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Théophile De Donder

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Belgian physicist, mathematician, and chemist (1872–1957)
Théophile De Donder
De Donder at the 1927Solvay Conference. Appearing in front of De Donder isPaul Dirac.
Born
Théophile Ernest De Donder

(1872-08-19)19 August 1872
Died11 May 1957(1957-05-11) (aged 84)
Alma materUniversité Libre de Bruxelles
Known forBeing the father of irreversiblethermodynamics
Chemical affinity
Extent of reaction
De Donder gauge
De Donder method of analysis
De Donder–Weyl theory
AwardsICM Speaker (1920)
Scientific career
FieldsStatistical physics
InstitutionsUniversité Libre de Bruxelles
Academic advisorsHenri Poincaré
Doctoral studentsIlya Prigogine
Léon Van Hove
Théophile Lepage

Théophile Ernest De Donder[a] (French:[dədɔ̃dɛʁ]; 19 August 1872 – 11 May 1957) was aBelgian mathematician, physicist and chemist famous for his work (published in 1923) in developing correlations between the Newtonian concept ofchemical affinity and the Gibbsian concept offree energy.

Education

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He received his doctorate in physics and mathematics from theUniversité Libre de Bruxelles in 1899, for a thesis entitledSur la Théorie des Invariants Intégraux (On the Theory of Integral Invariants).[1]

Career

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He was professor between 1911 and 1942, at theUniversité Libre de Bruxelles. Initially he continued the work ofHenri Poincaré andÉlie Cartan. From 1914 on, he was influenced by the work ofAlbert Einstein and was an enthusiastic proponent of thetheory of relativity. He gained significant reputation in 1923, when he developed his definition ofchemical affinity. He pointed out a connection between thechemical affinity and theGibbs free energy.

He is considered the father ofthermodynamics of irreversible processes.[2] De Donder's work was later developed further by his doctoral studentIlya Prigogine. De Donder was an associate and friend ofAlbert Einstein.He was in 1927, one of the participants of the fifthSolvay Conference on Physics, that took place at the International Solvay Institute for Physics in Belgium. Additionally, De Donder attended the Solvay Conferences of 1924, 1930, and 1948.

Books

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  • Thermodynamic Theory of Affinity: A Book of Principles. Oxford, England: Oxford University Press (1936)
  • The Mathematical Theory of Relativity. Cambridge, MA: MIT (1927)[3]
  • Sur la théorie des invariants intégraux (thesis) (1899).
  • Théorie du champ électromagnétique de Maxwell-Lorentz et du champ gravifique d'Einstein (1917)[4]
  • La gravifique Einsteinienne (1921)
  • Introduction à la gravifique einsteinienne (1925)[5]
  • Théorie mathématique de l'électricité (1925)[6]
  • Théorie des champs gravifiques (1926)[7]
  • Application de la gravifique einsteinienne (1930)
  • Théorie invariantive du calcul des variations (1931)[8]

See also

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Notes

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  1. ^The uppercase particle De is used in Belgium, in French publications his name is sometimes written as de Donder

References

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  1. ^De Donder, Théophile (1968).Étude sur les invariants intégraux. Bulletins de l'Académie royale des sciences, des lettres et des beaux-arts de Belgique (published 169).
  2. ^Perrot, Pierre (1998).A to Z of Thermodynamics. Oxford University Press.ISBN 0-19-856556-9.
  3. ^Struik, D. J. (1930)."Review:The Mathematical Theory of Relativity, by Th. De Donder"(PDF).Bull. Amer. Math. Soc.36 (1): 34.doi:10.1090/s0002-9904-1930-04878-8.
  4. ^Donder, Théophile De (1920).Théorie du champ électro-magnétique de Maxwell-Lorentz et du champ gravifique d'Einstein (in French). Gauthier-Villars.
  5. ^Reynolds Jr., C. N. (1926)."Review:Introduction à la Gravifique einsteinienne, by Th. de Donder"(PDF).Bull. Amer. Math. Soc.32 (5): 563.doi:10.1090/s0002-9904-1926-04273-7.
  6. ^Page, Leigh (1926)."Review:Théorie Mathématique de l'Électricité, by Th. de Donder"(PDF).Bull. Amer. Math. Soc.32 (2): 174.doi:10.1090/s0002-9904-1926-04191-4.
  7. ^Reynolds Jr., C. N. (1929)."Review:Théorie des Champs Gravifiques, by Th. de Donder"(PDF).Bull. Amer. Math. Soc.35 (6): 884.doi:10.1090/s0002-9904-1929-04828-6.
  8. ^Busemann, Herbert (1937)."Review:Théorie Invariantive du Calcul des Variations, by Th. de Donder"(PDF).Bull. Amer. Math. Soc.43 (9):598–599.doi:10.1090/s0002-9904-1937-06582-7.

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