The Annus Mirabilis Papers (from Annus mirabilis, Latin for 'extraordinary year') are the papers of Albert Einstein published in the "Annalen der Physik" journal in 1905. The four articles contributed a large portion of the foundation for modern physics.
When Einstein wrote the papers, he was without much scientific literature to which he could refer and had few scientific colleagues with whom he could discuss his theories. During this time, Einstein worked as an examiner at the Patent Office in Bern, Switzerland. This provided him information on various efforts and devices via inventors' patent applications. In addition to his job, Einstein's wife, Mileva Marić, may have had some influence on Einstein's work but how much is a moot point"Einstein's Wife : The Mileva Question". Oregon Public Broadcasting, 2003 Summary: There is at least one credible source, Abram Joffe, who indicates that Mileva collaborated with Albert on at least some of the 1905 papers. Joffe stated that he saw the names of two authors on the 1905 papers. The letters Mileva exchanged with Albert and other friends lends support to this assertion, also. The editors of The Collected Papers of Albert Einstein noted, though, that they simply do not know for certain if Mileva assisted Albert. Calaprice, Alice, "The Einstein almanac". Johns Hopkins University Press, Baltimore, Md. 2005. .
Einstein's papers tackled some of the most important physics problems of the time. In 1900, Lord Kelvin, in a lecture titled Nineteenth-Century Clouds over the Dynamical Theory of Heat and Light, had alluded to the unsatisfactory explanations that the physics of the time could give for two phenomena: the Michelson-Morley experiment and black body radiation. Einstein's special relativity, however, could account for the results of the Michelson-Morley experiments. Black body radiation is explained through quantum mechanics, of which Einstein's explanation of the photoelectric effect was one of the founding papers.
Einstein showed that, by assuming that energy actually consisted of discrete packets, he could explain the photoelectric effect.
The idea of light quanta contradicted the wave theory of light that followed naturally from James Clerk Maxwell's equations for electromagnetic behavior and, more generally, the assumption of infinite divisibility of energy in physical systems. Einstein stated,
Even after experiments confirmed that Einstein's equations for the photoelectric effect were accurate, his explanation was not universally accepted. Niels Bohr, in his 1922 Nobel address, refused to accept Einstein's theory, stating, "The hypothesis of light-quanta is not able to throw light on the nature of radiation."
By 1921, when Einstein was awarded the Nobel Prize and his work on photoelectricity was mentioned by name in the award citation, some physicists accepted that the equation () was correct and light quanta were possible. In 1923, Arthur Compton's X-ray scattering experiment (Compton scattering) helped convert many more scientists to the position that the theory was correct. The theory of light quanta was a strong indication of wave-particle duality; that concept, used as a fundamental principle by the creators of quantum mechanics, states that physical systems can display both wave-like and particle-like properties. A complete picture of the photoelectric effect was only obtained after the maturity of quantum mechanics.
Brownian motion generates expressions for the root mean square displacement of particles. Using the then-controversial kinetic theory of fluids, it established that the phenomenon, which still lacked a satisfactory explanation decades after it was first observed, provided empirical evidence for the reality of atoms. It also lent credence to statistical mechanics, which was also controversial at the time. Before this paper, atoms were recognized as a useful concept, but physicists and chemists hotly debated whether atoms were real entities. Einstein's statistical discussion of atomic behavior gave experimentalists a way to count atoms by looking through an ordinary microscope. Wilhelm Ostwald, one of the leaders of the anti-atom school, later told Arnold Sommerfeld that he had been convinced of the existence of atoms by Einstein's complete explanation of Brownian motion.
The paper makes no reference to any works that may have led to its development, and mentions the name of one other scientist only, Hendrik Lorentz. (This upset Henri Poincaré so much that he never mentioned Einstein in any of his papers, and Einstein retaliated, mentioning Poincaré only once; see relativity priority dispute). While developing this paper, Einstein wrote to Mileva about "our work on relative motion", and this has led some to ask whether Mileva played a part in its development (as well as the other papers). This paper introduced a theory of time, distance, mass and energy that was consistent with electromagnetism, but omitted the force of gravity.
At the time, it was known that Maxwell's equations, when applied to moving bodies, led to asymmetries, and that it had not been possible to discover any motion of the Earth relative to the 'light medium'. Einstein put forward two postulates to explain these observations. First, he applied the classic principle of relativity, which stated that the laws of physics remained the same for any non-accelerating frame of reference (called an inertial reference frame), to the laws of electrodynamics and optics as well as mechanics. In the second postulate, Einstein proposed that the speed of light remained constant in all inertial frames of reference, independent of the state of motion of the emitting body.
Special relativity avoided the problem in science that was present since the Michelson-Morley experiment, which had not detected a medium of conductance (or aether) for light waves unlike other known waves that require a medium (such as water or air). Einstein stated,
It had already been conjectured by George Fitzgerald in 1894 and independently by Lorentz 1895 that the Michelson-Morley result could be accounted for if moving bodies were contracted in the direction of their motion. Some of the paper's core equations, the Lorentz transforms, had been published by Joseph Larmor (1897, 1900), Hendrik Lorentz (1899, 1903, 1904) and Henri Poincaré (1905), in a development of Lorentz's 1904 paper. Einstein revealed underlying reasons for this geometrical oddity, which differed from the explanations given by FitzGerald, Larmor and Lorentz, but similar in many respects to the reasons given by Poincaré (1905).
His explanation arose from two axioms. First was Galileo's idea that the laws of nature should be the same for all observers that move with constant speed relative to each other. Einstein stated,
The theory came to be called the "special theory of relativity" to distinguish it from his later general theory of relativity, which considers all observers to be equivalent. Special relativity at first met with disdain and even ridicule from some quarters since it abounds with apparent paradoxes, and violates "common sense". However, the self-consistency of special relativity was proven in 1908 by Hermann Minkowski, and it has been supported by an ever-increasing body of confirmatory experimental evidence. As a result, special relativity has come to be largely taken for granted in the scientific community.
The paper was based on James Clerk Maxwell's and Heinrich Rudolf Hertz's investigations and, in addition, the axioms of relativity, as Einstein stated,
The equation set forth was that energy of a body at rest (E) equals its mass (m) times the speed of light (c) squared, or E = mc². Einstein stated,
The mass-energy relation can be used to predict how much energy will be released or consumed by chemical and nuclear reactions; one simply measures the mass of all constituents and products and multiplies the difference by c2. The result shows how much energy will be released or consumed, usually in the form of light or heat. When applied to certain nuclear reactions, the equation shows that an extraordinarily large amount of energy will be released, much larger than in the combustion of chemical explosives, where the mass difference is hardly measurable at all. This explains why nuclear weapons produce such phenomenal amounts of energy, as they release binding energy during nuclear fission and nuclear fusion.
According to Umberto Bartocci (University of Perugia historian of mathematics), the famous equation was first published two years earlier by Olinto De Pretto, an industrialist from Vicenza, Italy, though this is not generally regarded as true or important by mainstream historians. Even if De Pretto introduced the formula, it was Einstein who connected it with the theory of relativity.
Einstein's work
The following two papers appear in The Principle of Relativity, London: Methuen and Company, Ltd. (1923) in English translations by W. Perrett and G.B. Jeffery from the German Das Relativatsprinzip, Tuebner, 4th ed., (1922).
Other citations
This article is licensed under the GNU Free Documentation License.
It uses material from the
"Annus Mirabilis Papers".
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