Spring 2026 Course Search

This course asks each student to work in a self-directed way among a community of critical thinkers. Finding one’s voice, as a maker, requires research sources of influence and inspiration. Students are expected to undertake a significant amount of work outside of regular class meetings. At this point in your Visual Arts Education you must be able to represent serious attention and dedication to your work, and prove that you can manage your time and energy towards advanced inquiry.

In this course we will focus on cutting and welding non-ferrous metals. Hand cutting and CNC assisted plasma cutting will be the methods in which stock will be cut. The fabrication processes will begin through brazing methods (acetylene) for connecting non-similar metals. There will also be instruction on pinpoint forging as well as the safe use of the blacksmithing forge in the Sculpture department. We will then advance to learning the skills involved in using the GTAW welders for non-ferrous welding.

This course covers the breadth of university calculus: differentiation, integration, infinite series, and ordinary differential equations. It focuses on concepts and interconnections. In order to cover this much material, computational techniques are de-emphasized. The approach is historically based and classical, following original texts where possible.

Multivariable calculus is one of the core parts of an undergraduate mathematics curriculum. Introductory calculus mostly concentrates on situations where there is one input and one output variable; multivariable extends differentiation, integration, and differential equations to cases where there are multiple input and output variables. In this way, multivariable calculus combines calculus and linear algebra; the subject can also be called vector and matrix calculus.

Everything is geometry! This class is about two things: first, about how mathematicians have extended the concept of "geometry" beyond triangles and circles, into higher-dimensional spaces, curved spaces, spaces of functions, discrete spaces, and more. Second, about how this extension of "geometry" can allow us to apply our powerful geometric intuition to a wide range of problems that might not initially seem geometric, both within mathematics, and in physics, computer science, and elsewhere.

Discrete mathematics studies problems that can be broken up into distinct pieces. Some examples of these sorts of systems are letters or numbers in a password, pixels on a computer screen, the connections between friends on Facebook, and driving directions (along established roads) between two cities. In this course we will develop the tools needed to solve relevant, real-world problems. Topics will include: combinatorics (clever ways of counting things), number theory and graph theory. Possible applications include probability, social networks, optimization, and cryptography.