CINECA IRIS Institutional Research Information System

IRIS è l'Anagrafe della ricerca dell'Università degli Studi di Trento, e ha lo scopo di raccogliere, documentare, diffondere e conservare le informazioni relative alla produzione scientifica degli autori afferenti all'Università degli Studi di Trento.

Benvenuti in IRIS

IRIS è l’anagrafe della ricerca ad accesso aperto di Unitn, che contiene la produzione scientifica pubblicata dagli autori afferenti all'Università degli Studi di Trento.

Contatto: iris@unitn.it

A partire dalla fine di settembre 2019 IRIS ospita le tesi di dottorato difese presso l'Università degli Studi di Trento. E' stata inoltre modificata la homepage, che offre ora un'area di ricerca più amichevole e dei menù tematici rivolti alle diverse categorie di autori, dove trovare prontuari, manuali, link utili.

Pubblicazioni recenti

Deformation of piecewise differentiable curves in constrained variational calculus

A survey of the geometric tools involved in the study of constrained variational calculus is presented. The central issue is the characterization of the admissible deformations of piecewise differentiable sections of a fibre bundle Vn+1 -> R, in the presence of arbit...

Deformation of piecewise differentiable curves in constrained variational calculus

The relationships among genes, psychological traits, and social behavior

In just over ten years, internet-based technologies revolutionized several aspects of daily human life, including social interactions. Social media sites (SNSs), such as Facebook, Instagram, and Twitter, have dramatically changed the way people keep in touch or make new acquaintances. On the...

Geometric Applications of Linear and Nonlinear Potential Theory

We provide geometric inequalities on $R^n$ and on general manifolds with nonnegative Ricci curvature by employing suitable monotone quantities along the flow of capacitary and $p$-capacitary potentials, as well as through related boundary value problems. Among the main achievements, we cite ...

Feynman path integral for Schrödinger equation with magnetic field

Feynman path integrals introduced heuristically in the 1940s are a powerful tool used in many areas of physics, but also an intriguing mathematical challenge. In this work we used techniques of infinite dimensional integration (i.e. the infinite dimensional oscillatory integrals) in two ...

CINECA IRIS Institutional Research Information System

Benvenuti in IRIS

Pubblicazioni recenti

Deformation of piecewise differentiable curves in constrained variational calculus

Deformation of piecewise differentiable curves in constrained variational calculus

The relationships among genes, psychological traits, and social behavior

Geometric Applications of Linear and Nonlinear Potential Theory

Feynman path integral for Schrödinger equation with magnetic field

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