Robert Bosch |
Digital print on canvas, 17" by 17", 2009.
A simple closed curve (white/sand) divides a disk into two regions:
inside (green/land) and outside (blue/water).
Digital print on canvas, 17" by 17", 2008.
A simple closed curve (white/sand) divides a disk into two regions:
inside (green/land) and outside (blue/water).
Digital print on canvas, 17" by 17", 2008.
A simple closed curve (white/sand) divides a disk into two regions:
inside (green/land) and outside (blue/water).
Digital print on canvas, 17" by 17", 2008.
A simple closed curve (white/sand) divides a disk into two regions:
inside (green/land) and outside (blue/water).
Robert Bosch, Artist/Professor of Mathematics
Oberlin College, Oberlin, Ohio
"I like to work with self-imposed constraints. For this series, I
challenged myself to use simple closed curves to make "portraits" of
symmetric two-component links. My method entailed converting a
computer-generated drawing of the link into a symmetric collection of
points, viewing the points as the cities of an instance of the traveling
salesman problem (TSP), and then solving the TSP. When solving the TSP, I
made sure that the salesman's tour was symmetric, and I forced it to wind
its way through the cities in such a way that when I colored the inside and
outside of the tour, the resulting portrait of the link would do it
justice."