Coursework

Activities

I also enjoy playing drums. (Pictures will go up here soon!)


Talks

2018

  • 06/2018: Homotopy and the Hopf Fibration

  • 04/2018: Introduction to Markdown and Latex for Mathematics

  • 02/2018: Topological Fixed Point Theorems

2017

  • 11/2017: Homology and The Snake Lemma

  • 10/2017: Algebraic Geometry: A Historical Primer

  • 10/2017: Introduction to Functional Programming

  • 05/2017: Intermediate LaTeX

  • 04/2017: Introduction to LaTeX

  • 02/2017: Intermediate LaTeXs

  • 01/2017: Intermediate LaTex: Organizing Large Projects

  • 01/2017: Category Theory as a Mathematical Organizational Tool

2016 and Earlier

  • 11/2016: Introduction to LaTeX

  • 11/2016: Introduction to Category Theory, Part 2

  • 10/2016: Introduction to Category Theory, Part 1

  • 10/2016: Haskell for Mathematicians

  • 05/2013: Discrete Mathematics: An Overview of Graphs and Trees


Coursework

Graduate

  • Algebraic Topology (3 Quarters)

    • Fall 2017 – Spring 2018
    • Content: Hatcher Ch.1-4
  • Topics in Real Analysis: Quantum Mechanics

    • Spring 2017
  • Functional Analysis (2 Quarters)

    • Fall 2016 – Winter 2017
    • Content: Conway Ch. 1,2,3,6,7,10.
  • Algebra (1 Quarter)

    • Fall 2017
    • Dummit and Foote

Undergraduate

2017

  • Numerical Methods and Physical Modeling

    • Fall 2017
  • Image Processing

    • Fall 2017
  • Applied Linear Algebra

    • Summer 2017
  • Partial Differential Equations

    • Summer 2017
  • Computer Vision

    • Spring 2017
  • Complex Analysis

    • Spring 2017
  • History of Mathematics (Hyperbolic Geometry)

    • Spring 2017
  • Theory of Computation

    • Winter 2017
    • Content: Sipser
  • Introductory Machine Learning

    • Winter 2017
  • Discrete Mathematics and Graph Theory

    • Winter 2017

2016

  • Design and Analysis of Algorithms

    • Fall 2016
  • Number Theory

    • Summer 2016
  • Advanced Data Structures

    • Spring 2016
  • Knot Theory

    • Spring 2016
  • Abstract Algebra (3 Quarters)

    • Fall 2015 – Spring 2016
    • Content: Beachy and Blair “Abstract Algebra”
  • Real Analysis (3 Quarters)

    • Fall 2015 – Spring 2016
    • Content: Rudin, “Principles of Mathematical Analysis”

2015

  • Point-Set Topology

    • Winter 2015
    • Content: Munkres, Topology
  • Mathematical Algorithms and Systems Analysis in Computer Science

    • Winter 2015
  • Probability

    • Winter 2015
  • Software Tools and Techniques

    • Winter 2015
  • Combinatorics

    • Fall 2015
    • Content: Bona, A Walk Through Combinatorics
  • Mathematical Reasoning and Proof

    • Summer 2015
  • Vector Calculus

    • Summer 2015
  • Structure and Interpretation of Signals and Systems

    • Spring 2015
  • Assembly Programming (x86)

    • Spring 2015
  • C++ Programming

    • Spring 2015
  • Finite Mathematics and Linear Programming

    • Spring 2015

2014

  • Discrete Mathematics and Probability Theory

    • Fall 2014
  • Structure and Interpretation of Computer Programs (Python)

    • Fall 2014
  • Elementary Statistics

    • Summer 2014
  • Introduction to Unix

    • Summer 2014
  • Discrete Mathematics

    • Spring 2014
  • Electrical Circuit Theory

    • Spring 2014
  • Differential Equations and Linear Algebra

    • Spring 2014

2013

  • General Chemistry

    • Spring 2013 – Summer 2013
  • Physics: Mechanics, Electromagnetism, Optics, and Waves

    • Fall 2012 – Spring 2013
  • Calculus: Single and Multivariable

    • Fall 2012 – Spring 2013

2012

  • Data Structures

    • Fall 2012
  • Systems Programming with C

    • Fall 2012
  • Discrete Structures in Computer Science

    • Fall 2012
  • Object-Oriented Programming

    • Spring 2012

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