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Ilya Prigogine

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Ilya Prigogine
File:Ilya Prigogine.jpg
Born
Ilya Romanovich Prigogine

(1917-01-25)25 January 1917
Moscow, Russian Empire
Died28 May 2003(2003-05-28) (aged 86)
Brussels, Belgium
NationalityBelgian
Alma materUniversité Libre de Bruxelles
Known forDissipative structures
Brusselator
SpouseHélène Jofé (m. 1945; 1 child) Maria Prokopowicz (m. 1961; 1 child)
AwardsFrancqui Prize (1955)
Rumford Medal (1976)
Nobel Prize for Chemistry (1977)
Scientific career
FieldsChemistry
Physics
InstitutionsUniversité Libre de Bruxelles
International Solvay Institute
University of Texas, Austin
Doctoral advisorThéophile de Donder
Doctoral studentsAdi Bulsara
Radu Bălescu
Dilip Kondepudi
Zili Zhang

Viscount Ilya Romanovich Prigogine (/ˈpriːɡoʊ[invalid input: '(d)']ʒiːn/; Template:Lang-ru, Ilya Romanovich Prigozhin;25 January [O.S. 12 January] 1917 – 28 May 2003) was a Belgian physical chemist and Nobel Laureate noted for his work on dissipative structures, complex systems, and irreversibility.

Biography

Prigogine was born in Moscow a few months before the Russian Revolution of 1917, into a Jewish family.[4][5][6][7][8][9] His father, Roman (Ruvim Abramovich) Prigogine, was a chemical engineer at the Imperial Moscow Technical School; his mother, Yulia Vikhman, was a pianist. Because the family was critical of the new Soviet system, they left Russia in 1921. They first went to Germany and in 1929, to Belgium, where Prigogine received Belgian nationality in 1949. His brother Alexandre (1913-1991) became an ornithologist.[10]

Prigogine studied chemistry at the Université Libre de Bruxelles, where in 1950, he became professor. In 1959, he was appointed director of the International Solvay Institute in Brussels, Belgium. In that year, he also started teaching at the University of Texas at Austin in the United States, where he later was appointed Regental Professor and Ashbel Smith Professor of Physics and Chemical Engineering. From 1961 until 1966 he was affiliated with the Enrico Fermi Institute at the University of Chicago. In Austin, in 1967, he co-founded the Center for Thermodynamics and Statistical Mechanics, now the Center for Complex Quantum Systems.[11] In that year, he also returned to Belgium, where he became director of the Center for Statistical Mechanics and Thermodynamics.

He was a member of numerous scientific organizations, and received numerous awards, prizes and 53 honorary degrees. In 1955, Ilya Prigogine was awarded the Francqui Prize for Exact Sciences. For his study in irreversible thermodynamics, he received the Rumford Medal in 1976, and in 1977, the Nobel Prize in Chemistry. In 1989, he was awarded the title of Viscount in the Belgian nobility by the King of the Belgians. Until his death, he was president of the International Academy of Science, Munich and was in 1997, one of the founders of the International Commission on Distance Education (CODE), a worldwide accreditation agency.[12][13] In 1998 he was awarded an honoris causa doctorate by the UNAM in Mexico City.

Prigogine was first married to Belgian poet Hélène Jofé (as an author also known as Hélène Prigogine) and in 1945 they had a son Yves. After their divorce, he married Polish-born chemist Maria Prokopowicz (also known as Maria Prigogine) in 1961. In 1970 they had a son Pascal.[14] In 2003 he was one of 22 Nobel Laureates who signed the Humanist Manifesto.[15]

Prigogine received an Honorary Doctorate from Heriot-Watt University in 1985 [16]

Research

Prigogine is best known for his definition of dissipative structures and their role in thermodynamic systems far from equilibrium, a discovery that won him the Nobel Prize in Chemistry in 1977. In summary, Ilya Prigogine discovered that importation and dissipation of energy into chemical systems could reverse the maximization of entropy rule imposed by the second law of thermodynamics.[17]

Dissipative structures theory

Dissipative structure theory led to pioneering research in self-organizing systems, as well as philosophical inquiries into the formation of complexity on biological entities and the quest for a creative and irreversible role of time in the natural sciences. See the criticism by Joel Keizer and Ronald Fox.[18]

With professor Robert Herman, he also developed the basis of the two fluid model, a traffic model in traffic engineering for urban networks, analogous to the two fluid model in classical statistical mechanics.

Prigogine's formal concept of self-organization was used also as a "complementary bridge" between General Systems Theory and thermodynamics, conciliating the cloudiness of some important systems theory concepts[which?] with scientific rigour.[citation needed]

Work on unsolved problems in physics

See also: Unsolved problems in physics

In his later years, his work concentrated on the fundamental role of Indeterminism in nonlinear systems on both the classical and quantum level. Prigogine and coworkers proposed a Liouville space extension of quantum mechanics. A Liouville space is the vector space formed by the set of (self-adjoint) linear operators, equipped with an inner product, that act on a Hilbert space.[19] There exists a mapping of each linear operator into Liouville space, yet not every self-adjoint operator of Liouville space has a counterpart in Hilbert space, and in this sense Liouville space has a richer structure than Hilbert space.[20] The Liouville space extension proposal by Prigogine and co-workers aimed to solve the arrow of time problem of thermodynamics and the measurement problem of quantum mechanics.[21]

Prigogine co-authored several books with Isabelle Stengers, including The End of Certainty and La Nouvelle Alliance (Order out of Chaos).

The End of Certainty

In his 1996 book, La Fin des certitudes, co-authored by Isabelle Stengers and published in English in 1997 as The End of Certainty: time, chaos, and the new laws of nature, Prigogine contends that determinism is no longer a viable scientific belief. "The more we know about our universe, the more difficult it becomes to believe in determinism." This is a major departure from the approach of Newton, Einstein and Schrödinger, all of whom expressed their theories in terms of deterministic equations. According to Prigogine, determinism loses its explanatory power in the face of irreversibility and instability.

Prigogine traces the dispute over determinism back to Darwin, whose attempt to explain individual variability according to evolving populations inspired Ludwig Boltzmann to explain the behavior of gases in terms of populations of particles rather than individual particles.[22] This led to the field of statistical mechanics and the realization that gases undergo irreversible processes. In deterministic physics, all processes are time-reversible, meaning that they can proceed backward as well as forward through time. As Prigogine explains, determinism is fundamentally a denial of the arrow of time. With no arrow of time, there is no longer a privileged moment known as the "present," which follows a determined "past" and precedes an undetermined "future." All of time is simply given, with the future as determined or undetermined as the past. With irreversibility, the arrow of time is reintroduced to physics. Prigogine notes numerous examples of irreversibility, including diffusion, radioactive decay, solar radiation, weather and the emergence and evolution of life. Like weather systems, organisms are unstable systems existing far from thermodynamic equilibrium. Instability resists standard deterministic explanation. Instead, due to sensitivity to initial conditions, unstable systems can only be explained statistically, that is, in terms of probability.

Prigogine asserts that Newtonian physics has now been "extended" three times,[citation needed] first with the use of the wave function in quantum mechanics, then with the introduction of spacetime in general relativity and finally with the recognition of indeterminism in the study of unstable systems.

Publications

See also

Notes

  1. ^ H. Bunke, T. Kanade, H. Noltemeier (ed.), Modelling and Planning for Sensor Based Intelligent Robot Systems, World Scientific, 1995, p. 438.
  2. ^ Gunter, P. A. Y. (1991), "Bergson and non-linear non-equilibrium thermodynamics: an application of method", Revue Internationale de Philosophie, 45: 177, pp. 108–21.
  3. ^ Michel Serres, Hermes, Johns Hopkins University Press, 1982, p. 135.
  4. ^ Francis Leroy. A century of Nobel Prizes recipients: chemistry, physics, and medicine (p. 80). Books.google.com. Retrieved 12 March 2012.
  5. ^ "Vicomte Ilya Prigogine (Obituary, The Telegraph)". Telegraph.co.uk. 5 June 2003. Retrieved 12 March 2012.
  6. ^ Magnus Ramage, Karen Shipp. Systems Thinkers (p. 227). Books.google.com. Retrieved 12 March 2012.
  7. ^ "Andrew Robinson. Time and notion". Timeshighereducation.co.uk. 17 July 1998. Retrieved 12 March 2012.
  8. ^ "Time and Change". Chaosforum.com. 28 May 2003. Retrieved 12 March 2012.
  9. ^ "Biography of Ilya Prigogine". Pagerankstudio.com. Retrieved 12 March 2012.
  10. ^ Louette, Michel (1992). "Obituary: Alexandre Prigogine (1913-1991)". Ibis. 134: 89–90. doi:10.1111/j.1474-919X.1992.tb07238.x.
  11. ^ "Nobel Prize-winning physical chemist dies in Brussels at age 86". Utexas.edu. 28 May 2003. Retrieved 19 December 2012.
  12. ^ http://www.ias-icsd.org/history.html
  13. ^ http://www.ias-icsd.org/resources/ICSD-IAS-Presidium.pdf
  14. ^ Prigogine, Ilya. (2003). Curriculum Vitae of Ilya Prigogine In Is future given. World Scientific.
  15. ^ "Notable Signers". Humanism and Its Aspirations. American Humanist Association. Retrieved 4 October 2012.
  16. ^ webperson@hw.ac.uk. "Heriot-Watt University Edinburgh: Honorary Graduates". www1.hw.ac.uk. Retrieved 5 April 2016.
  17. ^ Macklem, P. T. (3 April 2008). "Emergent phenomena and the secrets of life". Journal of Applied Physiology. 104 (6): 1844–1846. doi:10.1152/japplphysiol.00942.2007.
  18. ^ Keizer, Joel; Fox, Ronald (January 1974). "Qualms Regarding the Range of Validity of the Glansdorff-Prigogine Criterion for Stability of Non-Equilibrium States". Proc Natl Acad Sci U S A. 71 (1): 192–196. PMC 387963. Also on Academia.edu. Retrieved October 16, 2016.
  19. ^ Gregg Jaeger: Quantum Information: An Overview, Springer, 2007, ISBN 978-0-387-35725-6, Chapter B.3 "Lioville space and open quantum systems", p. 248
  20. ^ T. Sida, K. Saitô, Si Si (eds.): Quantum Information and Complexity: Proceedings of the Meijo Winter School, 6–10 January 2003, World Scientific Publishing, 2004, ISBN 978-981-256-047-6, p. 62
  21. ^ T. Petrosky; I. Prigogine (1997). "The Liouville Space Extension of Quantum Mechanics". Adv. Chem. Phys. Advances in Chemical Physics. 99: 1–120. doi:10.1002/9780470141588.ch1. ISBN 978-0-470-14158-8.{{cite journal}}: CS1 maint: multiple names: authors list (link)
  22. ^ Prigogine & Stengers (1997), p. 19–20.

References

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