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Lorentz transformation

noun

Physics.
  1. the mathematical transformation in the special theory of relativity that describes the way in which measurements of space, time, and other physical quantities differ for two observers in uniform relative motion.


Lorentz transformation

noun

  1. a set of equations relating the coordinates of space and time used by two hypothetical observers in uniform relative motion. According to the special theory of relativity the laws of physics are invariant under this transformation
“Collins English Dictionary — Complete & Unabridged” 2012 Digital Edition © William Collins Sons & Co. Ltd. 1979, 1986 © HarperCollins Publishers 1998, 2000, 2003, 2005, 2006, 2007, 2009, 2012

Lorentz transformation

  1. A linear map that expresses the time and space coordinates of one reference frame in terms of those of another one. Much like simple rotations, which leave the lengths of objects unchanged while transforming their coordinates, Lorentz transformations leave unchanged the expression c 2t 2 − x 2 − y 2 − z 2, where c is the speed of light, and the other variables are space-time coordinates.
  2. ◆ A pure Lorentz transformation , a kind of boost , relates the reference frames of two inertial systems that are moving with a constant relative velocity.
  3. General Lorentz transformations include pure Lorentz transformations as well as rotations of the spatial coordinate system.
  4. See also invariance
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Word History and Origins

Origin of Lorentz transformation1

First recorded in 1905–10; named after H. A. Lorentz
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Word History and Origins

Origin of Lorentz transformation1

C20: named after H. A. Lorentz
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Example Sentences

Examples have not been reviewed.

We send the light signal out, send it back again, and we construct the Lorentz transformation by what matter is doing.

From

Those variables are then plugged into the Lorentz Transformation equations, which are used to determine the total amount of time dilation that occurs during your run.   

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Four dimension vector . . direct from Lorentz transformation . . . sum of impulses before and after collision . . . relative to all systems of coordinates.

First he showed how four-dimensional Relativistic equations were derived from ordinary three-dimensional equations by means of a mathematical bridge called a Lorentz transformation.

Mathematically, we can characterise the generalised Lorentz transformation thus :

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