Experimental observations of the paintings of Jackson Pollock reveal that the artist was exploring ideas in fractals and chaos before these topics entered the scientific mainstream.
Can science be used to further our understanding of art? This question meets with reservations from both scientists and artists. However, for the abstract paintings produced by Jackson Pollock in the 1940s and 1950s, scientific objectivity proves to be an essential tool for determining their fundamental content. Pollock dripped paint from a can onto vast canvases on the floor of his barn. Although recognized as a crucial advance in the evolution of modern art, the precise quality and significance of the patterns created by this unorthodox technique remain controversial.
In contrast to the broken lines painted by conventional brush strokes on canvas, Pollock used a constant stream of paint to produce a uniquely continuous trajectory as it splattered onto the canvas below. A typical canvas would be reworked many times over a period of several months, with Pollock building up a dense web of paint trajectories. This repetitive and cumulative process - sometimes called "continuous dynamic" painting - is strikingly similar to the way in which fractal patterns evolve in nature.
In the October issue of Physics World magazine, Richard Taylor from the University of Oregon, Adam Micolich and David Jonas from the University of New South Wales, explain how they used fractal analysis to study Pollock's paintings.
Further reading
P Falkenberg and H Namuth 1998 Physics, Fractals and Pollock. This was part of a TV documentary series called Quantum made by the Australian Broadcasting Corporation. See also Namuth's article in Pollock Painting ed Barbara Rose (Agrinde Publications, New York, 1980) J Gleick 1987 Chaos (Penguin Books, New York) US / UK J Gouyet 1996 Physics and Fractal Structures (Springer, New York) US / UK J Klafter, M F Shesinger and G Zumofen 1996 Beyond Brownian motion Physics Today February pp3339 E G Landau 1989 Jackson Pollock (Thames and Hudson, London) UK B B Mandelbrot 1977 The Fractal Geometry of Nature (W H Freeman, New York) US / UK E Ott 1993 Chaos in Dynamical Systems (Cambridge University Press, Cambridge) US / UK R Shaw 1984 The Dripping Faucet as a Model Chaotic System (Aerial Press, Santa Cruz) US R P Taylor 1998 Splashdown New Scientist 25 July pp3031 R P Taylor, A P Micolich and D Jonas 1999 Fractal analysis of Pollock's drip paintings Nature 399 422 D Tritton 1986 Ordered and chaotic motion of a forced spherical pendulum Euro. J. Phys. 7 162 C Tsallis 1997 Lévy distributions Physics World July pp4345