Electronic Structure and PropertiesFrank Y. Fradin |
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Page 154
... density of states for TiH2 calculated by Switendick ( 1972 ) . made because no such calculations exist for zirconium ... electron density at the zirconium site is realized . Using a simplified cluster model , Jena ( see Chapter 6 , this ...
... density of states for TiH2 calculated by Switendick ( 1972 ) . made because no such calculations exist for zirconium ... electron density at the zirconium site is realized . Using a simplified cluster model , Jena ( see Chapter 6 , this ...
Page 196
... electron density . A sphere of radius r , would contain one conduction electron if the conduction electrons formed a homogeneous electron gas . Hopefully , the uncertainties in Table I have not obscured the important trends ...
... electron density . A sphere of radius r , would contain one conduction electron if the conduction electrons formed a homogeneous electron gas . Hopefully , the uncertainties in Table I have not obscured the important trends ...
Page 415
... electron charge pileup at an interstitial μ site is 50 % higher than that at a muon situated at the center of a monovacancy . This reduction in the electron charge density at the vacancy - trapped muon is understandable since the ...
... electron charge pileup at an interstitial μ site is 50 % higher than that at a muon situated at the center of a monovacancy . This reduction in the electron charge density at the vacancy - trapped muon is understandable since the ...
Contents
Photoelectron Spectroscopy as an Electronic | 99 |
Electronic Structure and the ElectronPhonon Interaction | 165 |
Elastic Properties of Transition Metals | 223 |
Copyright | |
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Electronic Structure and Properties: Treatise on Materials ..., Volume 21 Frank Y. Fradin Limited preview - 2016 |
Common terms and phrases
alloys anomalies appears approach approximation atom band structure calculated changes charge charge density compared component compounds conduction contribution corresponding crystal curve defect density dependence derivatives described determined direction discussed distribution e/at effect elastic constants electrical electron electron-phonon electronic structure elements energy et al example excitation expected experiment experimental Fermi surface field Freeman function given gives hydrogen important impurity increase indicate interaction ions Jena lattice Lett magnetic materials measured metals method negative normal noted observed obtained peak phase phonon Phys Physics positive positron potential properties proton recent region relative resistivity respectively response sample scattering shear shift shown in Fig shows similar solid solutions strain Table temperature term theoretical theory tion transition transition metals vacancy values variation void volume wave York