Geometric-variational problems

The project focuses on the study of variational problems related to capillarity models and energy functionals with different interaction components. The goal is to develop theoretical tools to analyze the existence and properties of optimal configurations in the presence of suitable geometric and physical constraints. Particular attention will be devoted to the study of possible applications to models combining local and non-local effects. The research program is linked to the project "000022_BUDGET_ECONOMICO_RICERCA_2026" under the scientific supervision of Prof. Anna Verde, at the Department of Mathematics and Applications "R. Caccioppoli".

Selection process

Requirement: PhD degree or equivalent foreign qualification. Evaluation (max 100 points, minimum passing score 60/100): a) relevance of previous research activities, work experience, and other qualifications (up to 30 points); b) quality, originality, innovation, and relevance of attached publications, max 5 (up to 40 points); c) interview assessing research suitability and English language proficiency (up to 30 points). Minimum score in a) and b) to be admitted to the interview: 35/70.

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