Sisto Baldo si occupa di Analisi Matematica.
I suoi interessi di ricerca vertono principalmente su Calcolo delle Variazioni, Teoria Geometrica della Misura, Equazioni alle Derivate Parziali e Problemi Variazionali Geometrici.
Si occupa anche di didattica della matematica, di formazione insegnanti e di comunicazione informale della matematica per un pubblico generale.
Modules running in the period selected: 2.
Click on the module to see the timetable and course details.
Course | Name | Total credits | Online | Teacher credits | Modules offered by this teacher |
---|---|---|---|---|---|
Master's degree in Mathematics | Functional analysis (2024/2025) | 12 |
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6 | |
Bachelor's degree in Applied Mathematics | Mathematical analysis 1 (2024/2025) | 12 |
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9 |
Di seguito sono elencati gli eventi e gli insegnamenti di Terza Missione collegati al docente:
Topic | Description | Research area |
---|---|---|
Partial differential equations of elliptic type | Studying existence, regularity, and qualitative properties of solutions to second-order elliptic equations and systems of equations, possibly by variational techniques |
Mathematical methods and models
Elliptic equations and elliptic systems |
Existence theories | Minimal surfaces. Calculus of variations on manifolds. |
Mathematical methods and models
Calculus of variations and optimal control; optimization |
Optimality conditions. | Asymptotics of variational problems. Variational convergences and Gamma Convergence. Singular perturbations of variational problems. |
Mathematical methods and models
Calculus of variations and optimal control; optimization |
Variational problems in a geometric measure-theoretic setting | Geometric variational and evolution problems: minimal surfaces, motion by mean curvature. Optimal mass transport theory. |
Mathematical methods and models
Calculus of variations and optimal control; optimization |
Variational principles of physics. | Variational problems from condensed matter and particle Physics (e.g. Ginzburg-Landau models for superconductivity, Gross-Pitaevskii model for Bose-Einstein condensation, string theory) and their relation with minimal surfaces. |
Mathematical methods and models
Calculus of variations and optimal control; optimization |
Office | Collegial Body |
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member | Computer Science Teaching Committe - Department Computer Science |
member | Computer Science Department Council - Department Computer Science |
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