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   Äã°ïÎÒ¿´¿´
  
      Wavelength                        0.71073 A
  
      Crystal system, space group       Orthorhombic,  P2(1)2(1)2(1)
  
      Unit cell dimensions              a = 7.3144(9) A   alpha = 90 deg.
                                        b = 14.7811(19) A    beta = 90 deg.
                                        c = 24.933(3) A   gamma = 90 deg.
  
      Volume                            2695.6(6) A^3
  
      Z, Calculated density             4,  1.261 Mg/m^3
  
      Absorption coefficient            0.089 mm^-1
  
      F(000)                            1096
  
      Crystal size                      0.38 x 0.26 x 0.15 mm
  
      Theta range for data collection   2.14 to 25.09 deg.
  
      Limiting indices                  -7<=h<=8, -17<=k<=17, -29<=l<=27
  
      Reflections collected / unique    13491 / 4794 [R(int) = 0.0307]
  
      Completeness to theta = 25.09     99.9 %
  
      Absorption correction             None
  
      Max. and min. transmission        0.9866 and 0.9674
  
      Refinement method                 Full-matrix least-squares on F^2
  
      Data / restraints / parameters    4794 / 0 / 344
  
      Goodness-of-fit on F^2            1.049
  
      Final R indices [I>2sigma(I)]     R1 = 0.0363, wR2 = 0.0810
  
      R indices (all data)              R1 = 0.0457, wR2 = 0.0874
  
      Absolute structure parameter      0.7(10)
  
      Extinction coefficient            0.0094(8)
  
      Largest diff. peak and hole       0.134 and -0.162 e.A^-3
6Â¥2010-01-05 12:51:08
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wujinji

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7Â¥2010-01-05 13:00:19
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zhanghc521

Ìú¸Ëľ³æ (ÕýʽдÊÖ)

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Originally posted by wujinji at 2010-1-5 13:00:
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Table 1.  Crystal data and structure refinement
  
         Table 2.  Atomic coordinates ( x 10^4) and equivalent isotropic
         displacement parameters (A^2 x 10^3).
         U(eq) is defined as one third of the trace of the orthogonalized
         Uij tensor.
  
           Table 3.  Bond lengths [A] and angles [deg] .
   
  
    Table 4.  Anisotropic displacement parameters (A^2 x 10^3)  
    The anisotropic displacement factor exponent takes the form:
    -2 pi^2 [ h^2 a*^2 U11 + ... + 2 h k a* b* U12 ]
  
   
         Table 5.  Hydrogen coordinates ( x 10^4) and isotropic
         displacement parameters (A^2 x 10^3)

  
         Table 6.  Torsion angles [deg] .
         
Table 7.  Hydrogen bonds [A and deg.]

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