Masaru Ikehata. Integrating the Probe and Singular Sources Methods: II. The Stokes System. Mathematical Methods in the Applied Sciences. 2025. 48. 10. 10406-10426
Masaru Ikehata. The enclosure method using a single point on the graph of the response operator for the Stokes system. Hokkaido Mathematical Journal. 2025. 54. 2. 319-343
Masaru Ikehata. Integrating the probe and singular sources methods:III. Mixed obstacle case. Journal of Inverse and Ill-Posed Problems. 2025. 33. 3. 401-428
Masaru Ikehata. Integrating the probe and singular sources methods. Journal of Inverse and Ill-Posed Problems. 2024. 32. 6. 1249-1275
Masaru Ikehata. Reply to Comment on ‘Revisiting the probe and enclosure methods’. Inverse Problems. 2023. 39. 12. 128002-128002
Masaru Ikehata. New development of the enclosure method for inverse obstacle scattering. Chapter 6 in Inverse Problems and Computsational Mechanics II (eds. Marin, L., Munteanu, L., Chiroiu, V.), Editura Academiei, Bucharest, Romania. 2016. 123-147
池畠優. Extracting the geometry of an acoustic enclosure from dynamical back-scattering data: an inverse problem for the wave equation. 京都大学数理解析研究所講究録1969 幾何学的偏微分方程式に対する保存則と 正則性特異性の研究, 21-39, 2015. 2015. 1969. 21-39
Analytical methods for inverse obstacle problems
(Inverse Problem Seminar from Theory to Applications -Finland-Japan Seminar for Inverse Problem- 2025)
Integrating Probe and Singular Sources Methods
(Finland-Japan Workshop in Industrial and Applied Mathematics 2024)
On finding a penetrable obstacle via the time domain enclosure method for the Maxwell system
(RIMS Workshop“ Theory and practice in inverse problems”, online Jan. 6, 2022, RIMS, Kyoto, Japan 2022)