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{{http://people.math.binghamton.edu/images//faculty/alex.jpg?220x260}}
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===== Alex Feingold =====
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Professor \\
Ph.D., 1977, Yale University \\
At Binghamton since 1979 \\
**Areas of Interest:** Algebra, Lie algebras, conformal field theory \\
[[ :research#alex | Summary of research interests ]] \\

[[ http://www.ams.org/mathscinet/search/publications.html?pg1=IID&s1=65765 | Math Reviews list of published papers ]].  \\
(Institutional subscription to [[ http://www.ams.org/mathscinet/ | MathSciNet]] is needed for viewing.) \\



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| **E-mail:** | feingold@binghamton.edu, alex@math.binghamton.edu |
| **Office:**  | WH 115       |
| **Fax:**    | (607) 777-2450             |
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  * **Office hours:** 
    * MWF  2:20 - 3:20 \\   and by appointment \\ 
  * **Courses:**
     * **Fall 2024** \\ \\ <WRAP 85% indent>
| Math 304 | Section 02 :| Linear Algebra |
| |MWF 9:40 - 11:10 | WH-G002 |
| Math 304 | Section CO :| Linear Algebra |
| |  -  | - |
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     * **Spring 2025** \\ \\ <WRAP 85% indent>
| Math 304 | Section 06 :| Linear Algebra |
| |MWF 1:10 - 2:40 | WH-G002 |
| Math 304 | Section Coor :| Linear Algebra |
| |  -  | - |
| Math 404 | Section 01 :| Advanced Linear Algebra |
| |MWF 11:20 - 12:50 | - |
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  * **Ph. D. Students:**
    * Joshua Carey, Spring, 2022  \\ **Thesis:** Branching rule decomposition of the level-1 $E_8^{(1)}$-module with respect to the irregular subalgebra $F_4^{(1)} \oplus G_2^{(1)}$
    * Diego Penta, Spring, 2016  \\ **Thesis:** Decomposition of the Rank 3 Kac-Moody Lie Algebra F with Respect to the Rank 2 Hyperbolic Subalgebra Fib
    * Christopher Mauriello, Spring, 2013  \\ **Thesis:** Branching Rule Decomposition of Irreducible Level-1 E<sub>6</sub><sup>(1)</sup>-modules with respect to F<sub>4</sub><sup>(1)</sup>
    * Quincy Loney, Summer, 2012  \\ **Thesis:** Decomposition of Level-1 Representations of D<sub>4</sub><sup>(1)</sup> With Respect to its Subalgebra G<sub>2</sub><sup>(1)</sup> in the Spinor Construction
    * Omar Saldarriaga, Summer, 2004  \\ **Thesis:** Fusion Algebras, Symmetric Polynomials, Orbits of Elementary N-Groups, and Rank-Level Duality
    * Mike Weiner, Spring, 1994  \\ **Thesis:** Bosonic Construction of Vertex Operator Para-Algebras from Symplectic Affine Kac-Moody Algebras


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Here's a link to my [[http://people.math.binghamton.edu/alex|personal web page]] where you can find links to syllabi of my current and recent courses, links to pictures of my mathematical sculptures, links to the webpages I maintain for the Phi Beta Kappa liberal arts honor society, and for the Pi Mu Epsilon math honor society, as well as many other interesting links.