2022/09/20 by Ajinkya V. Sirsat, Sirsat, Ajinkya V., Srikant Sekhar Padhee +2 · 1 citation
Engineering · Physics and Astronomy · #Applied Physics (physics.app-ph) #Breakage #Composite Material Mechanics #Composite material #Composite number #Data Analysis #FOS: Physical sciences #Fiber #Materials science #Mechanical Behavior of Composites #Metal Forming Simulation Techniques #Microstructure #RADIUS #Representative elementary volume #Statistics and Probability (physics.data-an) #Stress (linguistics) #Volume fraction #physics.app-ph #physics.data-an
paper · pdf · doi:10.48550/arxiv.2209.09801
published in arXiv (Cornell University) (Cornell University)
arxiv created 2022/09/20 · openalex publication_date 2022/09/20 · arxiv updated 2022/09/21 · openalex created_date 2025/10/10 · openalex updated_date 2026/07/28
In fiber Reinforced Composites (FRC) fiber breakage is a common phenomenon resulting in stress concentration. This high stress gets transfer in the vicinity of the breakage which is quantified by Stress Transfer Coefficient (STC). In this paper, an attempt is made to check the effect of fiber volume fraction and the distribution of the fibers on STC and ineffective length. The fiber volume fraction is changed considering three cases: 1) by changing the number of fibers, 2) by changing the dimension of the Represntative Volume Element (RVE) and 3) by changing the fiber radius. Cases with change in dimension of RVE and change in fiber radius, periodic and semi-random arrangents of fibers are considered. From the analysis of 200 RVE's for each volume fraction in random and semi-random arrangements, it is observed that the distribution of STC does not follow any standard distribution, even if the fiber arrangement follows the normal distribution. The fiber cross-sectional dimension plays a critical role in regaining the broken fiber strength. The periodic arrangement of fibers can be said to be beneficial over the random arrangement considering the stress transfer from the broken fiber.