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	<title>Comments on: Happy New Year with the Science of Champagne!</title>
	<atom:link href="http://blog.khymos.org/2006/12/31/happy-new-year-with-the-science-of-champagne/feed/" rel="self" type="application/rss+xml" />
	<link>http://blog.khymos.org/2006/12/31/happy-new-year-with-the-science-of-champagne/</link>
	<description>- dedicated to molecular gastronomy</description>
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		<title>By: Martin Lersch</title>
		<link>http://blog.khymos.org/2006/12/31/happy-new-year-with-the-science-of-champagne/comment-page-1/#comment-3406</link>
		<dc:creator>Martin Lersch</dc:creator>
		<pubDate>Tue, 30 Jan 2007 19:50:11 +0000</pubDate>
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		<description><![CDATA[The friction force f = deltaP * pi * r^2 where deltaP is pressure difference between atmosphere and bottle and r is radius of cork. Hans-Uno Bengtsson considers the fact that the friction changes as the cork leaves the flask. He sets up an integral for the work which turns out to be one half times the friction force times the length of the cork. This rearranges to the following:

v = sqrt ((deltaP * pi * r^2 * l)/m)

where deltaP = 5 atm, r = 9 mm, l = 25 mm, m = 7.5 g. By converting to the SI units and inserting this into the formula, he gets an initial velocity of v = 20 m/s or 70 km/h.]]></description>
		<content:encoded><![CDATA[<p>The friction force f = deltaP * pi * r^2 where deltaP is pressure difference between atmosphere and bottle and r is radius of cork. Hans-Uno Bengtsson considers the fact that the friction changes as the cork leaves the flask. He sets up an integral for the work which turns out to be one half times the friction force times the length of the cork. This rearranges to the following:</p>
<p>v = sqrt ((deltaP * pi * r^2 * l)/m)</p>
<p>where deltaP = 5 atm, r = 9 mm, l = 25 mm, m = 7.5 g. By converting to the SI units and inserting this into the formula, he gets an initial velocity of v = 20 m/s or 70 km/h.</p>
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		<title>By: Eric C.</title>
		<link>http://blog.khymos.org/2006/12/31/happy-new-year-with-the-science-of-champagne/comment-page-1/#comment-2995</link>
		<dc:creator>Eric C.</dc:creator>
		<pubDate>Sun, 07 Jan 2007 12:55:59 +0000</pubDate>
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		<description><![CDATA[I&#039;ve performed he same kind of computation for the speed of a champagne cork (in french, sorry ; for those who can read it it&#039;s here : http://eric.cabrol.free.fr/dotclear/index.php/2006/12/11/384-plop)
I find a velocity quite superior to the one you give here : 5 atm (relative pressure) on a diameter of 25 mm (area ~ 5 cm²) gives a force of 250 N.
Assuming a weight of 10g, the resulting acceleration is 25000 m/s².
After 0.002s the cork velocity is 50m/s, and it is only 5cm away from the bottle (so we can guess the pressure is still acting on it, although with rapidly decreasing intensity) ...]]></description>
		<content:encoded><![CDATA[<p>I&#8217;ve performed he same kind of computation for the speed of a champagne cork (in french, sorry ; for those who can read it it&#8217;s here : <a href="http://eric.cabrol.free.fr/dotclear/index.php/2006/12/11/384-plop" rel="nofollow">http://eric.cabrol.free.fr/dotclear/index.php/2006/12/11/384-plop</a>)<br />
I find a velocity quite superior to the one you give here : 5 atm (relative pressure) on a diameter of 25 mm (area ~ 5 cm²) gives a force of 250 N.<br />
Assuming a weight of 10g, the resulting acceleration is 25000 m/s².<br />
After 0.002s the cork velocity is 50m/s, and it is only 5cm away from the bottle (so we can guess the pressure is still acting on it, although with rapidly decreasing intensity) &#8230;</p>
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