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Title: THE FERMI SURFACE OF LEAD

Thesis/Dissertation ·
OSTI ID:4085314

Knowledge of the Fermi surface is one of the most important requirements for understanding the properties of a metal. A very powerful tool for studying this surface is the de Haas-van Alphen effect, the oscillations in the magnetic susceptibility with magnetic field found in metal singie crystals at very low temperatures. The de Haas-van Alphen effect in lead was previously studied using pulsed magnetic fields up to a maximum of 80 kG. The results indicated that the Fermi surface was much like a freeelectron surface, and that valuable additional information should become available by extending the measurements to higher fields. An apparatus was designed and constructed to extend the magnetic fields to 200 kG. With the aid of these higher fields many new features of the Fermi surface in lead were quantitatively determined. The shape of the Fermi surface can be well explained in terms of an orthogonalized-plane-wave model using only two parameters, the two Fourier components of the pseudopotential, V/sub 111/ and V/sub 200. While the orthogonalized-plane-wave approach is successful in describing the shape of the Fermi surface, the calculated cyclotron masses are too small by a factor of order two. The theoretical implications of this are discussed briefly. The de Haas-van Alphen oscillations were observed in iron whiskers. This is the first time that the effect was observed in a ferromagnetic metal. Preliminary results show that the saturation magnetization in iron must be taken into account in order to determine the true periods of the oscillations. (auth)

Research Organization:
Ames Lab., Ames, Iowa
DOE Contract Number:
W-7405-ENG-82
NSA Number:
NSA-18-014464
OSTI ID:
4085314
Report Number(s):
IS-762
Resource Relation:
Other Information: Thesis submitted by James Robert Anderson to Iowa State Univ., Ames. Orig. Receipt Date: 31-DEC-64
Country of Publication:
United States
Language:
English