Weibull theory works well for brittle materials. However, its application to composites is not very clear. The present study is a comparative parametric evaluation of flexural and tensile strength ratios, and fiber bundle stresses of axial composites with brittle fiber bundles. A composite based model that utilizes Weibull’s theory is developed and compared with derived Weibull’s theory for brittle fiber bundles. It was found that the predicted strength ratios and the stresses are of similar magnitude to that of Weibull’s and the model converges to unity for composite materials with little or no variability.
Published in | Engineering and Applied Sciences (Volume 2, Issue 6) |
DOI | 10.11648/j.eas.20170206.11 |
Page(s) | 99-102 |
Creative Commons |
This is an Open Access article, distributed under the terms of the Creative Commons Attribution 4.0 International License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted use, distribution and reproduction in any medium or format, provided the original work is properly cited. |
Copyright |
Copyright © The Author(s), 2017. Published by Science Publishing Group |
Axial Composites, Weibull Theory, Flexural Strength, Tensile Strength
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APA Style
Mohammed Faruqi, Ankur Patel. (2017). A Parametric Evaluation of Flexural and Tensile Strength Ratios, and Bundle Stresses of Axial Composites Using Weibull’s Theory. Engineering and Applied Sciences, 2(6), 99-102. https://doi.org/10.11648/j.eas.20170206.11
ACS Style
Mohammed Faruqi; Ankur Patel. A Parametric Evaluation of Flexural and Tensile Strength Ratios, and Bundle Stresses of Axial Composites Using Weibull’s Theory. Eng. Appl. Sci. 2017, 2(6), 99-102. doi: 10.11648/j.eas.20170206.11
AMA Style
Mohammed Faruqi, Ankur Patel. A Parametric Evaluation of Flexural and Tensile Strength Ratios, and Bundle Stresses of Axial Composites Using Weibull’s Theory. Eng Appl Sci. 2017;2(6):99-102. doi: 10.11648/j.eas.20170206.11
@article{10.11648/j.eas.20170206.11, author = {Mohammed Faruqi and Ankur Patel}, title = {A Parametric Evaluation of Flexural and Tensile Strength Ratios, and Bundle Stresses of Axial Composites Using Weibull’s Theory}, journal = {Engineering and Applied Sciences}, volume = {2}, number = {6}, pages = {99-102}, doi = {10.11648/j.eas.20170206.11}, url = {https://doi.org/10.11648/j.eas.20170206.11}, eprint = {https://article.sciencepublishinggroup.com/pdf/10.11648.j.eas.20170206.11}, abstract = {Weibull theory works well for brittle materials. However, its application to composites is not very clear. The present study is a comparative parametric evaluation of flexural and tensile strength ratios, and fiber bundle stresses of axial composites with brittle fiber bundles. A composite based model that utilizes Weibull’s theory is developed and compared with derived Weibull’s theory for brittle fiber bundles. It was found that the predicted strength ratios and the stresses are of similar magnitude to that of Weibull’s and the model converges to unity for composite materials with little or no variability.}, year = {2017} }
TY - JOUR T1 - A Parametric Evaluation of Flexural and Tensile Strength Ratios, and Bundle Stresses of Axial Composites Using Weibull’s Theory AU - Mohammed Faruqi AU - Ankur Patel Y1 - 2017/12/22 PY - 2017 N1 - https://doi.org/10.11648/j.eas.20170206.11 DO - 10.11648/j.eas.20170206.11 T2 - Engineering and Applied Sciences JF - Engineering and Applied Sciences JO - Engineering and Applied Sciences SP - 99 EP - 102 PB - Science Publishing Group SN - 2575-1468 UR - https://doi.org/10.11648/j.eas.20170206.11 AB - Weibull theory works well for brittle materials. However, its application to composites is not very clear. The present study is a comparative parametric evaluation of flexural and tensile strength ratios, and fiber bundle stresses of axial composites with brittle fiber bundles. A composite based model that utilizes Weibull’s theory is developed and compared with derived Weibull’s theory for brittle fiber bundles. It was found that the predicted strength ratios and the stresses are of similar magnitude to that of Weibull’s and the model converges to unity for composite materials with little or no variability. VL - 2 IS - 6 ER -