Crossref journal-article
AIP Publishing
Journal of Applied Physics (317)
Abstract

Room-temperature values of the thermal-expansion coefficient, thermal diffusivity, thermal conductivity, density, Young's modulus E, and the temperature coefficient (1/E) dE/dT are presented for two splat-cooled amorphous alloys of composition (in atomic percent) Pd82Si18 and Fe75P15C10. Values of E were obtained from the flexural resonant frequencies of cantilever mounted reeds; the thermal properties were derived from internal friction measurements giving the height and location of the thermoelastic ``transverse thermal current'' peak. Compared to crystalline alloys, the amorphous samples are poorer thermal conductors but exhibit a comparable expansion behavior. In view of the small density difference between the amorphous and crystalline states, the most striking difference observed was the lower elastic modulus of the amorphous alloys. The present results supplement a growing body of evidence that materials in the amorphous condition may have a Young's or shear modulus which is typically 20–40% less than the value in the crystalline state.

Bibliography

Berry, B. S., & Pritchet, W. C. (1973). Some physical properties of two amorphous metallic alloys. Journal of Applied Physics, 44(7), 3122–3126.

Authors 2
  1. B. S. Berry (first)
  2. W. C. Pritchet (additional)
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Dates
Type When
Created 21 years, 6 months ago (Feb. 4, 2004, 12:26 p.m.)
Deposited 1 year, 6 months ago (Feb. 1, 2024, 11:49 p.m.)
Indexed 5 months ago (March 19, 2025, 6:33 a.m.)
Issued 52 years, 1 month ago (July 1, 1973)
Published 52 years, 1 month ago (July 1, 1973)
Published Print 52 years, 1 month ago (July 1, 1973)
Funders 0

None

@article{Berry_1973, title={Some physical properties of two amorphous metallic alloys}, volume={44}, ISSN={1089-7550}, url={http://dx.doi.org/10.1063/1.1662718}, DOI={10.1063/1.1662718}, number={7}, journal={Journal of Applied Physics}, publisher={AIP Publishing}, author={Berry, B. S. and Pritchet, W. C.}, year={1973}, month=jul, pages={3122–3126} }