Горинов Алексей Геннадьевич

Education and Degrees

2004

Candidate of Sciences* (PhD)

2004

PhD in Mathematics
University of Paris 7
Thesis Title: Conical resolutions of discriminants and applications to complex and real algebraic geometry.

1998

Degree
Lomonosov Moscow State University

* Candidate of Sciences
According to the International Standard Classification of Education (ISCED) 2011, Candidate of Sciences belongs to ISCED level 8 - "doctoral or equivalent", together with PhD, DPhil, D.Lit, D.Sc, LL.D, Doctorate or similar. Candidate of Sciences allows its holders to reach the level of the Associate Professor.

Professional Interests

Topology of complex algebraic varieties configuration spaces discriminant complements moduli spaces Hodge theory low-dimensional topology geometric structures on manifolds

Awards and Accomplishments

Best Teacher — 2023, 2018

Courses (2024/2025)

Postgraduate seminar (Postgraduate course; 3 year, 1 semester)Rus
Postgraduate seminar (Postgraduate course; 2 year, 1 semester)Rus
Research Seminar (Postgraduate course)Rus
Topics in Algebra, Geometry and Probability Theory (Postgraduate course; 1 year, 1 semester)Rus
Past Courses

academic course

Selected chapters of algebra, geometry and probability theory. The course of the postgraduate school.

Elliptic operators course page

Timetable for today

Full timetable

Conferences

2017
Еженедельный семинар Лаборатории алгебраической геометрии и ее приложений (Москва). Presentation: A purity theorem for configuration spaces of smooth compact algebraic varieties

Supervisor of the following Doctoral theses

for a Candidate of Sciences degree

1
G. Kondyrev Formalism of traces in derived algebraic geometry, 2022
2
h-Principle and maps with prescribed singularities, 2020
3
On the Rational Homotopy Type of Complements
4
I. Yakovlev Computations in Wrapped Fukaya category
5
Cohomology of spaces of projective hypersurfaces with mild singularities

Research interests

Topology of complex algebraic varieties, in particular configuration spaces, discriminant complements, and moduli spaces; Hodge theory; low-dimensional topology and geometric structures on manifolds

Courses

Topology II: Introduction to Homology and Cohomology Theory - Master's level, Faculty of Mathematics; Programme: Mathematics; 1st year; Blocks 3, 4

17

Aug

2016

'Math in Moscow Programme Was Absolutely Incredible'

Jonathan Gerhard from James Madison University spent one semester studying in Math in Moscow programme run jointly by HSE, Moscow Center for Continuous Mathematical Education, and Independent University of Moscow. During his time in Russia Jonathan took intensive maths courses, studied the Russian language and traveled to several Russian cities.

Alexei Gorinov