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Relativity, special

In order to convince the sceptics it is necessary to formulate the fundamental principle of relativity in words that make it comprehensible to any intelligent person, without appealing to mathematics. [Pg.9]

The greatest discovery of 19 century science was the electromagnetic field. Only a negligible number of people in the modern world are not touched by some aspect of this discovery. Most people are familiar with some electric [Pg.9]

The Lorentz transformation is the reformulation of the Galilean laws of relative motion to be consistent with both mechanics and electromagnetic wave motion. [Pg.10]

The massive volume of hot air, by way of a century s worth of comment on aether drift and time dilation, is totally irrelevant to the central issue. Even typographical errors in Einstein s papers have been quoted as evidence against the validity of of the theory of relativity. [Pg.10]

The implications of special relativity are enormous least of which is the predicted equivalence of matter and energy according to what is perhaps the [Pg.10]


Interesting structures can be formed by combinations of ring and side-chain substituents in special relative orientations. As indicated above, structures (28) contain the elements of azomethine or carbonyl ylides, which are 1,3-dipoles. Charge-separated species formed by attachment of an anionic group to an azonia-nitrogen also are 1,3-dipoles pyridine 1-oxide (32) is perhaps the simplest example of these the ylide (33) is another. More complex combinations lead to 1,4-dipoles , for instance the pyrimidine derivative (34), and the cross-conjugated ylide (35). Compounds of this type have been reviewed by Ramsden (80AHCl26)l). [Pg.4]

Relativistic mechanics normally deals with situations where one body is moving with respect to another one. If this relative motion is one of uniform velocity, then the subject is referred to as special relativity. Special relativity is well understood and has stood the test of experiment. If accelerations are involved, then we enter the realm of general relativity. It is fair comment to say that general relativity is still an active research field. [Pg.4]

None of Einstein s first four papers published between 1901 and 1904 foreshadowed his explosive creativity of 1905, his annus mirabilis, in which he produced in March, his proposal of the existence of light quanta and the photoelectric effect, work for which in 1922 he received the Nobel Prize in April, a paper on the determination of molecular dimensions, which earned him his Ph.D. m Zurich m May, his theory of special relativity in September, a sequel to the preceding paper containing the relation E = mc. Any one of these papers would have made him greatly renowned their totality made him immortal. [Pg.383]

In 1939 Einstein wrote to Roosevelt to draw his attention to possible military use of atomic energy. His influence on these later developments was marginal, however. In 1943 he became consultant to the U.S. Navy Bureau of Ordnance but was never involved in atomic bomb work. In 1944 a copy of his 1905 paper on special relativity, handwritten by him for this purpose, was auctioned for six million dollars as a contribution to the war effort. (It is now in the Library of Congress.)... [Pg.385]

The twentieth century brought a fmidaniental extension of the first law, with Albert Einstein s follow-up of his famous special-relativity paper pub-... [Pg.626]

Relativity Einstein s theory invoking a constant speed of light, which divides into special relativity and general relativity, the latter describing gravity. [Pg.315]

Radioactivity discovered by H. Becquerel. Electron discovered by J. J. Thomson. Planck s radiation formula. Special Relativity. [Pg.399]

The value of the dot product is a measure of the coalignment of two vectors and is independent of the coordinate system. The dot product therefore is a true scalar, the simplest invariant which can be formed from the two vectors. It provides a useful form for expressing many physical properties the work done in moving a body equals the dot product of the force and the displacement the electrical energy density in space is proportional to the dot product of electrical intensity and electrical displacement quantum mechanical observations are dot products of an operator and a state vector the invariants of special relativity are the dot products of four-vectors. The invariants involving a set of quantities may be used to establish if these quantities are the components of a vector. For instance, if AiBi forms an invariant and Bi are the components of a vector, then Az must be the components of another vector. [Pg.5]

It is now found that (22) is indeed invariant under (24), which is known as the Lorentz5 transformation of Special Relativity. It is important to note that in the limit v/c —> 0 the Lorentz formulae reduce to the Galilean transformation, suggesting that Lorentzian (relativistic) effects only become significant at relative velocities that approach c. The condition t = t which... [Pg.144]

This formula defines the Einstein addition law for parallel velocities. It shows that, no matter how closely P and (3 approach unity f3" can never exceed unity. In this sense c can be considered to be the ultimate speed allowed by special relativity. [Pg.151]

In order to give a physical interpretation of special relativity it is necessary to understand the implications of the Lorentz rotation. Within Galilean relativity the three-dimensional line element of euclidean space (r2 = r r) is an invariant and the transformation corresponds to a rotation in three-dimensional space. The fact that this line element is not Lorentz invariant shows that world space has more dimensions than three. When rotated in four-dimensional space the physical invariance of the line element is either masked by the appearance of a fourth coordinate in its definition, or else destroyed if the four-space is not euclidean. An illustration of the second possibility is the geographical surface of the earth, which appears to be euclidean at short range, although on a larger scale it is known to curve out of the euclidean plane. [Pg.157]

Now, one of the fundamental results of special relativity is the invariance of the quadratic form... [Pg.159]

In the theory of special relativity the gauge factor a is a constant since there exists only one coordinate system for all space. The transformation17... [Pg.166]

W.G. Dixon, Special Relativity, 1978, University Press, Cambridge. [Pg.524]

The next step forward has yet to be taken The clash between relativity and quantum mechanics - the choice between causality and unitarity - awaits resolution. However, on a less grand scale, the tension between fundamentally different points of view is already apparent in the discord between quantum and classical mechanics. Unlike special relativity, where v/c —> 0 smoothly transitions between Einstein and... [Pg.52]

A. Einstein Theory of special relativity in Selected Papers, edited by I.E. Tamm... [Pg.169]

We treat each of these three cases in turn to obtain, as far as possible, analytical or approximate analytical rate expressions, taking both mass transfer and reaction into account. Each of these cases gives rise to important subcases, some of which are developed further, and some of which are left to problems at the end of the chapter. In treating the cases in the order above, we are proceeding from special, relatively simple, situations to more general ones, the reverse of the approach taken in Section 9.1 for gas-solid systems. [Pg.242]


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