Involution (mathematics) - Revision history

en>GeoffreyT2000 at 23:11, 19 December 2014

2014-12-19T23:11:57Z

← Older revision		Revision as of 01:11, 20 December 2014
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en>Slawekb: Undid revision 594621552 by 66.81.28.129 (talk)

2014-02-10T01:06:29Z

Undid revision 594621552 by 66.81.28.129 (talk)

← Older revision		Revision as of 03:06, 10 February 2014
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	~~In [[physics]], a~~ '~~''sign convention''' is a choice of the physical significance of [[sign (mathematics)\|sign]]~~s ~~(plus or minus) for~~ a set of quantities, in a case where the choice of sign is arbitrary. "Arbitrary" here means that the same physical system can be correctly described using different choices for the signs, as long as one set of definitions is used consistently. The choices made may differ between authors. Disagreement about sign conventions is a frequent source of confusion, frustration, misunderstandings, and even outright errors in scientific work. In general, a sign convention is a special case of a choice of [~~[coordinate system]] for the case of one dimension~~.		Pleased to meet you! My name is Eusebio Ledbetter. It's not a common concern but what I like doing is [http://Answers.Yahoo.com/search/search_result?p=bottle+blouses&submit-go=Search+Y!+Answers bottle blouses] collecting and now I do have time to have a look at on new things. Software developing is how I support my family. My house is now in Vermont. I've been working on my [http://www.google.co.uk/search?hl=en&gl=us&tbm=nws&q=website&gs_l=news website] for some time now. Investigate it out here: http://prometeu.net<br><br>Feel free to surf to my weblog ... [http://prometeu.net clash of clans hack tool password]

	~~Sometimes, the term "sign convention" is used more broadly to include factors of ''[[Imaginary unit\|i]]'' and 2[[pi\|π]], rather than just choices of sign~~.

	~~== Relativity ==~~

	~~===Metric signature==~~=
	~~In [[General relativity\|relativity]], the [[metric signature]] could either be~~ + ~~− − − or − + + +. A similar dual convention is used in higher~~-~~dimensional relativistic theories. The choice of signature is given a variety of names:~~

	+ ~~− − −:~~
	*''[[Timelike]] convention''
	*''[[Particle physics]] convention''
	*''[[West Coast of the United States\|West coast]] convention''
	*''Mostly minuses''
	*''[[Lev Landau\|Landau]]-[[Evgeny Mikhailovich Lifshitz\|Lifshitz]] sign convention''.

	~~− + + +:~~
	*''[[Spacelike]] convention''
	*''[[General relativity\|Relativity]] convention''
	*''[[East Coast of the United States\|East coast]] convention''
	*''Mostly pluses''
	*''Pauli convention''

	~~Regarding the choice of −~~ + ~~+ + versus + − − −, a survey of some [[General relativity resources#Graduate level\|classic textbooks]~~] ~~reveals that [[Gravitation (book)\|Misner, Thorne~~ and ~~Wheeler]] (MTW) chose − + + + while Weinberg chose + − − −{{Citation needed\|reason=Weinberg uses +++- (with the last dimension being~~ time~~) both in Gravitation and Cosmology (1972; p. 26) and in The Quantum Theory of Fields, Vol. 1 (1995; p. xxv).\|date=November 2012}} (with the understanding that the first sign corresponds~~ to ~~"time")~~. Subsequent authors writing in particle physics have generally followed Weinberg, while authors of papers in classical gravitation and [[string theory]] have generally followed MTW (as do most Wikipedia articles related to [[relativistic physics]]). ~~Nevertheless, the Weinberg form~~ is ~~consistent with [[Hyperbolic quaternion]]s, a forerunner of [[Minkowski space]]~~.

	~~The signature + − − − would correspond to the following [~~[~~metric tensor]]:~~
	:~~<math>\begin{pmatrix} 1 & 0 & 0 & 0 \\ 0 & -1 & 0 & 0 \\ 0 & 0 & -1 & 0 \\ 0 & 0 & 0 & -1 \end{pmatrix} <~~/~~math>~~

	~~whereas the signature − + + + would correspond to this one:~~
	~~:<math>\begin{pmatrix} -1 & 0 & 0 & 0 \\ 0 & 1 & 0 & 0 \\ 0 & 0 & 1 & 0 \\ 0 & 0 & 0 & 1 \end{pmatrix} <~~/~~math>~~

	~~===Curvature===~~
	~~The [[Ricci tensor]] is defined as the contraction of the [[Riemann tensor]]~~. ~~Some authors use the contraction <math>R_{ab} \, = R^c{}_{acb}</math>, whereas others use the alternative <math>R_{ab} \, = R^c{}_{abc}</math>~~. ~~Due to the [[Riemann tensor#Symmetries and identities\|symmetries of the Riemann tensor]], these two definitions differ by a minus sign~~.

	~~In fact, the second definition of the Ricci tensor is <math>R_{ab} \,~~ = {R_{acb}}^c</math>. The sign of the Ricci tensor does not change, because the two sign conventions concern the sign of the Riemann tensor. The second definition just compensates the sign, and it works together with the second definition of the Riemann tensor (see e.g. Barrett O'Neill's Semi-riemannian geometry).

	== ~~Other sign conventions~~ ==

	* The sign choice for ~~[[arrow of time\|time]] in frames of reference and proper~~ time: ~~'''+''' for future and '''−''' for past is universally accepted.~~
	* The choice of <math>\pm</~~math> in the [[Dirac equation]]~~.
	* The sign of the [[electric charge]], [[electromagnetic tensor\|field strength tensor]] <~~math~~>~~\, F_{ab}~~<~~/math~~> ~~in [[Gauge theory\|gauge theories]] and [[Maxwell's equations\|classical electrodynamics]]~~.
	* Time dependence of a positive-frequency wave (see, e.g.~~, the~~ [~~[electromagnetic wave equation]])~~:
	** <math>\, e^{-i\omega t}</~~math> (mainly used by physicists)~~
	** <math>\, e^{+j\omega t}</~~math> (mainly used by engineers)~~
	* The sign for the imaginary part of [[Permittivity#Complex permittivity\|permittivity]] (in fact dictated by the choice of sign for time-dependence)
	* The signs of distances and [[radius of curvature (optics)\|radii of curvature]] of optical surfaces in [[optics]]
	* The sign of work in the [[first law of thermodynamics]].

	~~It is often considered good form to state explicitly which sign convention is to be used at the beginning~~ of ~~each book or article.~~

	~~== See also ==~~
	* [[Orientation (vector space)]], also known as "handedness".

	~~==References==~~
	~~{{reflist}}~~
	* {{cite book \| author=[[Charles Misner]]; [[Kip S Thorne]] & [[John Archibald Wheeler]] \| title=[[Gravitation (book)\|Gravitation]] \| location=San Francisco \| publisher=W. H. Freeman \| year=1973 \| isbn=0-7167-0344-0\|page=cover}}

	~~[[Category:Mathematical physics]~~]

en>DavidCary: add reference, as requested on talk page.

2013-11-26T18:23:31Z

add reference, as requested on talk page.

Show changes

en>ZéroBot: r2.7.1) (Robot: Adding ca:Involució

2012-08-14T10:13:13Z

r2.7.1) (Robot: Adding ca:Involució

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