have been precisely investigated. However, in the only smooth case, the situation of meromorphic continuation is very different. Actually, there exists an example in which a local zeta function has a singularity different from poles. We give a sufficient condition for that the first finitely many poles samely appear as in the real analytic case and exactly investigate properties of the first pole..
5. 神本 丈, On analytic continuation of local zeta functions, 研究集会「New development of microlocal analysis and singular perturbation theory」, 2016.10, 局所ゼータ関数の解析接続に関して、現在までの研究および最新の研究の成果について、発表した。.
6. Resolution of singularities via Newton polyhedra and its application to analysis.
7. Newton polyhedra and oscillatory integrals.
8. Newton polyhedra and oscillatory integrals, [URL].
9. Newton polyhedra and asymptotic analysis of the Bergman kernel.
10. Joe NMN Kamimoto, On oscillatory integrals with smooth phases
, ``Geometric Complex Analysis Tokyo 2012'', 2012.07, スムーズな相関数をもつ振動積分の漸近挙動をニュートン多面体の幾何学的な情報から導き出す様子を示した。.
11. Newton polyhedra and oscillatory integrals.
12. Newton polyhedra and oscillatory integrals.
13. Asymptotic analysis of oscillatory integrals via the Newton polyhedra of
the phase and the amplitude.
14. Newton polyhedra and asymptotic analysis of oscillatory integrals.