| ²é¿´: 350 | »Ø¸´: 2 | |||
[½»Á÷]
½ô¼±Çë½Ì£¡
|
|
ÎÒҪͶһƪACTA E£¬ÎÒÏëÃèÊöÒ»ÏÂÏÂÃæÕâÒ»¿éµÄÄÚÈÝ£¬ÇëÎʸÃÔõôд£¬ÔõÑù¼ÓÈëµ½CIFÎļþÖÐÄØ£¿Óж®µÃµÄÇëÖ¸½Ì£¡Ð»Ð»£¬²»Ê¤¸Ð¼¤£¡ Analysis of Short Ring-Interactions with Cg-Cg Distances < 6.0 Angstrom and Beta < 60.0 Deg. ==================================================================================================================================== - Cg(I) = Plane number I (= ring number in () above) - Alpha = Dihedral Angle between Planes I and J (Deg) - Beta = Angle Cg(I)-->Cg(J) or Cg(i)-->Me vector and normal to plane I (Deg) - Gamma = Angle Cg(I)-->Cg(J) vector and normal to plane J (Deg) - Cg-Cg = Distance between ring Centroids (Ang.) - CgI_Perp = Perpendicular distance of Cg(I) on ring J (Ang.) - CgJ_Perp = Perpendicular distance of Cg(J) on ring I (Ang.) - P,Q,R,S = J-Plane Parameters for Carth. Coord. (Xo, Yo, Zo) Cg(I) Res(I) Cg(J) [ ARU(J)] Cg-Cg Transformed J-Plane P, Q, R, S Alpha Beta Gamma CgI_perp CgJ_perp Cg(2) [ 1] -> Cg(2) [ 2566.01] 4.6932 -0.7587 0.5565 0.3386 3.0212 0.03 42.76 42.76 3.446 3.446 Cg(2) [ 1] -> Cg(2) [ 2576.01] 5.2183 -0.7587 0.5565 0.3386 10.2771 0.03 43.10 43.10 3.810 3.810 ------- ---------------------------------------- Min or Max 4.693 0.03 42.76 43.10 3.446 3.446 [ 2566] = -X,1-Y,1-Z [ 2576] = -X,2-Y,1-Z "11 in P-1 " PLATON-GEOMETRY Page 25 ==================================================================================================================================== Analysis of X-H...Cg(Pi-Ring) Interactions (H..Cg < 3.4 Ang. - Gamma < 30.0 Deg) ==================================================================================================================================== X--H(I) Res(I) Cg(J) [ ARU(J)] H..Cg Transformed J-Plane P, Q, R, S H-Perp Gamma X-H..Cg X..Cg X-H,Pi C(12) -H(12B) [ 1] -> Cg(2) [ 2576.01] 2.94 -0.7587 0.5565 0.3386 10.2771 2.906 8.67 158 3.8475 61. ------- ---------------------------------------------- Min or Max 2.940 2.906 8.67 158.00 3.847 61.00 [ 2576] = -X,2-Y,1-Z The Cg(I) refer to the Ring Centre-of-Gravity numbers given in () in the Ring-Analysis above Cg(I) x y z Xo Yo Zo Cg(2) -0.102770 0.679127 0.421027 -3.23558 4.52079 4.41903 "11 in P-1 " PLATON-INTER Page 26 |
» ²ÂÄãϲ»¶
ÇóÖú
ÒѾÓÐ1È˻ظ´
0703»¯Ñ§26¿¼Ñе÷¼Á£¬Ò»Ö¾Ô¸Äϲý´óѧ
ÒѾÓÐ4È˻ظ´
ÎÞ»ú»¯Ñ§ÂÛÎÄÈóÉ«/·ÒëÔõôÊÕ·Ñ?
ÒѾÓÐ121È˻ظ´
ÓÐûÓл¯Ñ§¡¢²ÄÁÏרҵµÄͬѧÐèÒªµ÷¼Á ¿¼ÂÇÌì½ò¸ßЧµÄ¿ÉÒÔÓʼþ»òÕß˽ÐÅ
ÒѾÓÐ1È˻ظ´
26Ä격ʿÕÐÉú
ÒѾÓÐ16È˻ظ´
½Î÷Àí¹¤´óѧ¹¦Äܾ§Ì¬²ÄÁÏ·½ÏòÁõËì¾ü¿ÎÌâ×éÕÐÊÕ2026ÄêÇï¼¾Èëѧ²©Ê¿Ñо¿Éú
ÒѾÓÐ11È˻ظ´
ÄþÏÄ´óѧÍÅ´ØÐ²ÄÁÏÍŶÓÕÐÊÕ²ÄÁÏ/»¯Ñ§/»¯¹¤×¨Òµ²©Ê¿Éú
ÒѾÓÐ0È˻ظ´
MIL-101Óе¥¾§ÑùÆ·Âð
ÒѾÓÐ1È˻ظ´
ÒÑɾ³ý
ÒѾÓÐ3È˻ظ´
ÊÕµ÷¼ÁÑо¿Éú
ÒѾÓÐ2È˻ظ´
¡¾2026 ¿¼Ñе÷¼Á¡¿¹þ¶û±õ¹¤³Ì´óѧºË¿ÆÑ§Óë¼¼ÊõѧԺºË»¯¹¤Ïµ ÕÐÊÕµ÷¼ÁÉú
ÒѾÓÐ2È˻ظ´
» ÇÀ½ð±ÒÀ²£¡»ØÌû¾Í¿ÉÒԵõ½:
Æí¸£Öбê
+1/224
¸£½¨Ê¦·¶´óѧҶӦÏé¿ÎÌâ×éÕÐÊÕ2026¼¶²©Ê¿Ñо¿Éú
+2/124
º¸½ÓרҵӦ½ì±ÏÒµÉúÕÐÆ¸
+1/87
ÉϺ£µçÁ¦´óѧÏȽø´¢ÄÜµç³Ø¼¼Êõ¿ÎÌâ×éÕÐÉú
+1/85
¸£½¨Å©ÁÖ´óѧ²ÄÁϹ¤³ÌѧԺ¸ß·Ö×Ó²ÄÁÏ¿ÎÌâ×éÕÐÉú
+1/79
ÉòÑô¹¤Òµ´óѧ-»·¾³µç»¯Ñ§¼¼ÊõÑо¿ÍŶÓ-ÕÐÊÕ˶ʿÑо¿Éú
+3/66
¹ú¼Ò˫һÁ÷¸ßУ-¹ú¼Ò¼¶ÇàÄêÈ˲ſÎÌâ×鲩ʿÕÐÉú
+2/64
°¬Àï¿¨ÌØ (Alicat) - ȼÁÏµç³Ø²âÊÔϵͳÓëÖÊÁ¿Á÷Á¿ºÍѹÁ¦ÒDZí
+3/61
Áôѧ--²©Ê¿ÕÐÉú
+1/51
°²»Õ¹¤³Ì´óѧ»¯Ñ§Óë»·¾³¹¤³ÌѧԺ¶ÔÍâÕÐÊÕ2026¼¶µ÷¼Á˶ʿÑо¿Éú
+1/47
¡¾ÊµÕ½ÐÍ¡¿¡¾ÉúÎïÒ½Ò©¡¿2026Çൺ´óѧÕв©Ê¿Éú º¬ÉÙÊýÃñ×å¹Ç¸É¼Æ»®2Ãû£¡
+1/17
ºþÄÏ´óѧ΢ÉúÎï½á¹¹Ó빦ÄÜʵÑéÊÒ2026Äê¼Æ»®ÕÐÊÕ²©Ê¿Ñо¿Éú
+1/15
²©Ê¿ÕÐÉú | Çൺ¿Æ¼¼´óѧ£¨¸ß·Ö×Ó¡¢»¯Ñ§¡¢²ÄÁÏ¡¢Á¦Ñ§¡¢»úµç¹¤³Ì¡¢¼ÆËã»ú·ÂÕæ£©
+1/14
±±¾©º½¿Õº½Ìì´óѧ´ÅÁ£×Ó³ÉÏñ¿ÎÌâ×éÖÓ¾°½ÌÊÚÕÐÊÕ2026ÄêÇï¼¾¡°ÉêÇ뿼ºË¡±²©Ê¿
+1/10
2026ÄêÖйú¿ÆÑ§Ôº³ÇÊл·¾³ËùÓ븣½¨Å©ÁÖ´óѧÁªºÏÅàÑøË¶Ê¿Ñо¿ÉúÏîÄ¿½éÉÜ
+1/6
Ä«¶û±¾´óѧ²®Ã÷º²´óѧÁªºÏÈ«½±¹ú¼Ê²©Ê¿Éú
+1/5
ÎÂÖÝ´óѧ»¯²ÄѧԺÍõ¾ê¿ÎÌâ×éÕÐÉú
+1/4
ÄÚÃɹſƼ¼´óѧÌúµçÐÂÄÜÔ´²ÄÁÏÓëÆ÷¼þÍŶӼò½é
+1/4
5¿Æ´óÕÐÊÕ²ÄÁÏרҵ˶ʿ
+1/3
Ìì½ò´óѧÕã½Ñо¿Ôº£¨Äþ²¨£©³ÏƸ¸ß·Ö×Ó/»¯Ñ§/²ÄÁÏ·½Ïò²©Ê¿ºó¡¢ÇàÄêÌØÆ¸Ñо¿Ô±
+1/2
¡ï
·ç²ÉÒÀ¾É135(½ð±Ò+1):лл²ÎÓë
·ç²ÉÒÀ¾É135(½ð±Ò+1):лл²ÎÓë
|
Îҵĵ¥¾§¶¼ÊÇÖ»ÒªÁËÒ»¸öCCDCºÅ£¬½«¼òµ¥µÄCIFÎļþÉÏ´«ÁËÊ£¬ÕâЩ»¹Õæ²»ÖªÔõôŪÉÏÈ¥¡£ ѧϰ... |
2Â¥2011-04-24 15:33:23
3Â¥2011-04-24 18:07:37













»Ø¸´´ËÂ¥