Rosanna Davison Laking

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  4. Rosanna Davison Laking
FOTO LAKING, February 13, 2019
Position
Associate Professor
Academic sector
MATH-02/A - Algebra
Research sector (ERC-2024)
PE1_2 - Algebra

Office
Ca' Vignal 2,  Floor 2,  Room 9
Telephone
+39 045 802 7838
E-mail
rosanna|laking*univr|it <== Replace | with . and * with @ to have the right email address.
Personal web page
http://profs.scienze.univr.it/laking/

Office Hours

Monday, Hours 2:30 PM - 4:30 PM,  

Anche su appuntamento // Also available by appointment

Curriculum

Modules

Modules running in the period selected: 18.
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 Algebraic Geometry (2024/2025)   6    3  METHODS OF ALGEBRAIC GEOMETRY
3  COMMUTATIVE ALGEBRA
Bachelor's degree in Bioinformatics Linear algebra and analysis [Matricole dispari] (2024/2025)   12  eLearning 6  ALGEBRA LINEARE
Master's degree in Mathematics Algebraic Geometry (2023/2024)   6  eLearning 3  COMMUTATIVE ALGEBRA
3  METHODS OF ALGEBRAIC GEOMETRY
Bachelor's degree in Computer Science Linear Algebra (2023/2024)   6  eLearning 6 
Master's degree in Mathematics Algebraic Geometry (2022/2023)   6  eLearning 3  METHODS OF ALGEBRAIC GEOMETRY
3  COMMUTATIVE ALGEBRA
Bachelor's degree in Computer Science Linear Algebra (2022/2023)   6  eLearning 6 
Bachelor's degree in Applied Mathematics Algebra (2021/2022)   9  eLearning 1  TEORIA DI GALOIS
1  ELEMENTI DI ALGEBRA
Master's degree in Mathematics Algebraic Geometry (2021/2022)   6  eLearning 3  METHODS OF ALGEBRAIC GEOMETRY
1  COMMUTATIVE ALGEBRA
Bachelor's degree in Computer Science Linear Algebra (2021/2022)   6  eLearning 5 
Master's degree in Mathematics Representation theory (2020/2021)   6  eLearning 3 
Master's degree in Mathematics Algebraic Geometry (2019/2020)   6  eLearning 1  COMMUTATIVE ALGEBRA
1  METHODS OF ALGEBRAIC GEOMETRY
Master's degree in Mathematics Representation theory (2018/2019)   6  eLearning 1  (Esercitazioni)

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

Algebra
The group works in representation theory of algebras.
Research interests
Topic Description Research area
Triangulated categories The study of abstract concepts and methods arising from homological algebra, including the study of important reduction techniques for abelian or triangulated categories, such as torsion pairs, t-structures, localization theory. Algebra, Geometry, and Mathematical Logic
Category theory; homological algebra
Purity in representation theory The theory of purity incorporates the study of pure-injective modules, definable subcategories and the Ziegler spectrum. Pure-injective modules are those that have a particular "compactness" property with respect to infinite systems of linear equations. Such modules play an important role in the model theory of modules, approximation theory and generalisations of Auslander-Reiten theory. The techniques involved can be extended to triangulated categories via categories of functors. Algebra, Geometry, and Mathematical Logic
Associative rings and algebras
Representation theory of algebras Representation theory studies rings and algebras in terms of their representations, that is, by investigating the associated module categories and their derived categories. One of the main goals is to understand the complexity of these categories. Particular attention is devoted to finite dimensional algebras over a field and to the role played by infinite dimensional modules over such algebras. Algebra, Geometry, and Mathematical Logic
Associative rings and algebras
Silting and tilting theory Tilting theory and its recent development into silting theory are universal methods for comparing and constructing equivalences between different categories. These techniques have far-reaching applications, ranging from representation theory to algebraic geometry, algebraic topology and cluster algebras. Algebra, Geometry, and Mathematical Logic
Category theory; homological algebra
Projects
Title Starting date
FIS - Large views of small phenomena: decompositions, localizations, and representation type - LAVIE 7/15/24
Structures for Quivers, Algebras and Representations - SQUARE 9/28/23
Reducing complexity in algebra, logic, combinatorics (REDCOM) 1/1/20
FunSilting - Functorial techniques in silting theory 11/1/18



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