Sorbonne Université & Université de Paris, Institut de Mathématiques de Jussieu-Paris Rive Gauche
Position ID:
Position Title:
Post-Doc in Differential Dynamical Systems
Position Type:
Postdoctoral
Position Location:
Paris, Ile-de-France 75005, France
Subject Area:
Differential Dynamical Systems
Appl Deadline:
2023/12/31 11:59PM
finished (2023/11/15, finished 2024/05/02, listed until 2024/05/15)

Position Description:
*** this position has been closed and new applications are no longer accepted. ***
Position Description
The Institut de Mathématiques de Jussieu-Paris Rive Gauche at Sorbonne Université will offer one post-doctoral position in the field of differentiable dynamical systems (bifurcation theory, parameter selection, hyperbolicity, fractal geometry) starting September 1, 2024. This is a one-year post-doctoral position financed by the ERC-Consilidator Grant project 818737: Emergence of wild differentiable dynamical systems (PI Pierre Berger). 1. No teaching requirements for this position. 2. The starting date is flexible. 3. The salary is approximately 3000 euros/month before taxes. 4. A grant of 4000 euros per year for research related travel expenses will be provided. Further funds are available for the invitation of collaborators. Application materials to be submitted: 1. CV (including list of publications), 2. Research statement/project including description of past work (max 6 pages), 3. Three reference letters, 4. Cover letter (optional). The review of applications will begin on Jan. 1, 2024. Late applications will be considered.Application Materials Required:
- Submit the following items online at this website to complete your application:
- Cover letter
- Curriculum Vitae
- Research statement
- Three reference letters (to be submitted online by the reference writers on this site
)
- And anything else requested in the position description.
Further Info:
Institut de Mathématiques de Jussieu - Paris Rive Gauche (IMJ-PRG)
Sorbonne Université
Bureau 1525-515
4 place Jussieu,
Case 247
Sorbonne Université
Bureau 1525-515
4 place Jussieu,
Case 247