Organisation/Company Università di Pavia Research Field Mathematics Researcher Profile Recognised Researcher (R2) Leading Researcher (R4) First Stage Researcher (R1) Established Researcher (R3) Application Deadline 16 Nov 2026 - 12:00 (UTC) Country Italy Type of Contract To be defined Job Status Not Applicable Is the job funded through the EU Research Framework Programme? Not funded by a EU programme Is the Job related to staff position within a Research Infrastructure? No
Offer Description
The goal is to study some problems in complex algebraic geometry using the methods of Hodge theory. Specifically, we will deepen results on the rank of normal functions, im-prove the bounds of the second fundamental form for sub-varieties of the moduli space of Abelian varieties, study correspondeces and construct new Lagrangian surfaces on Abelian varieties.
The public call with detailed attendance and selection rules (Art 4 and 6) can be found at: selections are open to candidates, Italian or foreigner, in possession,



on the date of the deadline for submitting applications for the admission to the selection, of a master's degree or single-cycle, degree obtained no more than six years previously are eligible to participate in the selection process. These degrees must be relevant to the subject of the research activity.
Further specific assessable qualifications (see Art. 1 par. 1 Call for applications):
Research at Italian or foreign research institutes.
Work and study experiences related to the contents of the research program
AFRICA
EUROPE
OCEANIA
NORTH AMERICA
SOUTH AMERICA
ASIA
OTHER
Eligibility of fellows: country/ies of residence:
AFRICA
EUROPE
OCEANIA
NORTH AMERICA
SOUTH AMERICA
ASIA
OTHER
Eligibility of fellows: nationality/ies:
AFRICA
EUROPE
OCEANIA
NORTH AMERICA
SOUTH AMERICA
ASIA
OTHER
J-18808-Ljbffr

📌 2026-IdrDip-02-mate - Normal functions, second fundamental form, correspond-ences, and lagrangian va (Roma)
🏢 Italian Ministry of Education, University and Research
📍 Roma