New Scheme for the Construction of Phase Shifts with Application to Nuclear Magnetic Resonance
- 15 September 1967
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 161 (3) , 569-570
- https://doi.org/10.1103/physrev.161.569
Abstract
A semiempirical scheme is developed for the construction of phase shifts of unlimited order for the investigation of properties depending on the electron redistribution in alloys. The method utilizes a generalized free-electron potential around the solute atom, residual-resistivity data, and the Friedel sum rule. Application to the Knight shifts in a series of dilute alloys with liquid copper and solid silver as hosts leads to much better agreement with experiment than obtained previously.Keywords
This publication has 10 references indexed in Scilit:
- Nuclear magnetic resonance in liquid copper alloysPhilosophical Magazine, 1966
- Self-consistent perturbation treatment of impurities and imperfections in metals, II. Second-order perturbation correctionsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1962
- Knight Shift in Silver Base Solid SolutionsPhysical Review B, 1962
- Self-consistent perturbation treatment of impurities and imperfections in metalsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1961
- Theory of Nuclear Resonance Intensity in Dilute AlloysPhysical Review B, 1960
- Sur la R/'esistivité et le déplacement de Knight d'alliages liquides de sodiumJournal of Physics and Chemistry of Solids, 1960
- Residual Resistivity of Copper and Silver Alloys: Dependence on Periodic TablePhysical Review B, 1957
- Étude de la résistivité et du pouvoir thermoélectrique des impuretés dissoutes dans les métaux noblesJournal de Physique et le Radium, 1956
- Theoretical Study of Residual Resistance of Binary Alloys containing Foreign Atoms in small ConcentrationJournal of the Physics Society Japan, 1955
- The Electrical Resistance of Dilute Solid SolutionsMathematical Proceedings of the Cambridge Philosophical Society, 1936