Direct labor cost - Revision history

en>Nonsenseferret: Reverted edits by 208.108.214.234 (talk) (HG)

2014-11-10T14:49:43Z

Reverted edits by 208.108.214.234 (talk) (HG)

← Older revision		Revision as of 16:49, 10 November 2014
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	~~НАША КОМАНДА<br><br>КОНСТАНТИН<br>дизайнер <br><br>Я был на Вашем месте, я тоже заказывал дизайн~~. ~~Обращайтесь и я Вас удивлю!<br><br>ЕКАТЕРИНА <br>режиссер <br><br>Я~~ [http://~~kks~~.by/ ~~САЙТЫ] арт~~-~~менеджер и мое любимое дело~~ - ~~это фото~~-~~режиссура~~.<br><br><br>~~РИЧАРД~~<br>~~кот~~ <br><br>~~Я символ студии и я слежу за работой Кати и Кости~~.<br><br>~~http://www~~.~~kks~~.~~by<br><br>Review my web page :: [http://kks~~.~~by/?cat=27 изготовление логотипов]~~

en>Getwasey: /* Calculation of direct labor cost */

2014-02-22T09:35:17Z

Calculation of direct labor cost

← Older revision		Revision as of 11:35, 22 February 2014
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	~~In the [[mathematics\|mathematical]] field of [[complex analysis]], '''Akhiezer's theorem''' is a result about [[entire function]]s proved by [[Naum Akhiezer]].<ref>see {{harvtxt\|Akhiezer\|1948}}.</ref>~~

	~~==Statement==~~
	~~Let {{math\|''f''(''z'')}} be an [[entire function]] of [[exponential type]] {{math\|''τ''}}, with {{math\|''f''(''x'') ≥ 0}} for real {{math\|''x''}}. Then the following are equivalent:~~

	* There exists an [[entire function]] {{math\|''F''}}, of [[exponential type]] {{math\|''τ''/2}}, having all its zeros in the (closed) upper half plane, such that		НАША КОМАНДА<br><br>КОНСТАНТИН<br>дизайнер <br><br>Я был на Вашем месте, я тоже заказывал дизайн. Обращайтесь и я Вас удивлю!<br><br>ЕКАТЕРИНА <br>режиссер <br><br>Я [http://kks.by/ САЙТЫ] арт-менеджер и мое любимое дело - это фото-режиссура.<br><br><br>РИЧАРД<br>кот <br><br>Я символ студии и я слежу за работой Кати и Кости.<br><br>http://www.kks.by<br><br>Review my web page :: [http://kks.by/?cat=27 изготовление логотипов]

	:: <~~math~~>~~f(z)=F(z)\overline{F(\overline{z})}~~<~~/math~~>

	* One has:

	::<~~math~~>
	~~\sum\|\operatorname{Im}(1/z_{n})\|~~<~~\infty~~
	<~~/math~~>
	~~where {{math\|''z''~~<~~sub~~>~~''n''~~<~~/sub~~>~~}} are the zeros of {{math\|''f''}}.~~

	~~==Remarks==~~
	~~It is not hard to show that the [[Fejér–Riesz theorem]] is a special case.~~<~~ref~~>~~see {{harvtxt\|Boas\|1954}} and {{harvtxt\|Boas\|1944}} for references.~~<~~/ref~~>

	~~== Notes ==~~
	~~{{reflist}}~~

	~~==References==~~
	*{{ citation
	~~\| last = Boas~~
	~~\| first~~ ~~= Jr~~.~~, Ralph Philip~~
	~~\| title = Entire functions~~
	~~\| publisher = Academic Press Inc.~~
	~~\| location = New York~~
	~~\| year = 1954~~
	~~\| pages = 124–132~~
	}}
	*{{ citation
	~~\| last = Boas~~
	~~\| first = Jr., R. P.~~
	~~\| title = Functions of exponential type. I~~
	~~\| journal = Duke Math. J.~~
	~~\| volume = 11~~
	~~\| year = 1944~~
	~~\| pages = 9–15~~
	~~\| issn = 0012~~-~~7094~~
	}}
	*{{citation
	~~\| last = Akhiezer~~
	~~\| first = N~~. I.
	~~\| title = On the theory of entire functions of finite degree~~
	~~\| journal = Doklady Akad~~. ~~Nauk SSSR (N~~.S.)
	~~\| volume~~ = 63
	~~\| year = 1948~~
	~~\| pages = 475–478~~
	~~\| mr = 0027333~~
	}}

	~~[[Category:Theorems in complex analysis~~]]


	~~{{mathanalysis-stub}}~~

120.60.224.181: Grammatical errors.

2013-08-31T11:04:10Z

Grammatical errors.

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en>Helpful Pixie Bot: ISBNs (Build KE)

2012-05-11T04:08:04Z

ISBNs (Build KE)

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← Older revision		Revision as of 11:35, 22 February 2014
Line 1:		Line 1:
	~~In the [[mathematics\|mathematical]] field of [[complex analysis]], '''Akhiezer's theorem''' is a result about [[entire function]]s proved by [[Naum Akhiezer]].<ref>see {{harvtxt\|Akhiezer\|1948}}.</ref>~~

	~~==Statement==~~
	~~Let {{math\|''f''(''z'')}} be an [[entire function]] of [[exponential type]] {{math\|''τ''}}, with {{math\|''f''(''x'') ≥ 0}} for real {{math\|''x''}}. Then the following are equivalent:~~

	* There exists an [[entire function]] {{math\|''F''}}, of [[exponential type]] {{math\|''τ''/2}}, having all its zeros in the (closed) upper half plane, such that		НАША КОМАНДА<br><br>КОНСТАНТИН<br>дизайнер <br><br>Я был на Вашем месте, я тоже заказывал дизайн. Обращайтесь и я Вас удивлю!<br><br>ЕКАТЕРИНА <br>режиссер <br><br>Я [http://kks.by/ САЙТЫ] арт-менеджер и мое любимое дело - это фото-режиссура.<br><br><br>РИЧАРД<br>кот <br><br>Я символ студии и я слежу за работой Кати и Кости.<br><br>http://www.kks.by<br><br>Review my web page :: [http://kks.by/?cat=27 изготовление логотипов]

	:: <~~math~~>~~f(z)=F(z)\overline{F(\overline{z})}~~<~~/math~~>

	* One has:

	::<~~math~~>
	~~\sum\|\operatorname{Im}(1/z_{n})\|~~<~~\infty~~
	<~~/math~~>
	~~where {{math\|''z''~~<~~sub~~>~~''n''~~<~~/sub~~>~~}} are the zeros of {{math\|''f''}}.~~

	~~==Remarks==~~
	~~It is not hard to show that the [[Fejér–Riesz theorem]] is a special case.~~<~~ref~~>~~see {{harvtxt\|Boas\|1954}} and {{harvtxt\|Boas\|1944}} for references.~~<~~/ref~~>

	~~== Notes ==~~
	~~{{reflist}}~~

	~~==References==~~
	*{{ citation
	~~\| last = Boas~~
	~~\| first~~ ~~= Jr~~.~~, Ralph Philip~~
	~~\| title = Entire functions~~
	~~\| publisher = Academic Press Inc.~~
	~~\| location = New York~~
	~~\| year = 1954~~
	~~\| pages = 124–132~~
	}}
	*{{ citation
	~~\| last = Boas~~
	~~\| first = Jr., R. P.~~
	~~\| title = Functions of exponential type. I~~
	~~\| journal = Duke Math. J.~~
	~~\| volume = 11~~
	~~\| year = 1944~~
	~~\| pages = 9–15~~
	~~\| issn = 0012~~-~~7094~~
	}}
	*{{citation
	~~\| last = Akhiezer~~
	~~\| first = N~~. I.
	~~\| title = On the theory of entire functions of finite degree~~
	~~\| journal = Doklady Akad~~. ~~Nauk SSSR (N~~.S.)
	~~\| volume~~ = 63
	~~\| year = 1948~~
	~~\| pages = 475–478~~
	~~\| mr = 0027333~~
	}}

	~~[[Category:Theorems in complex analysis~~]]


	~~{{mathanalysis-stub}}~~