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A statistical theory of material strength with application to composite materials
Year:
1970
Authors :
Rosen, Baruch Walter
;
.
Volume :
18
Co-Authors:
Zweben, C., Jet Propulsion Laboratory, Pasadena, CaliforniaUSA
Rosen, B.W., Materials Sciences Corp., Fort Washington, PennsylvaniaUSA
Facilitators :
From page:
189
To page:
206
(
Total pages:
18
)
Abstract:
A Statistical theory of material strength is proposed. Materials are considered to be imperfect heterogeneous continua composed of discrete volume elements whose characteristics are related to material structure and imperfections. The strength of the elements is assumed to be a statistic a quantity, and as the material is loaded elements fracture randomly throughout the body causing localized stress concentrations. The accumulation of these breaks results in overall failure. By relating strength to material structure this theory attempts to bridge the gap between the microscopic and continuum approaches to fracture mechanics. The theory is applied to composite materials reinforced with whiskers and continuous fibers. Comparisons with experimental data show good agreement. Results for whisker-reinforced composites appear to provide a good prediction of strength and an explanation of the disparity between the strength of individual whiskers and the strength of the composites made from them. © 1970.
Note:
Related Files :
Composite materials
CONCRETE REINFORCEMENTS
JMPSA
materials testing
Statistical methods
Strength of materials
Show More
Related Content
More details
DOI :
10.1016/0022-5096(70)90023-2
Article number:
Affiliations:
Database:
Scopus
Publication Type:
article
;
.
Language:
English
Editors' remarks:
ID:
18544
Last updated date:
02/03/2022 17:27
Creation date:
16/04/2018 23:22
Scientific Publication
A statistical theory of material strength with application to composite materials
18
Zweben, C., Jet Propulsion Laboratory, Pasadena, CaliforniaUSA
Rosen, B.W., Materials Sciences Corp., Fort Washington, PennsylvaniaUSA
A statistical theory of material strength with application to composite materials
A Statistical theory of material strength is proposed. Materials are considered to be imperfect heterogeneous continua composed of discrete volume elements whose characteristics are related to material structure and imperfections. The strength of the elements is assumed to be a statistic a quantity, and as the material is loaded elements fracture randomly throughout the body causing localized stress concentrations. The accumulation of these breaks results in overall failure. By relating strength to material structure this theory attempts to bridge the gap between the microscopic and continuum approaches to fracture mechanics. The theory is applied to composite materials reinforced with whiskers and continuous fibers. Comparisons with experimental data show good agreement. Results for whisker-reinforced composites appear to provide a good prediction of strength and an explanation of the disparity between the strength of individual whiskers and the strength of the composites made from them. © 1970.
Scientific Publication
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