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Introduction to composites - fibers

Figures taken from: P.K. Mallick . Fiber-Reinforced Composites, Materials, manufacturing, and design. 3 rd Ed., CRC Press. 2008. Introduction to composites - fibers. CME/MSE 404G. Polymeric Materials Fall 2012. Properties of commercial fibers average values from manufacturers.

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Introduction to composites - fibers

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  1. Figures taken from: P.K. Mallick. Fiber-Reinforced Composites, Materials, manufacturing, and design. 3rd Ed., CRC Press. 2008 Introduction to composites - fibers CME/MSE 404G. Polymeric Materials Fall 2012 fibers

  2. fibers

  3. fibers

  4. fibers

  5. fibers

  6. fibers

  7. fibers

  8. fibers

  9. Properties of commercial fibersaverage values from manufacturers fibers

  10. Fibers: 2012references; new research on fibers for composites fibers

  11. In-class exercise fibers

  12. Each team is to find composites applications for their fibers assignments fibers

  13. Team responses fibers

  14. Fiber bundles Typical fibers have very small diameters, so that fiber bundles are used for ease of handling. Untwisted = strand, end (glass & Kevlar fibers); =tow (carbon fibers) Twisted = yarn fibers

  15. Single fiber test • ASTM D3379 - ASTM D3379-75(1989)e1 Standard Test Method for Tensile Strength and Young's Modulus for High-Modulus Single-Filament Materials (Withdrawn 1998) • A single filament is mounted along the centerline of a slotted tab using adhesive at each end • The tab ends are gripped in the tensile machine and the midsection is cut • Constant loading rate until failure fibers

  16. Single fiber mounting for tensile test fibers

  17. Tensile property determinations • Definitions • Fu – force at failure • Af = average filament cross-sectional area (planimeter measurement via photos of filament ends • Lf = gage length • C = true compliance (via loading rate) Tensile strength Tensile modulus fibers

  18. Typical tensile strengths of fibers Typical fibers have high strength, high orientation Stress-strain curves are nearly linear up to failure Most fail brittlely Most fibers are prone to damage with handling and with contact to other surfaces fibers

  19. Model for fiber tensile strengths fibers

  20. Model application fibers

  21. Typical applications: Weibull distribution • Time to failure: failure rate is proportional to time raised to the nth power, k=n+1 • Cases • 0 < k < 1: failure rate decreases with time. Example = infant mortality or early failure of electrical circuits • k = 1: failure rate is constant over time. Example = random external events • k > 1: failure rate increases with time. Example = aging process fibers

  22. Weibull: probability density In-class question: Interpret each curve with respect to a time-to-failure data set. Hint: the integral of each curve = 1. fibers

  23. Weibull: cumulative distribution In-class question: Interpret each curve with respect to a time-to-failure data set. Hint: the upper limit of each curve = 1. fibers

  24. Failure rates fibers

  25. Quantile plots fibers

  26. Figure 2.4 fibers

  27. Example data: failure strength at a given fiber length fibers

  28. Weibull distribution fibers

  29. fibers

  30. Quantile plots fibers

  31. Problem 2.5. Mallick • MSE 599 P2_5.xlsx fibers

  32. Analysis of flaws in high-strength carbon fibres from mesophase pitch Janice Breedon Jones, John Barr, Robert Smith, J. Materials Sci., 14, (1980), 2455-2465 fibers

  33. Data taken at two guage lengths, 20 mm and 3.2 mm fibers

  34. Effect of gauge length on strengthwhy should there be an effect? fibers

  35. fibers

  36. fibers

  37. fibers

  38. fibers

  39. Single mode of failure should show similar Weibull plot slopes Similar slope suggests the same failure modes for each gauge length fibers

  40. Extrapolate to 0.3 mm lengthexpected load transfer length for multifilament fibres of this diameter (3.8 Gpa) If the failure mechanisms are similar, we can extrapolate the tensile strength to shorter gauge lengths, estimating the tensile strength for lengths that are difficult to measure experimentally. fibers

  41. Flaw strength distributions and statistical parameters for ceramic fibers: the normal distribution M. R’Mili, N. Godin, J. Lamon, Phys. Rev. E, 85, 051106 (2012) Large sets of ceramic fibre failure strengths from tows of 500 – 1000 filaments Flaws generated by ultrasonic Flaw strengths are distributed normally fibers

  42. SiC-based Nicalon filaments fibers

  43. Quasi-linear regressionfailure of fiber tows For probabilities less than 4%, there is an under-estimate of the number of first failures. This is likely due to the detection of low energy events near the filtering threshold. This is probably not a bimodal distribution of flaws. fibers

  44. Comparison of model and fiber failure data Very good indeed. fibers

  45. General effect of aspect ratio on tensile strength fibers

  46. Dry glass bundle. 3000 filaments Single filament shows a linear stress-strain curve. Bundle shows a nonlinear stress-strain curve prior to maximum stress, and progressive failure after maximum stress. Both effects are due to statistical distribution of the filament strengths. Some fail as the load increase. After the maximum stress, highly loaded fibers continue to fail, but not all at once fibers

  47. Fiber production Glass fibers fibers

  48. fibers

  49. Types of glass fiberstensile strength = 3.45 GPa; surface flaws reduce this to 1.72 GPa • Continuous strand roving [strand = parallel filaments, n > 204] • Woven roving [roving = group of untwisted strans/ends wound on a cylindrical forming package] • Chopped strands – continuous strands cut to specific lengths; 3.2 – 12.7 for injection molding • Chopped strand mats - 50.8 mm for chopped strand mats • Woven roving mat • Milled glass fibers, 0.79 to 3.2 mm; plastic fillers fibers

  50. fibers

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