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J-GLOBAL ID:202301014967257108   Update date: Mar. 17, 2025

Imada Rinki

イマダ リンキ | Imada Rinki
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Affiliation and department:
Job title: JSPS Research Fellow
Other affiliations (1):
Research field  (1): Soft computing
Research keywords  (7): Maxwell lattice ,  Computational Geometry ,  Dynamical Systems ,  Kinematics ,  Differential Geometry ,  Origami ,  Tessellation
Research theme for competitive and other funds  (2):
  • 2024 - 2027 Origami Mathematics Connecting Patterns and Phenonena
  • 2023 - 2026 Mathematical Structure Analysis of Origami Metamaterials Using Dynamical Systems Theory
Papers (5):
  • Rinki Imada, Tomohiro Tachi. Maxwell origami tube. Physical Review Research. 2025. 7. 1
  • Rinki Imada, Thomas C. Hull, Jason S. Ku, Tomohiro Tachi. Nonlinear Kinematics of Recursive Origami Inspired by the Spidron. arXiv:2403.09278 (To appear In Proceedings of the 8th International Conference on Origami in Science, Mathematics and Education (8OSME)). 2024
  • Rinki Imada, Tomohiro Tachi. Undulations in Tubular Origami Tessellations: A Connection to Area-Preserving Maps. Chaos. 2023. 33. 8
  • Rinki Imada, Tomohiro Tachi. Conservative Dynamical Systems in Oscillating Origami Tessellations. Proceedings of the 20th International Conference on Geometry and Graphics. 2023. 146. 308-321
  • Rinki Imada, Tomohiro Tachi. Geometry and Kinematics of Cylindrical Waterbomb Tessellation. Journal of Mechanisms and Robotics. 2022. 14. 4
MISC (4):
  • 今田凜輝, 舘知宏. 離散力学系モデルを用いた多自由度のMaxwell origami tubeの解析. 日本応用数理学会年会講演予稿集(CD-ROM). 2024. 2024
  • Rinki Imada, Tomohiro Tachi. Extracting global deformation modes of origami tessellations with multiple degrees of freedom. Proceedings of SAMIO2023. 2023. 26-27
  • 今田凛輝, 舘知宏. 回転対称なWaterbomb Tessellationによる波状曲面-一般展開図における安定性解析-. 日本応用数理学会年会講演予稿集(CD-ROM). 2022. 2021
  • 今田凜輝, 舘知宏. 折紙/切紙テッセレーションに現れるソリトンと力学系による解析. 日本応用数理学会年会講演予稿集(CD-ROM). 2022. 2022
Lectures and oral presentations  (22):
  • Maxwell origamiの幾何学・運動学と離散力学系
    (数学と諸分野の連携に向けた若手数学者交流会(第6回) 2025)
  • プリズマトイドテッセレーションの変形挙動解析
    (第37回折り紙の科学・数学・教育研究集会 2024)
  • 4価頂点折紙ストリップの運動学
    (第37回折り紙の科学・数学・教育研究集会 2024)
  • 離散力学系モデルを用いたMaxwell Origami Tubeの解析
    (日本応用数理学会2024年度年会 2024)
  • Nonlinear kinematics of recursive origami inspired by the Spidron
    (8th International conference on origami in mathematics, science, and education 2024)
more...
Education (4):
  • 2023 - 現在 The University of Tokyo Graduate School of Arts and Sciences Department of Multi-Disciplinary Sciences,General Systems Sciences
  • 2021 - 2023 The University of Tokyo Graduate School of Arts and Sciences Department of Multi-Disciplinary Sciences,General Systems Sciences
  • 2019 - 2021 The University of Tokyo College of Arts and Sciences Senior Division Department of Interdisciplinary Sciences
  • 2017 - 2019 The University of Tokyo College of Arts and Sciences Junior Dvision Humanities and Social Sciences III
Professional career (2):
  • Master of Science in the field of Multidisciplinary Sciences (The University of Tokyo)
  • Bachelor of Liberal Arts in the field of Informatics (The University of Tokyo)
Work history (2):
  • 2023/04 - 現在 The University of Tokyo Graduate School of Arts and Sciences JSPS Research Fellow
  • 2023/11 - 2023/12 Harvard University Visiting Student
Awards (5):
  • 2023/10 - SAMIO2023 Organizing Committee Excellent Presentation Award Extracting global deformation modes of origami tessellations with multiple degrees of freedom
  • 2023/08 - Asia Pacific Consortium of Mathematics for Industry (APCMfI) Best Poster Award Dynamical Systems in Origami/Kirigami Tessellations
  • 2023/03 - The University of Tokyo Outstanding Master's Thesis Award
  • 2022/09 - Japan Society for Industrial and Applied Mathematics Outstanding Presentation Award for Young Researchers
  • 2021/03 - The University of Tokyo Ichiko Memorial Award
Association Membership(s) (2):
Society for Industrial and Applied Mathematics ,  American Society of Mechanical Engineers
※ Researcher’s information displayed in J-GLOBAL is based on the information registered in researchmap. For details, see here.

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