Historical Background
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Date | Event | ||||||
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1798 | Count Rumford (Benjamin Thompson) began the quantitative study of the conversion of work into heat by means of his famous cannon-boring experiments. |
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1799 | Sir Humphry Davy studied the conversion of work into heat by means of his ice-rubbing experiments. |
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1824 | Sadi Carnot published his famous thesis " Reflections on the Motive Power of Fire," which includes the new concept of cycle and the principle that the reversible cyclic engine operating between two heat reservoirs depends only on the temperatures of the reservoirs and not on the working substance. |
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1842 | Mayer postulated the principle of conservation of energy. | ||||||
1847 | Helmholtz formulated the principle of conservation of energy, independent of Mayer. |
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1843-1848 | James Prescott Joule laid the experimental foundation of the first law of thermodynamics by performing experiments to establish the equivalence of work and heat. We now honor this great scientist by using J to denote the mechanical equivalent of heat. |
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1848 | Lord Kelvin (William Thomson) defined an absolute temperature scale based on the Carnot cycle. |
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1850 | Rudolf J. Clausius was probably the first to see that there were two basic principles: the first and second laws of thermodynamics. He also introduced the concept of U, which we now call the internal energy. |
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1865 | Clausius stated the first and second laws of thermodynamics in two lines:
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1875 | Josiah Willard Gibbs published his monumental work " On the Equilibrium of Heterogeneous Substances," which extends thermodynamics in a general form to heterogeneous systems and chemical reactions. This work includes the important concept of chemical potential. |
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1897 | Max Planck stated the second law of thermodynamics in the following form: "It is impossible to construct an engine which, working in a complete cycle, will produce no effect other than the raising of a weight and the cooling of a heat reservoir." |
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1909 | Caratheodory published his structure of thermodynamics on a new axiomatic basis, which is entirely mathematical in form. |
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Most recent update: 9-12-06