My research area is number theory, in particular number theory using analytic methods. I have worked on various number-theoretic objects, such as Hurwitz zeta function, multiple zeta value, and central binomial series, which are generalizations of the Riemann zeta function, using methods from complex analysis. Recently, I have worked on partition function and the elliptic modular j-function using probabilistic methods. I have also been working, independently, on the topic “Modeling and morphometric analysis of seal teeth” in a mathematical biology laboratory. In the future, I hope to contribute to the theory underlying the analysis of morphological properties and to make new discoveries in number theory by studying various areas of analysis.