Andrew Salch

Andrew Salch

Research interest(s)/area of expertise

Algebraic topology and its relationships with number theory. In particular: computational stable homotopy theory, homotopy groups of spheres and other finite CW-complexes, expressions of orders of stable homotopy groups as factors in special values of L-functions.

Research

asalch.wayne.edu

Education

• Ph.D., Mathematics, University of Rochester, 2008
• M.A., Mathematics, University of Rochester, 2005
• B.S., Mathematics, Portland State University, 2003

Courses taught by Andrew Salch

Fall Term 2024

• MAT6500 - Topology I
• MAT7570 - Topics in Geometry and Topology

Winter Term 2024

• MAT5400 - Elementary Theory of Numbers
• MAT5540 - Topological Data Analysis

Fall Term 2023

• MAT5530 - Elementary Differential Geometry and its Applications
• MAT7570 - Topics in Geometry and Topology

Winter Term 2023

• MAT2500 - Fundamentals of Mathematics and Proof-Writing
• MAT5430 - Algebra II

Fall Term 2022

• MAT2150 - Differential Equations and Matrix Algebra
• MAT6500 - Topology I

Winter Term 2022

• MAT5540 - Topological Data Analysis
• MAT7500 - Topology II