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University of Cambridge > Talks.cam > Newnham College MCR Speaker Series > Mathematics and Life Drawing
Mathematics and Life DrawingAdd to your list(s) Download to your calendar using vCal
If you have a question about this talk, please contact Holly Barclay. Catastrophe Theory was largely created by the brilliant and rather extraordinary Fields Medal-winning French mathematician Rene Thom around 1970. It soon gained a high profile in the public imagination and has since found many applications across the sciences and engineering. Some applications – such as those in physics (optics and wave mechanics) and engineering (stability theory of elastic structures, ship stability and computer vision) – may be described as orthodox, but others (in biological morphogenesis and the proposed applications in the social sciences, for example) have been more speculative. Currently the theory is enjoying considerable success in the analysis and understanding of gravitational lensing in the distant reaches of the Universe, with profound consequences. After looking at this and other scientific applications, this lecture will head off in a different direction, for it is not widely known that the theory also applies to a great deal of art. The lecturer hopes to demonstrate that even a basic understanding of Thom’s mathematics can change one’s appreciation of a great deal of both traditional and modern art, with a particular emphasis on the nude. Allan McRobie is a Reader in the Department of Engineering at Cambridge. He is a structural engineer with specialist interests in dynamics and stability. It was during a life drawing class at the Department, (classes that Allan had introduced there to broaden the horizons of the Engineering students) that he first recognised the strong unifying resonances that exist between his lecture notes on stability theory and the shapes in front of his eyes. Warning: this talk contains mathematics, art and nudity. Please do not attend if any offend. This talk is part of the Newnham College MCR Speaker Series series. This talk is included in these lists:
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