Benoit Paul Émile Clapeyron

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Clapeyron, Benoit Paul Émile


Born Jan. 26, 1799, in Paris; died there Jan. 28, 1864. French physicist. Member of the Paris Academy of Sciences (1858).

Clapeyron graduated from the Ecole Polytechnique in Paris in 1818. From 1820 to 1830 he worked in St. Petersburg at the Institute of Railroad Engineers. Upon returning to France, he became a professor at the School of Bridges and Roads in Paris. In 1834, Clapeyron took note of S. Carnot’s work, retraced his reasoning, and, using the graphic method for the first time in thermodynamics, gave Carnot’s results geometric form. Studying the Carnot cycle, he derived the equation of state of an ideal gas. He also formulated the dependence of the melting and boiling points on temperature.


“Mémoire sur la puissance motrice de la chaleur.” Journal de l’École Royale Polytechnique, 1834, vol. 14, fasc. 23.
“Mémoire sur la règlement des tiroirs dans les machines à vapeur.” Comptes rendus hebdomadaires des séances de l’Académie des Sciences, 1842, vol. 14, no. 18, pp. 632–63.
“Calcul d’une poutre élastique reposant librement sur des appuis inégalement espacés.” Ibid., 1857, vol. 45, no. 26.


Dubrovskii, O. V. “Klapeiron i ego rabota ‘O dvizhushchei sile teploty’.” Trudy Leningradskogo korablestroitel’nogo instituta, 1953, fasc. 11.
Iskol’dskii, I.I. “Benua Klapeiron.” Uspekhi khimii, 1945, vol. 14, issue 4.
References in periodicals archive ?
Despite the heroic advances in thermodynamics not only by Gibbs, but also by the likes of Boltzmann, Clapeyron, Maxwell, and others, the theory of heat transfer and entropy could not be accommodated by the deterministic, time-reversible framework of classical mechanics.
The ideal gas law was first stated by Emile Clapeyron in 1834.
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The vapor pressure is calculated using the Clausius Clapeyron equation:
If the Sun was truly a gas, then perhaps some understanding could be harnessed through the ideal gas law, which had been discovered by Clapeyron [28].
This problem was studied as early as in 1831 by Lame and Clapeyron (Huntler and Kutter, 1989).
m] is dictated by the Clapeyron equation, which predicts a linear increase of [T.