Cheerios effect - Revision history

en>Supernerd11: /* See also */ Casimir effect's fairly similar

2014-12-05T17:32:17Z

See also: Casimir effect's fairly similar

← Older revision		Revision as of 19:32, 5 December 2014
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	~~{{Distinguish\|Spin-weighted spherical harmonics}}~~		The name of the writer is Figures. For years he's been operating as a receptionist. It's not a typical thing but what she likes doing is base jumping and now she is trying to earn cash with it. South Dakota is her beginning place but she needs to move simply because of her family.<br><br>Feel free to visit my web page [http://www.Animecontent.com/blog/349119 at home std testing]
	~~In [[quantum mechanics]],~~ ''~~'spin spherical harmonics''' are [[spinor]]~~s ~~that are eigenstates of the square of the [[angular momentum operator]],~~ and ~~so are the natural spinorial analog of [[vector spherical harmonics]]~~.

	They are given in matrix form by<ref>{{Citation \| last1=Biedenharn \| first1=L. C. \| authorlink=Lawrence Biedenharn \| last2=Louck \| first2=J. D. \| title=Angular momentum in Quantum Physics: Theory and Application \| publisher=[[Addison-Wesley]] \| place~~=Reading \| volume=8 \| series=Encyclopedia~~ of ~~Mathematics \| isbn=0-201-13507-8 \| year=1981 \| page=283}}~~<~~/ref~~>

	<~~math~~>
	~~Y_{(j-\frac{1}{2},\frac{1}{2})jm}=\left(\begin{array}{c}~~
	~~\sqrt{\frac{j+m}{2j}}Y_{j-\frac{1}{2},m-\frac{1}{2}}\\~~
	~~\sqrt{\frac{j-m}{2j}}Y_{j-\frac{1}{2},m+\frac{1}{2}}\end{array}\right)~~
	</~~math>~~

	~~<math>~~
	~~Y_{(j+\frac{1}{2},\frac{1}{2})jm}=\left(\begin{array}{c}~~
	~~-\sqrt{\frac{j-m+1}{2j+2}}Y_{j+\frac{1}{2},m-\frac{1}{2}}\\~~
	~~\sqrt{\frac{j+m+1}{2j+2}}Y_{j+\frac{1}{2},m+\frac{1}{2}}\end{array}\right)~~
	</~~math>~~

	~~==Notes==~~
	~~{{Reflist}}~~

	~~==References==~~
	* {{Citation \| last1=Edmonds \| first1=A. R. ~~\| title=Angular Momentum in Quantum Mechanics \| publisher=[[Princeton University Press]] \| isbn=978-0-691-07912-7 \| year=1957}}~~

	~~[[Category:Spinors]]~~
	~~[[Category:Rotational symmetry]]~~
	~~[[Category:Special functions]~~]


	~~{{Physics-stub}}~~

en>Addbot: Bot: Migrating 2 interwiki links, now provided by Wikidata on d:q2908408

2013-03-16T02:24:57Z

Bot: Migrating 2 interwiki links, now provided by Wikidata on d:q2908408

← Older revision		Revision as of 04:24, 16 March 2013
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	~~She is recognized by~~ the ~~name~~ of ~~Myrtle Shryock~~. ~~Supervising is my occupation~~. ~~Her family members lives~~ in ~~Minnesota. One~~ of ~~the things he loves most is ice skating but he is having difficulties to find time for it.~~<br><br>~~My web page: [http:~~//~~biztoc~~.~~com/mod/groups/topicposts~~.~~php?topic~~=~~1311479&group_guid~~=~~1311468 home std test~~]		{{Distinguish\|Spin-weighted spherical harmonics}}
			In [[quantum mechanics]], '''spin spherical harmonics''' are [[spinor]]s that are eigenstates of the square of the [[angular momentum operator]], and so are the natural spinorial analog of [[vector spherical harmonics]].

			They are given in matrix form by<ref>{{Citation \| last1=Biedenharn \| first1=L. C. \| authorlink=Lawrence Biedenharn \| last2=Louck \| first2=J. D. \| title=Angular momentum in Quantum Physics: Theory and Application \| publisher=[[Addison-Wesley]] \| place=Reading \| volume=8 \| series=Encyclopedia of Mathematics \| isbn=0-201-13507-8 \| year=1981 \| page=283}}</ref>

			<math>
			Y_{(j-\frac{1}{2},\frac{1}{2})jm}=\left(\begin{array}{c}
			\sqrt{\frac{j+m}{2j}}Y_{j-\frac{1}{2},m-\frac{1}{2}}\\
			\sqrt{\frac{j-m}{2j}}Y_{j-\frac{1}{2},m+\frac{1}{2}}\end{array}\right)
			</math>

			<math>
			Y_{(j+\frac{1}{2},\frac{1}{2})jm}=\left(\begin{array}{c}
			-\sqrt{\frac{j-m+1}{2j+2}}Y_{j+\frac{1}{2},m-\frac{1}{2}}\\
			\sqrt{\frac{j+m+1}{2j+2}}Y_{j+\frac{1}{2},m+\frac{1}{2}}\end{array}\right)
			</math>

			==Notes==
			{{Reflist}}

			==References==
			* {{Citation \| last1=Edmonds \| first1=A. R. \| title=Angular Momentum in Quantum Mechanics \| publisher=[[Princeton University Press]] \| isbn=978-0-691-07912-7 \| year=1957}}

			[[Category:Spinors]]
			[[Category:Rotational symmetry]]
			[[Category:Special functions]]


			{{Physics-stub}}

en>Nyvhek: Undid revision 459164954 by 90.205.18.16 (talk)

2011-11-08T21:47:03Z

Undid revision 459164954 by 90.205.18.16 (talk)

New page

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