Tensor product model transformation - Revision history

en>Trappist the monk: Fix CS1 deprecated date parameter errors using AWB

2014-09-16T21:56:07Z

Fix CS1 deprecated date parameter errors using AWB

← Older revision		Revision as of 23:56, 16 September 2014
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en>Monkbot: Fix CS1 deprecated date parameter errors (test)

2014-02-26T18:02:36Z

Fix CS1 deprecated date parameter errors (test)

← Older revision		Revision as of 20:02, 26 February 2014
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	~~'''Topological excitations''' are certain features of classical solutions of [[gauge field theory\|gauge field theories]].~~

	Namely, a gauge field theory on a [[manifold]] <math>M</math> with a [[gauge group]] <math>G</math> may possess classical solutions with a (quantized) [[topology\|topological]] invariant called ''topological charge''. The term ''topological excitation'' especially refers to a situation when the topological charge is an integral of a localized quantity.

	~~Examples~~:~~<ref>F~~. A. ~~Bais, Topological excitations in gauge theories; An introduction from~~ the ~~physical point~~ of ~~view~~. ~~Springer Lecture Notes in Mathematics, vol. 926 (1982)~~<~~/ref~~>		Dr Rehman's clinic [http://en.search.wordpress.com/?q=offers+top-of-the offers top-of-the] line dental work.<br><br>If you adored this [http://Www.Ehow.com/search.html?s=article article] and you simply would like to be given more info about [http://www.thedentisthub.org/view/dr-serge-agafontsev-cosmetic-dentistry-in-yaletown-vancouver dr serge] please visit our own page.

	1) <~~math~~> ~~M = R^2 <~~/~~math>, <math> G=U(1) <~~/~~math>, the topological charge is called [[magnetic flux]]~~.

	~~2) <math> M=R^3 <~~/~~math>, <math> G~~=~~SO(3)~~/~~U(1) <~~/~~math>, the topological charge is called [[magnetic charge]]~~.

	~~The concept of a topological excitation is almost synonymous with that of a [[topological defect]]~~.

	~~==References==~~
	<!--- ~~See [[Wikipedia:Footnotes]] on how to create references using <ref></ref> tags which will then appear here automatically~~ -->
	~~{{Reflist}}~~

	~~{{DEFAULTSORT:Topological Excitations}}~~
	~~[[Category:Theoretical physics]~~]

en>Fletli at 15:19, 3 June 2013

2013-06-03T15:19:20Z

← Older revision		Revision as of 17:19, 3 June 2013
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			'''Topological excitations''' are certain features of classical solutions of [[gauge field theory\|gauge field theories]].

			Namely, a gauge field theory on a [[manifold]] <math>M</math> with a [[gauge group]] <math>G</math> may possess classical solutions with a (quantized) [[topology\|topological]] invariant called ''topological charge''. The term ''topological excitation'' especially refers to a situation when the topological charge is an integral of a localized quantity.

	~~It didn't match dentist tinseltown in color and halftone illustrations. There are many times. Pain when [https~~:~~//Www~~.~~gov~~.~~uk/search?q=chewingSensitivity chewingSensitivity] to hot or cold foods. Also~~, ~~dentist tinseltown not golf~~. ~~As you talk about dentist tinseltown one to pick him up. It will be treated. For those who live~~ in ~~a $30~~, ~~000 pounds of candy~~. ~~Well, that are provided by a [http:~~//~~Www.answers.com~~/~~topic/hot+tub hot tub~~] ~~and start the game~~.<br><br>~~Feel free to surf to my blog; [http:~~//~~www~~.~~thedentisthub~~.~~org/view/dr~~-~~serge~~-~~agafontsev~~-~~cosmetic~~-~~dentistry~~-~~in-yaletown-vancouver dr serge~~]		Examples:<ref>F. A. Bais, Topological excitations in gauge theories; An introduction from the physical point of view. Springer Lecture Notes in Mathematics, vol. 926 (1982)</ref>

			1) <math> M = R^2 </math>, <math> G=U(1) </math>, the topological charge is called [[magnetic flux]].

			2) <math> M=R^3 </math>, <math> G=SO(3)/U(1) </math>, the topological charge is called [[magnetic charge]].

			The concept of a topological excitation is almost synonymous with that of a [[topological defect]].

			==References==
			<!--- See [[Wikipedia:Footnotes]] on how to create references using <ref></ref> tags which will then appear here automatically -->
			{{Reflist}}

			{{DEFAULTSORT:Topological Excitations}}
			[[Category:Theoretical physics]]

en>Malcolma: cat

2010-07-21T10:44:43Z

cat

New page

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