Rchr
J-GLOBAL ID：202201012715175729
Update date: Nov. 04, 2024
Rabago Julius Fergy
ラバゴ ジュリアスファージー | Rabago Julius Fergy
Affiliation and department：
Job title：
Postdoctoral Researcher
Homepage URL (1)：
https://jftrabago.github.io/
Research field (2)：
Applied mathematics and statistics
, Computational science
Research keywords (4)：
Free boundary problems
, Free surface problems
, Geometric inverse problems
, Shape optimization methods
Research theme for competitive and other funds (1)：
- 2023 - 2027 Development of effective and accurate non-conventional solution methods for shape inverse problems: theory and numerics
Papers (50)：
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J.F.T. Rabago, A. Hadri, L. Afraites, A.S. Hendy, M.A. Zaky. A robust alternating direction method of multipliers numerical scheme for solving geometric inverse problems in a shape optimization setting. Computers & Mathematics with Applications. 2024. 175. 19-32
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Yosuke Sunayama, Julius Fergy Tiongson Rabago, Masato Kimura. Comoving mesh method for multi-dimensional moving boundary problems: Mean-curvature flow and Stefan problems. Mathematics and Computers in Simulation. 2024
-
Lekbir Afraites, Julius Fergy T. Rabago. Boundary shape reconstruction with Robin condition: existence result, stability analysis, and inversion via multiple measurements. Computational and Applied Mathematics. 2024. 43. 5
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Julius Fergy Tiongson Rabago, Hirofumi Notsu. Numerical Solution to a Free Boundary Problem for the Stokes Equation Using the Coupled Complex Boundary Method in Shape Optimization Setting. Applied Mathematics & Optimization. 2024. 89. 1
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Elmehdi Cherrat, Lekbir Afraites, Julius Fergy T. Rabago. Shape reconstruction for advection-diffusion problems by shape optimization techniques: The case of constant velocity. Discrete and Continuous Dynamical Systems - S. 2023
ｍore...
Lectures and oral presentations (6)：
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Non-conventional shape optimization methods for solving shape inverse problems
(Applied Inverse Problems 2023 (AIP2023) 2023)
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Numerical solution to a free boundary problem for the Stokes equation using the coupled complex boundary method in shape optimization setting
(10th International Congress on Industrial and Applied Mathematics (ICIAM2023) 2023)
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An ADMM numerical approach in shape optimization setting for geometric inverse problems
(CoMFoS22: Mathematical Aspects of Continuum Mechanics 2022 2022)
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Comoving Mesh Method: a Finite Element Scheme for Solving Classes of Free and Moving Boundary
(2022 Mathematical Society of the Philippines Annual Convention)
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On a numerical shape optimization approach to the exterior Bernoulli problem via the coupled complex boundary method
(Workshop on Scientific Computing 2022)
ｍore...
Education (4)：
- 2017 - 2020 Nagoya University Graduate School of Informatics Ph. D. (Informatics)
- 2015 - 2017 University of the Philippines Baguio Department of Mathematics and Computer Science M. Sc. (Mathematics)
- 2011 - 2015 College of Science, University of the Philippines Diliman Institute of Mathematics P. M. A. M. (Actuarial Science)
- 2007 - 2010 College of Science, University of the Philippines Baguio Department of Mathematics and Computer Science B. Sc. (Mathematics)
Work history (4)：
- 2024/11 - 現在 Kanazawa University Faculty of Mathematics and Physics, Institute of Science and Engineering JSPS Postdoctoral Fellow
- 2020/10 - 2024/10 Kanazawa University Faculty of Mathematics and Physics, Institute of Science and Engineering Postdoctoral Researcher
- 2016/10 - 2017/09 Nagoya University Graduate School of Informatics Research Student
- 2014/08 - 2016/07 University of the Philippines Baguio Department of Mathematics and Computer Science Research Assistant
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