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General discussions (Q&As) / Re: Global linear helical axis calculation in 3DNA
« on: March 13, 2008, 12:36:07 pm »
Hi Xiang-Jun,
Thank You very much for the reply. I have no doubt that 3DNA does correctly calculates the global linear helical axis. I've visualized the pdb file with XE, XS 3DNA axis points, and everything looked fine. I've just wanted to know the methodology that lies behind the global axis calculation. The SCHNAaP paper You have mentioned is not in the free access and unfortunately our Institute is not subscribed to the Mol. Biology. Therefore I would be very grateful if You could share somehow that paper with me (put it here or send a copy of it by email).
I've read the Freehelix help as You suggested and looks like I've got the point. Here are some notes that might be of interest for some curious 3DNA users:
In each strand vectors connecting C1' atoms of adjacent bases and those connecting RN9/YN1 of adjacent bases are built. Then they are put to the same origin and the mean plane is calculated by least-squares method for the end points of those vectors. The normal to this plane is the vector collinear to the global linear helical axis. Hope this will help somebody.
with best regards,
Kateryna
Thank You very much for the reply. I have no doubt that 3DNA does correctly calculates the global linear helical axis. I've visualized the pdb file with XE, XS 3DNA axis points, and everything looked fine. I've just wanted to know the methodology that lies behind the global axis calculation. The SCHNAaP paper You have mentioned is not in the free access and unfortunately our Institute is not subscribed to the Mol. Biology. Therefore I would be very grateful if You could share somehow that paper with me (put it here or send a copy of it by email).
I've read the Freehelix help as You suggested and looks like I've got the point. Here are some notes that might be of interest for some curious 3DNA users:
In each strand vectors connecting C1' atoms of adjacent bases and those connecting RN9/YN1 of adjacent bases are built. Then they are put to the same origin and the mean plane is calculated by least-squares method for the end points of those vectors. The normal to this plane is the vector collinear to the global linear helical axis. Hope this will help somebody.
with best regards,
Kateryna