Disk covering problem - Revision history

en>Rjwilmsi: Added 1 doi to a journal cite using AWB (10213)

2014-05-24T14:03:35Z

Added 1 doi to a journal cite using AWB (10213)

en>David Eppstein: remove orphan tag

2013-12-23T19:51:31Z

remove orphan tag

← Older revision		Revision as of 21:51, 23 December 2013
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	~~fee to watch your webinar at their convenience. Once it~~ is in ~~place,~~ [~~http:~~//~~www.comoganhardinheiro101.com/index.php como ganhar dinheiro na internet] promotion and possibly answering questions will be your only tasks. <br~~><br><br>~~Getting paid money~~ to ~~work online isn't~~ the ~~easiest thing to do in the world~~, ~~but~~ it ~~is possible~~. ~~If this is something you wish to work with~~, ~~then~~ the ~~tips presented above should have helped you. Take some time~~, ~~do things the right way~~ and ~~then you can succeed~~.		In [[mathematics]], the '''Abhyankar–Moh theorem''' states that if <math>L</math> is a [[complex line]] in the complex [[Affine geometry\|affine plane]] <math>\mathbb{C}^2</math>, then every embedding of <math>L</math> into <math>\mathbb{C}^2</math> extends to an [[automorphism]] of the plane. It is named after [[S. S. Abhyankar]] and T.-T. Moh, who published it in 1975. More generally, the same theorem applies to lines and planes over any [[algebraically closed field]] of [[Characteristic (algebra)\|characteristic]] zero, and to certain well-behaved subsets of higher dimensional complex affine spaces.

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			*{{citation\|first1=Shreeram S.\|last1=Abhyankar\|author1-link=S. S. Abhyankar\|first2=Tzuong-Tsieng\|last2=Moh\|title=Embeddings of the line in the plane\|journal=[[Crelle's Journal\|J. Reine Angew. Math.]]\|volume=276\|year=1975\|pages=148–166\|mr=379502}}.
			*{{springer\|id=A/a120010\|title=Abhyankar–Moh theorem\|author=M. Hazewinkel}}

	~~By setting up your own website and using social media for promotion, you can share your music with others and sell downloads with a free PayPal account.~~		{{DEFAULTSORT:Abhyankar-Moh theorem}}
			[[Category:Theorems in algebraic geometry]]


			{{geometry-stub}}

en>WereSpielChequers: know known

2012-01-16T23:58:01Z

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