Postdoctoral researcher
Pubblicato il 22-09-2026 - Deutsche Mathematiker-Vereinigung in Italia
The Department of Mathematics at the University of Pisa invites applications for two 2-year postdoctoral positions funded by the ERC Starting Grant "Con Fine" (Concentrations and Fine Properties of PDE-constrained measures), led by Prof. Adolfo Arroyo-Rabasa.
Salary / Remuneration Gross administration amount €64,750 per year (standard net salary approx. €2,700/month; researchers meeting the Italian Rientro dei Cervelli tax exemption criteria receive approx. €3,400 – €3,450 net/month). External Application URL (Competition code: post-doc_mat2026_1) see also Selected candidates may choose to work on one or more of the following research directions: Advancing the state of the art concerning the flat chain conjecture (GMT, Harmonic Analysis) Aspects concerning Bouchitté's vanishing mass conjecture (Calculus of Variations, GMT, Harmonic Analysis, Optimal Transport) Fine properties of varifolds with bounded first variations (Calculus of Variations, GMT) Fine properties of BD and BV^A functions (Calculus of Variations, GMT, Harmonic Analysis)
Optimal transport in the flow of measures along tangential directions (GMT, Optimal Transport) Candidates will collaborate closely with the PI and group members, participate in project workshops, and contribute to group activities.
Teaching is not compulsory, though opportunities can be arranged for career development. Informal Inquiries Contact Prof. Adolfo Arroyo-Rabasa at (email hidden). Eligibility & Requirements Applicants must hold a Ph D in Mathematics (or equivalent) by the application deadline.
Official Application Procedure Applications must be submitted exclusively online through the University of Pisa PICA platform. (Selection code: post-doc_mat2026_1) Deadline: 5 October 2026 at 13:00 CEST Required Documents To Upload In PICA Valid ID / Passport and Italian Codice Fiscale (generated on PICA for non-Italians) Detailed scientific and professional CV (signed) Ph D certificate or proof of completion Up to 3 selected p