Academia

My thesis

• Title: Galois Cohomology of Simply Connected Simple Real Algebraic Groups and Reeder's Puzzle

• Supervisor: Prof. Mikhail V. Borovoi, Tel Aviv University

• Discipline: Mathematics, Faculty of Exact Sciences

• Areas in mathematics: algebra, algebraic groups, Galois cohomology, combinatorics and graph theory.

Publications

1. Mikhail Borovoi, Zachi Evenor, Real homogenous spaces, Galois cohomology, and Reeder puzzles, Journal of Algebra (2016), pp. 307-365, 10.1016/j.jalgebra.2016.07.032

2. Zachi Evenor, Solutions of Reeder's Puzzle, 2015 [arXiv:1511.03069]

3. Mikhail Borovoi, Zachi Evenor, Galois cohomology of simply connected real groups and labelings of Dynkin diagrams, 2014 [arXiv:1406.4362] (accepted)

4. Zachi Evenor, Calculus for Chemists (Tutoring Lecture Notes), 2014 (TAU Exact Science Library)

5. I. Evenor, E. Grinvald, F. Lenz, S. Levit, Analysis of light scattering off photonic crystal slabs in terms of Feshbach resonances, 2012 (The European Physical Journal D, Vol. 66, 2012, p.231) [arXiv:1209.5648]

6. Izhak Evenor, Eran Grinvald, Frieder Lenz, Shimon Levit, Feshbach resonances and their interaction in light scattering off photonic crystal slabs, 2011 [arXiv:1111.0208]

My Notes and Formula Sheets

Here you can find lecture notes, summaries and formulae sheets I wrote during my studies as a mathematics and physics student at Tel Aviv University. I find them useful and helpful. They are copyrighted (C). You can download and use them (but not to modify them). I made great effort to ensure that they are correct. If there are mistakes please let me know and I'll fix them.

Legal Disclaimer: I bear no responsibility for damage caused by using them. Use on your own responsibility.

• One-page High School Math Review (Basic Algebra and Trigonometry Formulae Sheet)

• Counting Infinity (a Friendly Introduction in Hebrew about Counting Infinity)

• First Calculus course for Exact Sciences (Summary and Formula Page)

• Practical Guide for Calculating Limits (Summary Page in Calculus)

• Integrals Table (Formula Sheet in Calculus)

• Euler's Constant: e = 2.718281... (Definition and proofs)

• Euler's Formula and Euler's Identity (Introductry level proof of this pretty fact)

• Multivariable Calculus (Calculus 2B for Engineers)

• Set Topology (Summary of Lecture Notes at Set Topology)

• Probability Distributions Chart (Summary Page in Probability)

• Basic Linear Algebra (Short Summary)

• Real Inner Product (Short Summary)

• Vector Product (Cross Product) (Short Summary)

• The Ring of Polynomials (Lecture Notes)

• Group Theory (Summary)

• Fourier Analysis (Summary)

• Fields and Galois Theory (Lecture Notes of Algebra B2 course)

• Introduction to (Affine) Algebraic Varieties (Seminar talk I gave in 2012)

• Hilbert's Nullstellensatz (Summary)

• The Adjoint Representation (Lie Groups) (Summary)

• Homological Algebra: The Five Lemma and The Snake Lemma (Notes and Proofs)

Teaching:

• Calculus 1c (for chemists), Fall 2013/2014

• Linear Algebra for Engineers, Spring 2013/2014

• Calculus 1c (for chemists), Fall 2014/2015

• Linear Algebra for Engineers, Fall 2014/2015

• Calculus 2b (for Engineers), Spring 2014/2015

• Calculus 1b (for Engineers), Fall 2015/2016

• Calculus 2b (for Engineers), Spring 2015/2016

• Linear Algebra for Engineers (for Engineers), Spring 2015/2016

• Complex Analysis for Engineers, Fall 2016/2017

• Calculus 1b for Computer Science, Fall 2016/2017

• Calculus 2b (for Engineers), Spring 2016/2017 (see also here)