Courses I teach in the Spring semester of 2012-2013
Undergraduate senimar "Introduction to algebraic geometry"
Syllabus
Seminar schedule: Thursdays, 14:00-16:00, Dan David 204.
Material for study: Source 1,
Source 2,
Source 3,
Source 4
Exercises: no. 1,
no. 2,
no. 3,
no. 4,
no. 5,
no. 6,
no. 7,
no. 8,
no. 9
Guided reading "Basic Algebraic Topology"
Syllabus
(Hebrew,
English)
Meetings schedule: Wednesdays, 14:00-16:00, Schreiber 210.
Material for study: Source 1,
Source 2,
Source 3
Exercises: no. 1,
no. 2,
no. 3,
no. 4,
no. 5,
no. 6,
no. 7,
no. 8,
no. 9,
no. 10
Examination test
Courses taught in 1992-2012
- Advanced Geometry and Topology: Enumerative Geometry
Syllabus (Hebrew,
English)
- Algebra B-1
Syllabus
(Hebrew,
English)
- Advanced geometry and topology
Syllabus
(Hebrew,
English)
Material for study: Source 1,
Source 2,
Source 3,
Source 4
Examination test
- Advanced seminar in geometry and topology: Moduli of Curves
Program
- Basic Algebraic Topology
Syllabus
(Hebrew,
English)
- Undergraduate senimar "Introduction to algebraic geometry"
Syllabus
- Advanced Geometry and Topology: Geometry and Topology of Complex
Varieties
Syllabus (Hebrew,
English)
- Advanced Geometry and Topology: K-Theory
Syllabus (Hebrew,
English)
- Linear algebra II
Syllabus (Hebrew,
English)
- Enumerative geometry
Syllabus
- Undergraduate project:
Geometry of tropical varieties
Program
- Undergraduate project:
Enumeration of tropical and algebraic curves
Program
- Linear Algebra I
Syllabus
- Differential Geometry
Syllabus
- Undergraduate seminar "Introduction to Algebraic Geometry"
Syllabus
- Topology
Syllabus (Hebrew,
English)
- Advanced Algebraic Topology: String theory and related topics
Syllabus (Hebrew,
English)
- Advanced Algebraic Topology: K-theory
Syllabus (Hebrew,
English)
- Non-Euclidean geometry
Syllabus
- Algebraic Topology I
Syllabus
- Algebraic Topology II
Syllabus
- Linear Algebra for Economists
Syllabys
(Hebrew,
English)
- Linear Algebra for Mechanical Engineering
Syllabus (
English, Hebrew)
- Seminar "Characteristic classes and applicarions"
Syllabus
- Advanced seminar in algebraic topology (jointly with M. Polyak)
Program
- Advanced seminar in pure mathematics (jointly with M. Polyak)
Program
- Advanced seminar in pure mathematics (jointly with M. Polyak)
Program
- Singularity Theory I
Syllabus