Giacomo Canevari

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foto, May 13, 2019
Position
Temporary Assistant Professor
Academic sector
MAT/05 - MATHEMATICAL ANALYSIS
Research sector (ERC)
PE1_8 - Analysis

PE1_11 - Theoretical aspects of partial differential equations

Telephone
+39 045 8027979
E-mail
giacomo|canevari*univr|it <== Replace | with . and * with @ to have the right email address.
Curriculum

I am a researcher in the Calculus of Variations and Partial Differential Equations, specialising in the analysis of models from Materials Science. I have been working mostly on problems related - directly or indirectly - to the mathematical modelling of liquid crystals. 

Modules

Modules running in the period selected: 16.
Click on the module to see the timetable and course details.

Course Name Total credits Online Teacher credits Modules offered by this teacher
Bachelor's degree in Applied Mathematics Dynamical Systems (2022/2023)   9  eLearning 3  (Teoria 2)
1  (Esercitazioni di teoria 1)
5  (Teoria 1)
Bachelor's degree in Bioinformatics Mathematical analysis [Matricole dispari] (2022/2023)   6    4 
Bachelor's degree in Applied Mathematics Dynamical Systems (2021/2022)   9  eLearning 5  (Teoria parte I)
1  (Esercitazioni parte I)
1  (Teoria parte II)
2  (Esercitazioni parte II)
Bachelor's degree in Bioinformatics Mathematical analysis [Matricole dispari] (2021/2022)   6  eLearning 4 
Bachelor's degree in Applied Mathematics Dynamical Systems (2020/2021)   9  eLearning 1  (Parte II teoria)
5  (Parte I teoria)
Bachelor's degree in Applied Mathematics Dynamical Systems (2019/2020)   9  eLearning 1  (Parte I esercitazioni)
Bachelor's degree in Bioinformatics Mathematical analysis (2019/2020)   6  eLearning 4 
Bachelor's degree in Applied Mathematics Mathematical analysis 3 (2019/2020)   6  eLearning 1 
Bachelor's degree in Applied Mathematics Dynamical Systems (2018/2019)   9  eLearning 2  (Esercitazioni 2 parte II)
Bachelor's degree in Applied Mathematics Mathematical analysis 3 (2018/2019)   6  eLearning 1  (Esercitazioni)

 
 
Research interests
Topic Description Research area
Manifolds Geometric variational and evolution problems: minimal surfaces, motion by mean curvature. Optimal mass transport theory. Mathematics - applications and modelling
Calculus of variations and optimal control; optimization


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