Sisto Baldo

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Sisto, October 5, 2008
Position
Associate Professor
Academic sector
MATH-03/A - Mathematical Analysis
Research sector (ERC-2024)
PE1_8 - Analysis

Research sector (ERC)
PE1_8 - Analysis

Office
Ca' Vignal 2,  Floor 2,  Room 8B
Telephone
+39 045 802 7935
E-mail
sisto|baldo*univr|it <== Replace | with . and * with @ to have the right email address.
Personal web page
http://profs.sci.univr.it/~baldo

Office Hours

Monday, Hours 12:30 PM - 1:30 PM,  
Friday, Hours 1:30 PM - 2:30 PM,  

Curriculum

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

Modules running in the period selected: 61.
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 (2025/2026)   12    6  INTRODUCTORY FUNCTIONAL ANALYSIS
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2025/2026)   12    7 
PERCORSO 60 CFU CLASSE A026 Designing Workshop Activities for the Teaching of Mathematics B (2024/2025)   3    2  (A)
Master's degree in Mathematics Functional analysis (2024/2025)   12  eLearning 6 
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2024/2025)   12  eLearning 9 
PERCORSO 60 CFU CLASSE A028 Workshop Activities in Mathematics for the Middle School (2024/2025)   3  eLearning 1  (A)
PERCORSO 60 CFU CLASSE A026 Designing Workshop Activities for the Teaching of Mathematics B (2023/2024)   3  eLearning 2  (Laboratorio A)
Master's degree in Mathematics Functional analysis (2023/2024)   12  eLearning 6 
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2023/2024)   12  eLearning 9 
PERCORSO 60 CFU CLASSE A028 Workshop Activities in Mathematics for the Middle School (2023/2024)   3  eLearning 1  (A)
Master's degree in Mathematics Functional analysis (2022/2023)   12  eLearning 6 
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2022/2023)   12  eLearning 9 
Master's degree in Mathematics Functional analysis (2021/2022)   12  eLearning 6 
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2021/2022)   12  eLearning 9 
Master's degree in Mathematics Mathematics mini courses (2021/2022)   0  eLearning  
Master's degree in Mathematics Partial differential equations (2021/2022)   6  eLearning 1  (Teoria 1)
Master's degree in Mathematics Functional analysis (2020/2021)   12  eLearning 6 
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2020/2021)   12  eLearning 9 
Master's degree in Mathematics Introduzione all'analisi non standard (2020/2021)   2     
Master's degree in Mathematics Functional analysis (2019/2020)   12  eLearning 6 
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2019/2020)   12  eLearning 6 
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2019/2020)   12  eLearning 2 
Master's degree in Mathematics Functional analysis (2018/2019)   12  eLearning 6  (Teoria 1)
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2018/2019)   12  eLearning 7 
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2018/2019)   12  eLearning 2  (Teoria 2)
Master's degree in Mathematics Functional analysis (2017/2018)   12  eLearning 6 
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2017/2018)   12  eLearning 8 
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2017/2018)   12  eLearning 3  (Teoria 1)
Master's degree in Mathematics Functional analysis (2016/2017)   12  eLearning 6 
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2016/2017)   12  eLearning 9 
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2016/2017)   12  eLearning 3  (Teoria 1)
Master's degree in Mathematics Functional analysis (2015/2016)   12    6  (Parte 1)
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2015/2016)   12    6  (teoria)
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2015/2016)   12    3  (teoria)
Master's degree in Mathematics Functional analysis (2014/2015)   12    6  (Parte 1)
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2014/2015)   12    6  (Teoria)
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2014/2015)   12    3  (Teoria)
TFA A059 - Mathematics, chemistry, physics and natural sciences for middle school Didattica della matematica (2014/2015)   6    2  DIDATTICA DELLA MATEMATICA 2
PAS A059 Mathematics and science in middle schools Matematica e didattica della matematica (2014/2015)   8    1  MODULO B (e-learning)
2  MODULO B (teoria)
Master's degree in Mathematics Functional analysis (2013/2014)   12    6  (Parte 1)
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2013/2014)   12    6  (Teoria)
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2013/2014)   12    3  (Teoria 1)
PAS A059 Mathematics and science in middle schools Matematica e didattica della matematica (2013/2014)   8    1  MODULO B (E-learning)
2  MODULO B (Teoria)
Master's degree in Mathematics Functional analysis (2012/2013)   12    6  (Teoria)
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2012/2013)   12    6  (Teoria)
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2012/2013)   12    3  (Teoria)
Master's degree in Mathematics Functional anaysis (2011/2012)   12    6  (Teoria)
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2011/2012)   12    6  (Teoria)
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2011/2012)   12    3  (Teoria)
Master's degree in Mathematics Functional anaysis (2010/2011)   12    6  (Teoria)
3  (Esercitazioni)
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2010/2011)   12    6  (Teoria)
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2010/2011)   12    3  (Teoria)
Master's degree in Mathematics Functional anaysis (2009/2010)   12    6  (Teoria)
Bachelor's degree in Applied Mathematics Mathematical analysis 1 (2009/2010)   12    6  (Teoria)
Bachelor's degree in Applied Mathematics Mathematical analysis 2 (2009/2010)   12    3  (Teoria)
Degree in Applied Mathematics (until a.y. 2008/2009) Mathematical analysis 1 (2008/2009)   9    6  mod.1
Bachelor's degree in Bioinformatics (until 2008-2009) Mathematical analysis 1 (2008/2009)   6    3  mod.2
3  mod.1

Di seguito sono elencati gli eventi e gli insegnamenti di Terza Missione collegati al docente:

  • Eventi di Terza Missione: eventi di Public Engagement e Formazione Continua.
  • Insegnamenti di Terza Missione: insegnamenti che fanno parte di Corsi di Studio come Corsi di formazione continua, Corsi di perfezionamento e aggiornamento professionale, Corsi di perfezionamento, Master e Scuole di specializzazione.

Research groups

Analysis of PDE and Calculus of Variations
The research topics of this group cover calculus of variations, geometric measure theory, optimal control theory, optimal transport theory and applications.
Research interests
Topic Description Research area
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
Elliptic equations and elliptic systems 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
Partial Differential Equations
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, Landau-de Gennes model for liquid crystals) and their relation with minimal surfaces. 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
Manifolds
Existence theories Minimal surfaces. Calculus of variations on manifolds. Mathematical methods and models
Calculus of variations and optimal control; optimization
Projects
Title Starting date
Trasporto ottimo di massa, disuguaglianze geometriche e funzionali e applicazioni (PRIN 2008 ESTERNO) 3/22/10
Metodi variazionali nella teoria del trasporto ottimo di massa e nella teoria geometrica della misura (PRIN 2006 ESTERNO) 2/9/07
Calcolo delle Variazioni (PRIN 2004 ESTERNO) 11/30/04
Calcolo delle Variazioni (PRIN 2002 ESTERNO) 12/16/02



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