Artist and author, Tony Robbin, works with painting, sculpture and computer visualizations. He is a pioneer in the computer visualization of four-dimensional geometry. With his paintings and innovative computer visualizations of hyperspace, he continues to investigate different models of the fourth dimension and how these are applied in art and physics.
“I am interested in the flow of liquids and gases at very small scales (so-called microfluidics) where experimental analysis is often impossible. Using mathematical modelling and computational simulation can then provides unique insight into such flows.
Much of my research has concerned the dynamics of liquid drops – how they merge, form and interact with solid surfaces (do they splash?).”
James Sprittles is Assistant Professor in Mathematics, University of Warwick.
Dr Kit Yates is a Senior Lecturer in mathematical biology at the University of Bath. His job consists of taking real-world phenomena and uncovering the mathematical truths that lie behind them. He extracts the common patterns that underlie these processes and communicates them. He works in applications as diverse as embryonic disease, the patterns on eggshells and the devastating swarming of locust plagues – teasing out the mathematical connections in the process.
Brian Clegg is an English science writer. He is the author of popular science books on topics including light, infinity, quantum entanglement and surviving the impact of climate change, and biographies of Roger Bacon and Eadweard Muybridge. In this exclusive interview he discusses ideas relating to his latest book, ‘Dark Matter & Dark Energy: The Hidden 95% of the Universe’.
James Sprittles is an Associate Professor in the Mathematics Institute at the University of Warwick, who studies the mathematical modelling and computational simulation of technologically-relevant interfacial flows, which are particularly relevant in the emerging fields of nano- and microfluidics.
Artist and writer, Richard Bright, has addressed the relationship between art, science and consciousness for over 30 years. In his recent series of drawings he explores the impermanent and shifting process of time.
Werner Sun is a visual artist who lives and works in Ithaca, NY. A particle physicist by training, he makes folded paper constructions that investigate the role of pattern and abstraction in the everyday acts of observing and knowing. Werner’s practice combines elements of sculpture, photography, coding, digital printmaking, drawing, and collage.
Ian Stewart is an Emeritus Mathematics Professor at the University of Warwick and a Fellow of the Royal Society. He is author or coauthor of over 190 published research papers on pattern formation, chaos, network dynamics, and biomathematics. He has published over 120 books including ‘Does God Play Dice?’, ‘Nature’s Numbers’, ‘Why Beauty is Truth’, ‘Professor Stewart’s Cabinet of Mathematical Curiosities’, ’17 Equations that Changed the World’, ‘Infinity’, ‘Calculating the Cosmos’, and the four books of the bestselling ‘Science of Discworld’ series with Terry Pratchett and Jack Cohen. He has five honorary degrees, and his awards include the Royal Society’s Faraday Medal, the IMA Gold Medal, the AAAS Public Understanding of Science Award, the LMS/IMA Zeeman Medal, the Lewis Thomas Prize, and the Euler Book Prize. He is an honorary wizard of Unseen University on Discworld. In this exclusive interview he discusses the mathematics behind patterns in Nature.
Dr Thomas Woolley is a Lecturer in Applied Mathematics at Cardiff University. He specializes in mathematical biology, where his doctorate focused on understanding the pattern formation behind fish spots and zebra stripes. Alongside this research he now investigates mathematical models of stem cell movement. The hope is that by understanding how stem cells move we can influence them and, thus, speed up the healing process.
Dr Priya Subramanian is a Research Fellow at the Department of Mathematics, University of Leeds. Her interests lie in understanding mechanisms that govern spatio-temporal patterns and emergent behaviours in systems such as thermacoustic systems, transistional (convective/shear) flows of fluids and motion of active organelle filaments. Currently, she is looking at formation of quasipatterns; patterns that possess discrete spectra despite having no translational symmetries.