Mach wave - Revision history

84.226.185.225 at 14:24, 25 October 2014

2014-10-25T14:24:50Z

← Older revision		Revision as of 16:24, 25 October 2014
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2014-02-27T21:00:45Z

Reverting possible vandalism by 205.154.150.225 to version by 2605:6000:FFC0:1E:74E8:B198:DE2F:E0AB. False positive? Report it. Thanks, ClueBot NG. (172252...

← Older revision		Revision as of 23:00, 27 February 2014
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	~~A '''vector operator'~~'' is a [~~[differential operator]] used in [[vector calculus]]~~. ~~Vector operators are defined in terms of [[del]~~], and ~~include the [[gradient]], [[divergence]], and [[Curl (mathematics)\|curl]]~~:		Eusebio is the name people use to call me and I think the problem sounds quite good when you say it. I obtained to be unemployed but then now I am a great cashier. My house is from now on in South Carolina but I don't plan directly on changing it. It's not a common item but what I desire doing is [http://search.about.com/?q=bottle+t-shirts bottle t-shirts] collecting and now My personal have time to look at on new things. I'm not awesome at webdesign but you can want to check my website: http://prometeu.net<br><br>
	:~~<math> \operatorname{grad} \equiv \nabla <~~/~~math>~~
	~~:<math> \operatorname{div} \ \equiv \nabla \cdot <~~/~~math>~~
	:<~~math~~> ~~\operatorname{curl} \equiv \nabla \times~~ <~~/math~~>

	~~The [[Laplacian]] is~~		Also visit my weblog :: clash of [http://Imgur.com/hot?q=clans+hack clans hack] no survey - [http://prometeu.net prometeu.net] -
	:~~<math> \nabla^2 \equiv \operatorname{div}\ \operatorname{grad} \equiv \nabla \cdot \nabla </math>~~

	~~Vector operators must always come right before the~~ [~~[scalar field]] or [[vector field]] on which they operate, in order to produce a result. E.g.~~
	:~~<math> \nabla f <~~/~~math>~~
	~~yields the gradient of ''f'', but~~
	~~:<math> f \nabla <~~/~~math>~~
	~~is just another vector operator, which is not operating on anything~~.

	~~A vector operator can operate on another vector operator, to produce a compound vector operator, as seen above in the case of the Laplacian.~~

	~~==See also~~==
	* [[del]]
	* [[D'Alembertian operator]]
	* [http://~~modis~~.~~ispras~~.~~ru/wikipedia/pic/Vector_calculus.html Related articles on a diagram~~]

	~~==Further reading==~~
	* H. M. Schey (1996) ''Div, Grad, Curl, and All That: An Informal Text on Vector Calculus'', ISBN 0-~~393-96997-5.~~

	~~[[Category:Vector calculus]]~~

2605:6000:FFC0:1E:74E8:B198:DE2F:E0AB at 14:46, 28 March 2013

2013-03-28T14:46:34Z

← Older revision		Revision as of 16:46, 28 March 2013
Line 1:		Line 1:
	~~My name~~ is ~~Ruth from Warszawa studying Playwriting~~. ~~I did my schooling~~, ~~secured 81%~~ and ~~hope~~ to ~~find someone with same interests in Painting~~.<br><br>~~My blog post :~~: [http://~~Www~~.~~massivewallpapers~~.~~com~~/~~profile~~/~~mirwij FIFA 15 coin hack~~]		A '''vector operator''' is a [[differential operator]] used in [[vector calculus]]. Vector operators are defined in terms of [[del]], and include the [[gradient]], [[divergence]], and [[Curl (mathematics)\|curl]]:
			:<math> \operatorname{grad} \equiv \nabla </math>
			:<math> \operatorname{div} \ \equiv \nabla \cdot </math>
			:<math> \operatorname{curl} \equiv \nabla \times </math>

			The [[Laplacian]] is
			:<math> \nabla^2 \equiv \operatorname{div}\ \operatorname{grad} \equiv \nabla \cdot \nabla </math>

			Vector operators must always come right before the [[scalar field]] or [[vector field]] on which they operate, in order to produce a result. E.g.
			:<math> \nabla f </math>
			yields the gradient of ''f'', but
			:<math> f \nabla </math>
			is just another vector operator, which is not operating on anything.

			A vector operator can operate on another vector operator, to produce a compound vector operator, as seen above in the case of the Laplacian.

			==See also==
			* [[del]]
			* [[D'Alembertian operator]]
			* [http://modis.ispras.ru/wikipedia/pic/Vector_calculus.html Related articles on a diagram]

			==Further reading==
			* H. M. Schey (1996) ''Div, Grad, Curl, and All That: An Informal Text on Vector Calculus'', ISBN 0-393-96997-5.

			[[Category:Vector calculus]]

2.229.28.88: to get a condensation you need a DECREASE in pressure (which causes an adiabatic decrease in Temperature): actually, the Shock wave consists of an initial increase in pressure followed by a decrease (the so-called N-wave)

2012-06-28T11:02:40Z

to get a condensation you need a DECREASE in pressure (which causes an adiabatic decrease in Temperature): actually, the Shock wave consists of an initial increase in pressure followed by a decrease (the so-called N-wave)

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