Global continuation for distance geometry problems
Description:
Distance geometry problems arise in the interpretation of NMR data and in the determination of protein structure. The authors formulate the distance geometry problem as a global minimization problem with special structure, and show the global smoothing techniques and a continuation approach for global optimization can be used to determine solutions of distance geometry problems with a nearly 100% probability of success.
Date:
March 1, 1995
Creator:
More, J. J. & Wu, Zhijun
Item Type:
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Partner:
UNT Libraries Government Documents Department