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Application of weighted phase-sum formulae for phase determination

Application of weighted phase-sum formulae for phase determination The simple `weighted sum formula' has been studied as regards its applicability to phase refinements. These studies show that proper weighting of the phase relations significantly improves the phase estimates from phase-sum formulae. The evaluation of weights used in the `variance-weighted sum formula' is discussed, together with the problem of the 2 ambiguity. A simple procedure for selecting efficient basis sets is also given. The procedures described have been programmed and used to solve twelve unknown structures. Applications to somewhat complicated cases are described. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Acta Crystallographica Section A: Crystal Physics, Diffraction, Theoretical and General Crystallography International Union of Crystallography

Application of weighted phase-sum formulae for phase determination

Application of weighted phase-sum formulae for phase determination


Abstract

The simple `weighted sum formula' has been studied as regards its applicability to phase refinements. These studies show that proper weighting of the phase relations significantly improves the phase estimates from phase-sum formulae. The evaluation of weights used in the `variance-weighted sum formula' is discussed, together with the problem of the 2 ambiguity. A simple procedure for selecting efficient basis sets is also given. The procedures described have been programmed and used to solve twelve unknown structures. Applications to somewhat complicated cases are described.

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Publisher
International Union of Crystallography
Copyright
Copyright (c) 1972 International Union of Crystallography
ISSN
0567-7394
DOI
10.1107/S0567739472000877
Publisher site
See Article on Publisher Site

Abstract

The simple `weighted sum formula' has been studied as regards its applicability to phase refinements. These studies show that proper weighting of the phase relations significantly improves the phase estimates from phase-sum formulae. The evaluation of weights used in the `variance-weighted sum formula' is discussed, together with the problem of the 2 ambiguity. A simple procedure for selecting efficient basis sets is also given. The procedures described have been programmed and used to solve twelve unknown structures. Applications to somewhat complicated cases are described.

Journal

Acta Crystallographica Section A: Crystal Physics, Diffraction, Theoretical and General CrystallographyInternational Union of Crystallography

Published: Jul 1, 1972

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