安藤 和典

安藤 和典 is an Associate Professor at the Department of Electronic and Information Engineering, Graduate School of Engineering, Ehime University. His research focuses on spectral analysis of operators like the Neumann-Poincaré and Schrödinger operators, with applications to plasmon resonance, inverse scattering, and elasticity theory. He has contributed to understanding spectral properties in thin domains and anomalous localized resonance phenomena.

Education:

• Doctorate in Mathematics from Tsukuba University (PhD details not explicitly stated but implied by J-GLOBAL ID).

Research Interests:

His work bridges pure and applied mathematics, emphasizing spectral theory, scattering processes, and mathematical physics. He explores how operator spectra relate to physical phenomena like plasmonics and cloaking. Notable areas include:

• Eigenvalue analysis for Neumann-Poincaré operators on geometrically complex domains
• Inverse scattering problems on discrete lattices and periodic graphs
• Applications of spectral methods to elasticity and material science

Grant Contributions:

• Lead researcher on JSPS grants studying Neumann-Poincaré operator spectral analysis and plasmon resonance (2017–2024)

Academic Service:

Organized numerous conferences including the 2023 ICIAM Minisymposium and the 2021 RIMS workshop on spectral theory. Active in mentoring through teaching applied mathematics and calculus courses at Ehime University since 2016.

Labs/Teams:

Part of Ehime University's mathematical physics research group, collaborating with experts like Hyeonbae Kang and Yoshihisa Miyanishi on operator theory and its applications.