Ian C. Percival

Ian Colin Percival (born 1931) is a British theoretical physicist. He is the Emeritus Professor of the School of Physics and Astronomy^[1] at Queen Mary and Westfield College, University of London. He is one among the pioneers of quantum chaos and he is well known for his suggestion in the 1970s about the existence of a different type of spectra of quantum-mechanical systems due to classical chaos.^[2] Later numerical exploration clearly established this idea. In 1987, he came up with Franco Vivaldi algebraic number theory of quadratic number fields on the counting of periodic orbits in discrete chaotic dynamical systems ( the cats figure of Vladimir Arnold).^[3] Later on, he worked on the basics of quantum mechanics and the measurement process. Together with Walter Strunz he suggested the properties of the quantum foam at the Planck scale, (similar to the movement of particles due to Brownian motion) in the wave function of an atom-beam interference.^[4]

Awards

In 1985 he was awarded the Naylor Prize. In 1999 he was awarded the Paul Dirac Medal and Prize, this is awarded annually by the Institute of Physics. He is a Fellow of the Royal Society of London.

Books

• Together with Derek Richards: Introduction to Dynamics, Cambridge University Press 1982
• Chaos: A Science for the Real World, in Nina Hall (Herausgeber) The New Scientist Guide to Chaos, Penguin 1992 (auch New Scientist, 21. Oktober 1989)
• Quantum State Diffusion, Cambridge University Press 1998
• Together with Nicolas Gisin The Quantum-State Diffusion Model applied to Open Systems, Journal of Physics A, volume 25, 1992, pp. 5677–91
• Published with P. Cvitanović, A. Wirzba: Quantum Chaos–Quantum Measurement, Kluwer 1992 (darin von Percival: Quantum Records)
• Punlished with Michael Berry, Nigel Oscar Weiss Dynamical Chaos, Royal Society London 1987, Princeton University Press 1989 (Royal Society Discussion Meeting 4. / 5. Februar 1987)
• Proc. Roy. Soc., A, volume 413, 1987 (darin von Percival Chaos in Hamiltonian Systems, p. 131)
• Integrable and nonintegrable Hamiltonian systems, in'Non-linear dynamics aspects of particle accelerators, Lecture Notes in Phys, volume 247, 1986, pp. 12–36

References

1. ↑ Home Page 
2. ↑ Percival Regular and irregular spectra, J. Phys. B, volume 6, 1973, L 229–232
3. ↑ Percival, Vivaldi Arithmetical properties of strongly chaotic motion, Physica D, volume 25, 1987, p. 105
4. ↑ Percival, Strunz Detection of space-time fluctuations by a model matter interferometer, Proc. Roy. Soc., A, 453, 1997, pp. 431–446. Percival Atom interferometry, spacetime and reality, Physics World, März 1997