Postdoctoral Researcher in Analysis and Partial Differential Equations Unit at Okinawa Institute of Science and Technology (OIST) | Jobs.InOkinawa

Postdoctoral Researcher in Analysis and Partial Differential Equations Unit

Okinawa Institute of Science and Technology (OIST) 📍 Onna Posted Mar 5, 2025
⚠ Stale ¥4,500,000 – ¥5,900,000/yr

Conduct research in analysis and partial differential equations, focusing on regularity theory, free boundary problems, and optimal control.

The Position

The Okinawa Institute of Science and Technology (OIST; see www.oist.jp) is a dynamic graduate university of science and technology in Okinawa Prefecture, Japan. The school is located on 85 hectares of protected forestland overlooking beautiful shorelines and coral reefs. The campus is striking architecturally, and the facilities are outstanding (OIST campus video tour). There are no academic departments, which facilitates cross-disciplinary research. Superb resources and equipment are provided and managed to encourage easy access and collaboration. English is the official language of the university, and the research community is fully international, with more than 50 countries represented. After only ten years, OIST is rapidly gaining recognition in the worldwide academic community as a model for excellence in research, education, and innovation.

Position Summary

There are two openings for the postdoctoral researcher position at the Analysis and Partial Differential Equations (PDE) unit led by Professor Ugur G. Abdulla. The aim of the Analysis & PDE unit is to reveal and analyze the mathematical principles reflecting natural phenomena expressed by PDEs. Research focuses on fundamental analysis of PDEs, regularity theory of elliptic and parabolic PDEs, with special emphasis on the regularity of finite boundary points and the point at ∞, its measure-theoretical, probabilistic and topological characterization, well-posedness of PDE problems in domains with non-smooth and non-compact boundaries, global uniqueness, analysis and classification of singularities, asymptotic laws for diffusion processes, regularity theory of nonlinear degenerate and singular elliptic and parabolic PDEs, free boundary problems, optimal control of free boundary systems with distributed parameters. Current areas of interest include Potential Theory, Harmonic Analysis, Probability Theory, Functional Analysis, Calculus of Variations and Optimal Control, Optimization, Mathematical Biosciences and Quantum Biology. Some of the current research projects in Applied Mathematics include laser ablation of biomedical tissues; preventing aerodynamic stall by in-flight ice accretion in the aerospace industry; cancer detection through Electrical Impedance Tomography and optimal control theory; identification of parameters in large-scale models of systems biology; optimal control of reactive oxygen species in quantum biology.

Responsibilities

  1. Engage in ongoing and active research.
  2. Participate and contribute in the activities of the Analysis & PDE unit and OIST math group.

Requirements

Qualifications

(Required) PhD in Mathematics

Benefits

  • Relocation, housing and commuting allowances
  • Annual paid leave and summer holidays
  • Health insurance (Private School Mutual Aid)
  • Welfare pension insurance (kousei-nenkin)
  • Worker's accident compensation insurance (roudousha-saigai-hoshou-hoken)
  • Access to Child Development Center
  • Access to Schooling Options
  • Language Education
  • Resource Center (Daily Life Support in Okinawa)
  • Remote Work system
Relocation allowanceHousing allowanceCommuting allowanceHealth insurancePension insuranceChild Development CenterRemote work
Additional Info

Employment Term

Full-time, fixed-term appointment for 2 years. Contract initially with 6-month probationary period (inclusive). This contract may be renewed by taking into consideration the performance, conduct, and behavior of the Employee and OIST’s financial and other circumstances.

Working Hours

9:00-17:30 (Discretionary)

Holidays: Saturday, Sunday, National holidays, and Year-end and New Year holidays (Dec. 29 – Jan. 3)

Leave: Annual Paid Leave, Summer Leave, Sick Leave, and Special Leave

Overtime work hours: Discretionary Working Hours System: In the discretionary labor system for specialized work, the employee shall be deemed to have worked 7 hours 30 minutes per day.

Report to

Professor Ugur G. Abdulla / Analysis & PDE unit

Application Documents

  • Cover letter in English that discusses connection with Prof. Ugur Abdulla’s research
  • Curriculum vitae in English
  • Research summary and proposal in English (up to 5 pages)
  • 3~5 Reference Letters

Apply through mathjobs.org or send by post to:

Analysis and Partial Differential Equations Unit, Okinawa Institute of Science and Technology Graduate University, 1919-1, Onna-son, Okinawa 904-0495, Japan

  • Please be sure to indicate where you first saw the job advertisement.
  • Prior to the start of employment all new hires are required to successfully complete a background check. Personal information including employment history and academic background should be submitted to third-party administrators after a conditional offer of employment.

Declaration

  • OIST Graduate University is an equal opportunity, affirmative action educator and employer and is committed to increasing the diversity of its faculty, students and staff.
  • Information provided by applicants or references will be kept confidential, documents will not be returned. All applicants will be notified regarding the status of their applications. OIST Privacy Policy
  • Recruiting Organization: Okinawa Institute of Science and Technology School Corporation
  • Prevention of Passive Smoking: No smoking indoors
  • Please view our policy for rules on external professional activities (Information Disclosure – 10. Others – 6. OIST Rules for Concurrent Appointment).
  • Further details about the University can be viewed on our website.

Skills & Keywords

Partial Differential EquationsRegularity theoryFree boundary problemsOptimal controlPotential TheoryHarmonic AnalysisProbability TheoryFunctional AnalysisCalculus of VariationsMathematical Biosciences
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