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xirainbow

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yq2240711(½ð±Ò+3,VIP+0): 11-11 19:35
yjmaxpayne(½ð±Ò+1,VIP+0):лл½â´ð 11-11 20:01
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http://blog.sina.com.cn/s/blog_5f15ead20100f5jx.html

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zdhlover

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yq2240711(½ð±Ò+1,VIP+0): 11-11 20:40
yjmaxpayne(½ð±Ò+5,VIP+0):·Ç³£¸ÐлÌṩÐÅÏ¢ 11-11 21:17
On the other hand, we may use a relatively simple approach to refine the determined equilibrium
value of the lattice constant by fitting our sampled data points to a second order
polynomial of the form

P(a)=A(a-a0)*(a-a0)+B(a-a0)+c
We may then choose the minimum of P(a)
amin=a0-B/(2A)
as the value of the lattice constant . We now set a0=2.999 (the central point of the interval) and let h= 0.01 Rydberg (the equidistant spacing between sample points). In addition, using a few algebraic manipulations leads to the following analytic expressions for the two constants A and B
:

A=(E(a0+h)+E(a0-h)-2E(a0))/(2h*2h)
and
B=(E(a0+h)-E(a0-h)))/2h

then you can get the lattice constant :amin=a0-B/(2A)
3Â¥2009-11-11 20:06:57
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xirainbow

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Originally posted by zdhlover at 2009-11-11 20:06:
On the other hand, we may use a relatively simple approach to refine the determined equilibrium
value of the lattice constant by fitting our sampled data points to a second order
polynomial of th ...

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yq2240711(½ð±Ò+1,VIP+0): 12-17 18:35
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Originally posted by xirainbow at 2009-11-11 00:54:

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xirainbow

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Originally posted by zdd2008 at 2009-11-11 22:15:
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yjmaxpayne(½ð±Ò+4,VIP+0):лл·ÖÏí 11-12 19:12
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Originally posted by xirainbow at 2009-11-11 22:35:


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zdd2008

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yjmaxpayne(½ð±Ò+5,VIP+0):·Ç³£¸ÐлϸÖµĽ²½â 11-12 19:12
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xirainbow

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fegg7502(½ð±Ò+2,VIP+0):thank you very much! 11-15 17:23
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Originally posted by zdd2008 at 2009-11-11 23:49:



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[ Last edited by xirainbow on 2009-11-12 at 19:43 ]
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