Francesca Mantese

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foto, December 16, 2015
Position
Associate Professor
Academic sector
MAT/02 - ALGEBRA
Research sector (ERC)
PE1_2 - Algebra

Office
Ca' Vignal 2,  Floor 2,  Room 11
E-mail
francesca|mantese*univr|it <== Replace | with . and * with @ to have the right email address.

Office Hours

Ricevimento su appuntamento

Curriculum

Modules

Modules running in the period selected: 48.
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 Computational algebra (2023/2024)   6  eLearning 6 
Bachelor's degree in Applied Mathematics Linear Algebra and Elements of Geometry (2023/2024)   12  eLearning 3  ALGEBRA LINEARE
4  ELEMENTI DI GEOMETRIA
Bachelor's degree in Applied Mathematics Algebra (2022/2023)   9  eLearning 1  ELEMENTI DI ALGEBRA
1  TEORIA DI GALOIS
Master's degree in Mathematics Homological Algebra (2022/2023)   6  eLearning 2 
Bachelor's degree in Applied Mathematics Linear Algebra and Elements of Geometry (2022/2023)   12  eLearning 6  ALGEBRA LINEARE
2  ELEMENTI DI GEOMETRIA (Parte 1)
Master's degree in Mathematics Computational algebra (2021/2022)   6  eLearning 6 
Bachelor's degree in Applied Mathematics Linear Algebra and Elements of Geometry (2021/2022)   12  eLearning 2  ELEMENTI DI GEOMETRIA (Esercitazioni)
6  ALGEBRA LINEARE
Bachelor's degree in Applied Mathematics Linear Algebra and Elements of Geometry (2020/2021)   12  eLearning 6  ALGEBRA LINEARE
4  ELEMENTI DI GEOMETRIA (Teoria)
Master's degree in Mathematics Representation theory (2020/2021)   6  eLearning 2 
Master's degree in Mathematics Computational algebra (2019/2020)   6  eLearning 6 
Bachelor's degree in Applied Mathematics Linear Algebra and Elements of Geometry (2019/2020)   12  eLearning 4  ELEMENTI DI GEOMETRIA (Teoria)
3  ALGEBRA LINEARE
Master's degree in Mathematics Algebraic geometry (seminar course) (2018/2019)   6    1 
Bachelor's degree in Applied Mathematics Linear Algebra and Elements of Geometry (2018/2019)   12  eLearning 4  ELEMENTI DI GEOMETRIA (parte 1)
6  ALGEBRA LINEARE
Master's degree in Mathematics Representation theory (2018/2019)   6  eLearning 2  (Teoria 1)
Master's degree in Mathematics Computational algebra (2017/2018)   6  eLearning 4 
Bachelor's degree in Applied Mathematics Linear Algebra and Elements of Geometry (2017/2018)   12  eLearning 3  ALGEBRA LINEARE
Master's degree in Mathematics Computational algebra (2015/2016)   6    6 
Bachelor's degree in Applied Mathematics Algebra (2014/2015)   6    1 
Bachelor's degree in Applied Mathematics Linear Algebra and Elements of Geometry (2014/2015)   12    4  ELEMENTI DI GEOMETRIA (Teoria)
Master's degree in Mathematics Representation theory (2014/2015)   6    2 
Bachelor's degree in Applied Mathematics Algebra (2013/2014)   6    1  (esercitazioni 2)
Master's degree in Mathematics Computational algebra (2013/2014)   6    1  (Esercitazioni)
5  (Teoria)
Bachelor's degree in Applied Mathematics Linear Algebra and Elements of Geometry (2013/2014)   12    2  ELEMENTI DI GEOMETRIA (Teoria 1)
Bachelor's degree in Applied Mathematics Algebra (2012/2013)   6    1  (Esercitazioni)
Bachelor's degree in Applied Mathematics Linear Algebra and Elements of Geometry (2012/2013)   12    1  ELEMENTI DI GEOMETRIA (Esercitazioni)
2  ALGEBRA LINEARE (Esercitazioni)
Master's degree in Mathematics Representation theory (2012/2013)   6    2  (Teoria)
Master's degree in Mathematics Computational algebra (lm) (2011/2012)   6    4 
Master's degree in Mathematics Representation theory (2010/2011)   6    3 
Master's degree in Mathematics Computational algebra (lm) (2009/2010)   6    4 
Bachelor in Computer Science (until 2008-2009 academic year) Basic Mathematics (2008/2009)   4    4 
Degree in Applied Mathematics (until a.y. 2008/2009) Computational algebra (2008/2009)   4    2  modulo avanzato
Degree in Applied Mathematics (until a.y. 2008/2009) Linear Algebra and Elements of Geometry (2008/2009)   9    6  modulo di base
Bachelor in Computer Science (until 2008-2009 academic year) Basic Mathematics (2007/2008)   4    4 
Degree in Applied Mathematics (until a.y. 2008/2009) Computational algebra (2007/2008)   4    2  modulo avanzato
Degree in Applied Mathematics (until a.y. 2008/2009) Linear Algebra and Elements of Geometry (2007/2008)   9    6  modulo di base
Bachelor in Computer Science (until 2008-2009 academic year) Basic Mathematics (2006/2007)   4    4 
Degree in Applied Mathematics (until a.y. 2008/2009) Linear Algebra and Elements of Geometry (2006/2007)   9    6  Modulo base
Bachelor's degree in Multimedia Information Technology (until 2008-2009) Basic Mathematics (2005/2006)   4    4 
Bachelor in Computer Science (until 2008-2009 academic year) Basic Mathematics [Sezione B] (2004/2005)   4     

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Research groups

Algebra
The group works in representation theory of algebras.
INdAM - Research Unit at the University of Verona
We collect here the scientific activities of the Research Unit of Istituto Nazionale di Alta Matematica INdAM at the University of Verona
Research interests
Topic Description Research area
Homological algebra Tilting theory. Homological Conjectures. Localization in abelian and triangulated categories. Discrete and computational mathematics
Category theory; homological algebra
Rings and algebras arising under various constructions Localization of rings. Ring epimorphisms. Endomorphism rings of tilting and cotilting modules. Discrete and computational mathematics
Associative rings and algebras
Abelian categories Torsion pairs and cotorsion pairs in abelian categories. Approximations in abelian categories. Heart of t-structures associated to torsion pairs. Discrete and computational mathematics
Category theory; homological algebra
Modules, bimodules and ideals Indecomposable decompositions. Approximations. Purity. Endoproperties of modules. Discrete and computational mathematics
Associative rings and algebras
Projects
Title Starting date
Reducing complexity in algebra, logic, combinatorics (REDCOM) 1/1/20
PRIN 2017 - Categories, Algebras: Ring-Theoretical and Homological Approaches (CARTHA) 1/1/19
CATLOC - Categorical localisation: methods and foundations 3/1/17
Strutture algebriche e loro applicazioni: categorie abeliane e derivate, entropia algebrica e rappresentazioni di algebre 10/1/12
Teoria tilting, localizazzione e purità in categorie di moduli e categorie derivate (PRIN 2009) 7/15/11
Differential graded categories 3/1/11
Teoria tilting e cotilting e generalizzazioni; applicazioni alle categorie derivate, alle categorie cluster, alla localizzazione, alle congetture omologiche e ad altri problemi aperti (PRIN 2007) 9/22/08
Algebras and cluster categories 3/1/08
Teoria tilting e cotilting per algebre di artin, anelli astratti e topologici. Confronto fra moduli di lunghezza finita e infinita. (PRIN 2005) 1/30/06
Decomposition and tilting theory in module, derived and cluster categories 3/1/05



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