Summary information and primary citation
- PDB-id
-
175d;
SNAP-derived features in text and
JSON formats
- Class
- DNA
- Method
- NMR
- Summary
- The DNA sequence gcgaatgagc containing the human
centromere core sequence gaat forms a self-complementary
duplex with sheared g:a pairs in solution
- Reference
-
Chou SH, Cheng JW, Fedoroff O, Reid BR (1994): "DNA
sequence GCGAATGAGC containing the human centromere core
sequence GAAT forms a self-complementary duplex with
sheared G.A pairs in solution." J.Mol.Biol.,
241, 467-479. doi: 10.1006/jmbi.1994.1521.
- Abstract
- The DNA sequence dGCGAATGAGC has a well-resolved,
two-dimensional nuclear Overhauser (NOESY) spectrum that is
suitable for high quality solution structure determination
by NMR methods; in solution this sequence forms a stable
self-complementary duplex containing sheared G.A
base-pairs. A total of 220 distance constraints derived
from time-dependent NOE measurements were collected and
refined by repeated back-calculation of the NOESY spectra.
Distance information from imino proton studies and from
exclusive two-dimensional correlated spectroscopy (E. COSY)
and/or linewidth analysis was included in the structure
calculation using the program DSPACE 4.2, followed by
restrained energy minimization with the program DISCOVER
using the AMBER force field. The energies of the distance
geometry (DG) structures decreased rapidly in the first few
cycles and approached -510 +/- 3 kcal after 1000 cycles of
conjugate gradient minimization (about 540 kcal lower than
in the initial DG structures). All 15 final DG structures
converged to a single family of closely related structures
with pair-wise r.m.s.d. values of 0.96 +/- 0.34 A, which
was further reduced by energy minimization to 0.70 +/- 0.35
A. Rather unusual structural features of the duplex are
revealed in the final structures. The results indicate
that, in addition to normal sequences with standard
base-pairing, unusual nucleic acid structures can also be
determined in solution with quite high precision by
NMR/distance geometry methods.