Blasius function - Revision history

en>Rjwilmsi: /* References */Added 1 doi to a journal cite using AWB (10104)

2014-05-10T06:52:57Z

References: Added 1 doi to a journal cite using AWB (10104)

← Older revision		Revision as of 08:52, 10 May 2014
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	~~In mathematics, the '''Hahn–Exton q-Bessel function''' or the '''third [[Jackson q-Bessel function]]'''~~ is ~~a [[q-analog\|''q~~''~~-analog]] of~~ the ~~[[Bessel function]], introduced by {{harvs\|txt\|last=Hahn\|authorlink=Wolfgang Hahn\|~~year~~=1953}} in a special case~~ and ~~by {{harvs\|txt\|last=Exton\|authorlink=Harold Exton\|year=1983}} in general~~.		My name is Alissa Gatenby but everybody calls me Alissa. I'm from France. I'm studying at the university (3rd year) and I play the Lap Steel Guitar for 6 years. Usually I choose music from my famous films :). <br>I have two sister. I love Hiking, watching movies and Geocaching.<br><br>Feel free to surf to my webpage ... [http://tinyurl.com/m28vwqy http://tinyurl.com/m28vwqy]

	~~The Hahn–Exton ''q''-Bessel function is given by~~
	:<~~math~~> ~~J_\nu^{(3)}(x;q) = \frac{x^\nu(q^{\nu+1};q)_\infty}{(q;q)_\infty} \sum_{k\ge 0}\frac{(-1)^kq^{k(k+1)/2}x^{2k}}{(q^{\nu+1};q)_k(q;q)_k}~~ <~~/math~~>

	~~==References==~~

	*{{Citation \| last1=Exton \| first1=Harold \| title=q-hypergeometric functions and applications \| url=http://~~books.google~~.com/~~books?id=3kHvAAAAMAAJ \| publisher=Ellis Horwood Ltd. \| location=Chichester \| series=Ellis Horwood Series~~: ~~Mathematics and its Applications \| isbn=978-0-85312-491-7 \| mr=MR708496 \| year=1983}}~~
	*{{Citation \| last1=Hahn \| first1=Wolfgang \| authorlink=Wolfgang Hahn \| title=Die mechanische Deutung einer geometrischen Differenzengleichung \| language=German \| doi=10.1002/~~zamm~~.~~19530330811 \| zbl=0051.15502 \| year=1953 \| journal=Zeitschrift für Angewandte Mathematik und Mechanik \| issn=0044-2267 \| volume=33 \| pages=270–272}}~~
	*{{citation\|first=M. E. H.\|last= Ismail\|title= Some Properties of Jacksons Third q-Bessel Function\|series=preprint\|year=2003}}
	*{{Citation \| last1=Swarttouw \| first1=René F. \| title=An addition theorem and some product formulas for the Hahn-Exton q-Bessel functions \| doi=10.4153/~~CJM-1992-052-6 \| mr=1178574 \| year=1992 \| journal=[[Canadian Journal of Mathematics]] \| issn=0008-414X \| volume=44 \| issue=4 \| pages=867–879}}~~

	~~{{DEFAULTSORT:Hahn-Exton q-Bessel function}}~~
	~~[[Category:Special functions]]~~
	~~[[Category:Q-analogs]~~]

149.156.17.142: link to the article about Blasius functions in Polish language Wikipedia

2013-08-09T14:13:43Z

link to the article about Blasius functions in Polish language Wikipedia

← Older revision		Revision as of 16:13, 9 August 2013
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	~~If you happen to be seeking for a way to make some further money and you have some savings to invest~~, ~~consider about going into true estate! Renting out property for~~ a ~~organization can give you sizeable earnings as properly as a excellent impression among customers. Visiting~~ [~~http://www.digitaljournal.com/pr/2048105~~ the ~~link~~] ~~possibly provides suggestions you can give to your cousin~~. ~~Study this write~~-~~up for ideas on how to succeed.<br><br>As a genuine estate investor, it~~ is ~~critical to produce an LLC. This guarantees that your investments will be protected. Also, you may well secure tax benefits due to your enterprise endeavors.~~<br><br>~~When obtaining into true estate, reputation is quite essential. This is why you must by no means lie to customers~~ and ~~usually preserve your promises. Learn further on this related website - Click here: [~~http://~~www~~.~~prweb~~.com/~~releases/rental~~-~~real~~-~~estate/investing~~-~~sessions~~-~~homes~~/~~prweb11859108.htm official website]. This will guarantee you preserve a reputation for possessing integrity, which will serve you effectively over your investment profession~~.~~<br><br>Learn from like-minded colleagues~~. ~~Far more and a lot more folks are entering or re~~-~~entering the genuine estate market~~. ~~There are several groups focusing solely on real estate investing~~. ~~If there are not any close to you, you can uncover forums on the internet exactly where other investors hang out~~. ~~Join them to find out much more.<br><br>If you want to get into true estate investing, but do not have adequate cash to get a piece~~ of ~~home on your own, do not fret~~. ~~Appear at real estate investment trusts. Operating significantly like mutual funds, you can invest what funds you have available into a larger group pool~~ and ~~still make~~ some ~~income off of genuine estate mortgages.<br><br>Make positive you have a spending budget when you invest in genuine estate that contains how a lot you happen to be going to have to spend to repair~~ the ~~home you are purchasing up~~. ~~Discover further on the affiliated essay by clicking [http:~~/~~/www.prweb.com/releases/houses~~-~~rent~~-~~jacksonville/fl~~-~~homes~~-~~for~~-~~rent/prweb10889842.htm houses for rent in jacksonville fl~~]. You never want to blow all of your income on obtaining real estate just to discover out that you can"t afford to fix it up.<br><br>Rather than jumping into an investment proper away, keep in mind to consider about all of the possibilities you have. Investing in true estate is a great way to grow your earnings, especially if you have further cash sitting in the bank. Nonetheless, you must maintain all dangers and responsibilities in mind when moving forward..<br><br>Here is more information about health insurance brokers - [~~http~~:~~//www.xfire.com/blog/secretiveroute663 please click the following webpage~~]~~, stop by the page.~~		In mathematics, the '''Hahn–Exton q-Bessel function''' or the '''third [[Jackson q-Bessel function]]''' is a [[q-analog\|''q''-analog]] of the [[Bessel function]], introduced by {{harvs\|txt\|last=Hahn\|authorlink=Wolfgang Hahn\|year=1953}} in a special case and by {{harvs\|txt\|last=Exton\|authorlink=Harold Exton\|year=1983}} in general.

			The Hahn–Exton ''q''-Bessel function is given by
			:<math> J_\nu^{(3)}(x;q) = \frac{x^\nu(q^{\nu+1};q)_\infty}{(q;q)_\infty} \sum_{k\ge 0}\frac{(-1)^kq^{k(k+1)/2}x^{2k}}{(q^{\nu+1};q)_k(q;q)_k} </math>

			==References==

			*{{Citation \| last1=Exton \| first1=Harold \| title=q-hypergeometric functions and applications \| url=http://books.google.com/books?id=3kHvAAAAMAAJ \| publisher=Ellis Horwood Ltd. \| location=Chichester \| series=Ellis Horwood Series: Mathematics and its Applications \| isbn=978-0-85312-491-7 \| mr=MR708496 \| year=1983}}
			*{{Citation \| last1=Hahn \| first1=Wolfgang \| authorlink=Wolfgang Hahn \| title=Die mechanische Deutung einer geometrischen Differenzengleichung \| language=German \| doi=10.1002/zamm.19530330811 \| zbl=0051.15502 \| year=1953 \| journal=Zeitschrift für Angewandte Mathematik und Mechanik \| issn=0044-2267 \| volume=33 \| pages=270–272}}
			*{{citation\|first=M. E. H.\|last= Ismail\|title= Some Properties of Jacksons Third q-Bessel Function\|series=preprint\|year=2003}}
			*{{Citation \| last1=Swarttouw \| first1=René F. \| title=An addition theorem and some product formulas for the Hahn-Exton q-Bessel functions \| doi=10.4153/CJM-1992-052-6 \| mr=1178574 \| year=1992 \| journal=[[Canadian Journal of Mathematics]] \| issn=0008-414X \| volume=44 \| issue=4 \| pages=867–879}}

			{{DEFAULTSORT:Hahn-Exton q-Bessel function}}
			[[Category:Special functions]]
			[[Category:Q-analogs]]

en>Headbomb: Various citation cleanup., added wikify tag using AWB

2011-09-06T17:43:32Z

Various citation cleanup., added wikify tag using AWB

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