Mathematics is elegant and insightful but often misconstrued as merely a collection of facts and methods. I believe the beauty of mathematics lies not in its theorems or procedures, or even in the answers they provide, but in the intuition and clarity of understanding that mathematics grants us. Ultimately, this beauty is what I strive to share with my students. To this end, my teaching philosophy is anchored in the motto so often repeated to my students:
Mathematics is a skill, not a subject.
The subtle but important difference is that the content of mathematics can be learned through mindless memorization of theorems and methodology but the intuition -- the beauty -- is developed only through practice, critical assessment, and reflection. Learning how to think mathematically is an individualized process, and students must actively construct their own understanding.
Graph Theory
Differential Equations
Multivariable Calculus
Calculus II
Calculus I
Finite Mathematics
Independent Study on Network Ranking
Complex Analysis
Linear Algebra
Multivariable Calculus and Modeling
Calculus I and Modeling
Analysis I (graduate level)
Algebraic Structures (graduate level)
Vector Calculus
Elementary Differential Equations
Calculus II
Basic Concepts of Elementary Mathematics I
Calculus for Business Administration and Social Sciences
Precalculus Mathematics
Finite Mathematics
Basic College Mathematics
Intensive Basic College Mathematics
Calculus I (recitation and computer lab)
Calculus II (recitation and computer lab)