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Deakin Research Online Deakin University’s institutional research repository DDeakin Research Online Research Online This is the authors final peer reviewed version of the item published as:

Liu, Xin, Wang, Lijing and Wang, Xungai 2004, Resistance to compression behavior of and , research journal, vol. 74, no. 3, pp. 265-270.

Copyright : 2004, SAGE Publications The Resistance to Compression Behavior of Alpaca and Wool

Xin Liu, Lijing Wang, Xungai Wang School of Engineering and Technology, Deakin University, Geelong, VIC 3217

ABSTRACT

This study compares the resistance to compression behavior of wool and alpaca . It shows that alpaca fibers have a much lower resistance to compression than wool, and there is little co-relation between the resistance to compression and the curvature for alpaca fibers. Yet for wool fibers, the co- relation between resistance to compression and curvature is very strong and positive. The differences in curvature and scale profiles between alpaca and wool, together with the test method for resistance to compression, may explain their different resistance to compression behavior. ______

Alpaca fiber is soft, and typically blended with wool or other fibers for use in overcoats and high fashion knitwear. With the development of the rare industry, considerable interest has been shown in alpaca animals and products. When feeling alpaca and wool fibers, people often wonder why alpaca fibers are much softer than wool, even when the alpaca fibers are a few microns coarser than wool. Soft-handle is a result of subjective evaluation [15]. It involves in a combination of fiber/fabric characteristics, such as surface roughness/smoothness, bending stiffness, compressibility, resilience, extensibility, fabric thickness and so on. The fiber/fabric may be soft if it is smooth, easier to compress and suppler, and has a lower bending rigidity.

The softness of loose wool is heavily dependent on its fiber diameter (FD) [19]. Crimp characteristics (Crimp frequency and definition etc.) play a minor but significant role for softness through their influence on compressibility [17]. Many studies have reported the effect of crimp on quality of tops, and fabric, and on ease of processing and spinnability [1; 2; 8-11; 15; 20; 21]. The general agreement is that low crimp frequency is associated with longer Hauteur in top, lower Romaine in combing, better

1 evenness and less ends-down. Low crimp wool can be spun into a finer count yarn and produce a thinner, softer, smoother, leaner and less pilling fabric. Because of a high correlation between crimp frequency and resistance to compression (RtC) [4; 12; 18], the softness of a is also related to the RtC value of raw wool. Madeley et al reported that compressibility of the knitted fabric increases and bending rigidity decreases as loose fiber RtC decreases [10]. Fabric stiffness also decreases with decreasing loose fiber RtC and staple crimp.

Fiber curvature may be used to describe the space-filling properties of a mass of wool fibers [6]. There is a strong relationship between crimp frequency and curvature [23]. The inherent fiber curvature lies within the wool follicle [3], and staple crimp frequency is basically an expression of the curvature of the fibers within the staple [23]. Reduction in fiber curvature reduces fiber bending rigidity [11], the thickness of yarns [22], and increases the soft-handle of fabrics.

Since measuring resistance to compression (RtC) is an objective way to reflect fiber compressibility, and latest fiber curvature (Cur) measurement can be used to predict the crimp characteristics, both parameters (RtC value or Cur) have been used to describe the softness of wool within wool industry for many years. However, it is unclear if these parameters are applicable to those fibers that lack crimp frequency and crimp definition, such as alpaca fiber. This study compares the resistance to compression behavior of alpaca and wool fibers.

Experimental

MATERIALS AND PREPARATION

We used Huacaya alpaca and Merino wool fibers for the resistance to compression measurements. We selected five wool samples (ranging from 16µm to 29µm) and thirteen alpaca samples randomly from sale bales. The alpaca fiber samples include different classed fineness lines (Fine, Medium to Strong line) with a good average length (80-120mm). We scoured the samples under identical conditions, dried the

2 scoured samples in air and then conditioned them for more than one week under the standard temperature of 20±2°C and relative humidity of 65±2%.

We also carried out the resistance to compression tests on alpaca fibers sampled from alpaca tops. In addition, we re-scoured some alpaca and wool staples using a DCM solution (Dichloro-Methane -AR) for Scanning Electronic Microscope (SEM) observation, to examine the differences in fiber surface properties.

TESTING

We selected two test-specimens from each conditioned bulk sample for testing. We measured the specimens for resistance to compression (RtC) according to the Australian standard -AS3535-1988. After the RtC measurement, all tested samples were relaxed for up to 48 hours, we then used them to measure the fiber diameter and curvature using an OFDA instrument. We used the same procedures to measure the samples from alpaca tops.

We also used a scanning electron microscope (LEO-1530) to examine the scale profiles of alpaca and wool samples.

Results and Discussion

SUMMARY OF RESULTS

We summarised the average test results in Table I. For the wool fiber, curvature (Cur) and resistance to compression (RtC) decrease with the increase of mean fiber diameter (MFD). But this is not the case for alpaca fibers. We also note that the RtC values for wool are significantly higher than that for alpaca fiber at similar microns. This is likely due to the fact that wool has higher fiber curvature (Table I) and crimp frequency than alpaca fiber (Figure 1).

3 Table I. Alpaca and wool fiber properties Groups Alpaca fiber Wool fiber Class Fine Medium Strong 80s 70s 66s 60s 56s MFD (µm) 24.4 26.8 32.8 16.8 19.0 20.0 24.2 28.5 Cur (°/mm) 37.5 35.8 28.5 132.5 91.7 83.9 69.4 54.8 RtC (kPa) 4.5 5.1 5.4 10.0 7.5 7.5 7.3 6.8

EFFECT OF FIBER DIAMETER AND CURVATURE ON RTC

In Figure 2, we plot the RtC against the mean fiber diameter (MFD). Surprisingly, figure 2 shows that wool and alpaca behave quite differently, even though they are both animal fibers. Similarly, the difference between alpaca and wool in the effect of fiber curvature on RtC is also very obvious, as indicated in Figure 3.

In the case of wool, the RtC is highly co-related with its fiber curvature, hence crimp frequency, which is consistent with previous findings [12; 18]. Figure 4 shows the co- relation between curvature and diameter for both wool and alpaca fibers. Because of the strong co-relation between the diameter and curvature of wool, the co-relation between RtC and diameter of wool (Figure 2) is probably a reflection of the curvature effect for wool fibers. Considering that the softness of loose wool is heavily dependent on its fiber diameter (FD) [19] and the fact that finer wool is usually much softer than coarser wool, the results in Figure 2 suggest that RtC is actually a very poor indicator of fiber softness, particularly for wool fibers of varying diameters.

In the case of alpaca fibers, the RtC has a very weak co-relation with fiber curvature, over the narrow range of curvatures for the alpaca fibers (Figure 3). There is a slightly positive co-relation between the RtC and mean fiber diameter for alpaca fibers, suggesting that the coarser fibers may offer greater resistance to compression, even though the fiber curvature is lower for coarser fibers as shown in Figure 4.

When we conducted a multiple regression analysis on the effect of both diameter and curvature on RtC, we found an excellent co-relation for wool, with an R-square value of

4 about 0.97. In contrast, the co-relation between RtC and the diameter and curvature of alpaca is still quite low, with an R-square of 0.21. As we expected, the dominant effect on RtC is curvature or crimp for wool, and that for alpaca is fiber diameter.

If in the case of a low curvature fiber such as alpaca, the diameter effect on RtC is dominant, then we would expect to have stronger diameter effect on RtC when the fiber curvature is further reduced. We also know that during fiber processing, there is an associated reduction in crimp frequency and fiber curvature [6; 7; 13; 20; 23]. The curvature of alpaca fibers in the tops is smaller than that obtained from loose alpaca fibers before processing. Table II shows the average diameter and curvature results for the alpaca tops used in this study. It is interesting to note that while the fiber curvature in tops is further reduced as a result of the top-making processing, the effect of alpaca diameter on its RtC is surprisingly small.

Table II. Mean fiber diameters and curvatures of alpaca tops Fiber property Alpaca top MFD (µm) 21.3 26.4 32.2 Cur (°/mm) 31.3 27.4 21.4 RtC (kPa) 1.4 1.3 1.2

Based on these results, we can infer that the current RtC test method for wool is not quite applicable to low-crimp fibers such as alpaca fibers, because the effects of curvature and diameter on the fiber’s resistance to compression are not consistent.

The question now is, why do wool and alpaca differ so much in their resistance to compression behavior? In order to answer this question, we need to look into both the RtC test method itself and the different fiber characteristics between alpaca and wool.

RESISTANCE TO COMPRESSION TEST METHOD AND THE FIBER CRIMP EFFECT

Two aspects of staple crimp noted by Lamb et al [8] are crimp definition and crimp frequency. The former relates to how visible the crimp appears, which depends on

5 whether all fibers curve together or not. The latter is defined as the number of crimp wavelengths per centimetre (cm). Merino have a clear crimp definition and high number of crimps. Wool staples have more dense and crimped fibers than alpaca. For example, wool fibers with diameters in the range of 16.5 - 22.3µm usually have 4 to 8 crimps per cm; for alpaca fibers, the crimp frequency is about 2 to 3 crimps per cm [16]. Since staple crimp frequency can be used to quantify the bulk density of wool [6], methods of direct measurement of bulk density have been developed, such as RtC measurement in Australia and South Africa and Bulk measurement in New Zealand. RtC is defined as the force per unit area required to compress a fixed mass (2.5g) of clean wool to a fixed volume (Φ50×Η12mm cylinder) (AS 3535-1988). This force is related to the fiber diameter, crimp frequency, and the shape/definition of the fiber crimp [10]. For merino wool, the RtC ranges from 5 to 15 kPa [5]. Wools of greater RtC are generally harsher [17].

It is reported that the objectively measured raw wool parameter of RtC is the best single indicator of the subjectively assessed handle of scoured wool in loose fiber form [12]. The loose fiber RtC is the best single parameter that determines softness by a tactile appraisal of fabric knitted from woollen spun yarn [10]. Therefore, RtC is commonly used as an index of the softness of fiber and subsequent fabric. However, the results in this study suggest that the RtC does not give a good indication of fiber softness.

Figure 5(a) gives an idealised illustration of the normal compression process, which measures the effect of both fiber diameter and crimp frequency on the resistance to compression of wool fibers with a clear crimp definition. As the fiber crimp frequency becomes smaller and crimp altitude becomes lower, the RtC value becomes more dependent on the fiber diameter. It could be very low in the case of Figure 5(b), which gives a RtC reading without the crimp effect. For low-curvature fibers such as alpaca, the bulk of the test sample is small, which offers little resistance to compression. The resistance to compression may be further reduced if the fiber surface is very smooth, as discussed in the following section.

6 RESISTANCE TO COMPRESSION AND THE FIBER SURFACE EFFECT

Figure 6 shows the SEM images of a typical alpaca fiber and a wool fiber. Comparing with the wool fiber, the alpaca fiber scales are thinner and denser. We therefore examined the scale properties of more alpaca and wool fibers, and present the results in Table III. With fiber diameters ranging from 16 to 40µm, the mean scale height of alpaca fiber is approximately 0.4µm, while that of wool fiber (of similar fineness range) is around 1.0µm. These results are consistent with reports of Kim-Hô Phan et al [14]. The lower scale height and higher scale frequency for alpaca fibers will reduce the frictional resistance when the fibers are compressed. This could be another reason for much lower RtC value for alpaca fibers, compared with wool.

Table III. Surface properties of alpaca and wool fibers Fiber diameter Scale frequency Scale height Fiber type range (µm) /100µm (nm) Huacaya alpaca 16.57-40.08 10.53 374.59 Wool 16.04-39.35 7.60 1097.80

Conclusions

This study has demonstrated the profound difference between wool and alpaca fibers in their resistance to compression behavior, which is surprising considering both fibers are of an animal origin. The resistance to compression is highly co-related with the curvature of wool fibers, but this co-relation does not exist for alpaca fibers. In comparison with wool, alpaca fibers have much lower curvature and scale protrusion, which reduces the bulk of the fiber mass and its frictional resistance under compression, both leading to reduced resistance to compression. This study suggests that the result from the current resistance to compression test method is not suitable for low-curvature fibers, such as alpaca, and it is not a good softness indicator for fibers of varying diameters.

7 ACKNOWLEDGMENTS

We wish to thank the Rural Industries R&D Corporation (RIRDC) and the Australian Alpaca Co-op for their support for this study. We also wish to thank Mr. Chris Hurren for his technical assistance.

Literature Cited

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8 and its Implications for Marketing and Processing, CSIRO Division of Wool Technology & International Wool Secretariat, Sydney, Australia, pp. R1-10. 10. Madeley, T., Mahar, T., and Postle, R. (1995). “Crimp and the Handle of Fine Merino Wool”, In Proceedings of the 9th International Wool Textile Research Conference, Citta' degli studi & International Wool Secretariat, Biella, Italy, II: pp. 182-192. 11. Madeley, T., and Postle, R. (1999). “Physical Properties and Processing of Fine Merino Lamb's Wool. Part III: Effects of Wool Fiber Curvature on the Handle of Woven from Woolen Spun Yarn”, Textile Research Journal, Vol 69(8): 576-582. 12. Madeley, T., Postle, R., and Mahar, T. (1998). “Physical Properties and Processing of Fine Merino Lamb's Wool. Part II: Softness and Objective Characteristics of Lamb's Wool”, Textile Research Journal, Vol 68(9): 663-670. 13. Matsudaira, M., Kawabata, S., and Niwa, M. (1984). “The Loss of Crimp and Crimp Recovery of Wool Fibres During High-speed Worsted Spinning”, Journal of Textile Institute, Vol 75(4): 267-272. 14. Phan, K.-H., Wortmann, F.-J., Wortmann, G., and Arns, W. (1988). “Characterization of Specialty Fibre by Scanning Electron Microscopy”, In Proceedings of the 1st International Symposium on Speciality Animal Fibres: Specialty Fibres: Scientific, Technological and Economical Aspects, DWI, Aachen, pp. 137-162. 15. Roberts, N. F. (1961). “The effect of fibre thickness, length and crimp on worsted spinning limits, yarn irregularity and handle”, Wool Technology and Sheep Breeding, Vol 8(2). 16. Safley, M. (1999). "The Role of Crimp in the Textile Process", www..com, 21/01/99 17. Shah, S. M. A., and Whiteley, K. J. (1971). “The Influence of Fibre Characteristics on the Tactile Appraisal of Loose Wool (Part I)”, Journal of Textile Institute, Vol 62: 361-374. 18. Slinger, R. I. (1965). “Factors Influencing the Resistance to Compression of Wool Fibre Ensembles”, Textile Research Journal, Vol 35(September): 856-858. 19. Stevens, D. (1994). “ Handle: Specification and Effects ” , In WOOLSPEC 94: Specification of Australian Wool and its Implications for Marketing and Processing, CSIRO Division of Wool Technology & International Wool Secretariat, Sydney, Australia, pp. H1-10. 20. Stevens, D., and Crowe, D. W. (1994). “Style and Processing Effects”, In WOOLSPEC 94: Specification of Australian Wool and its Implications for Marketing and Processing, CSIRO Division of Wool Technology & International Wool Secretariat, Sydney, Australia, .

9 21. Stevens, D., and Mahar, T. J. (1995). “The Beneficial Effects of Low Fibre Crimp in Worsted Processing and on Fabric Properties and Fabric Handle”, In Proceedings of the 9th International Wool Textile Research Conference, Citta' degli studi & International Wool Secretariat, Biella, Italy, V: pp. 134-142. 22. Swan, P. G. (1993). “Objective Measurement of Fibre Crimp Curvature and the Bulk Compressional Properties of Australian Wools”, Doctoral thesis, The University of New South Wales, Sydney. 23. Swan, P. G. (1994). “Fibre Specification and Staple Structure”, In WOOLSPEC 94: Specification of Australian Wool and its Implications for Marketing and Processing, CSIRO Division of Wool Technology & International Wool Secretariat, Sydney, Australia, pp. G1- 12.

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Figure 1. Crimp profiles of fine wool (Left two, 6-7crimps/cm) and Huacaya alpaca (Right two, 1-3crimps/cm)

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10 Wool (R2=0.55) 9 Alpaca (R2=0.16) 8

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Resistance to (kPa) Compression 4

3 14 16 18 20 22 24 26 28 30 32 34 Mean Fiber Diameter (µm)

Figure 2. Relationship between resistance to compression and mean fiber diameter of alpaca and wool fibers

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6 Wool (R2=0.90) 2 5 Alpaca (R =0.01)

Resistance to (kPa) Compression 4

3 20 40 60 80 100 120 140 Curvature (Degree/mm)

Figure 3. Relationship between resistance to compression and curvature of alpaca and wool fibers

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120 Wool (R2=0.81) Alpaca (R2=0.44) 100

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Curvature (Degree/mm) Curvature 40

20 14 16 18 20 22 24 26 28 30 32 34 Mean Fiber Diameter (µm)

Figure 4. Curvature versus diameter for wool and alpaca fibers

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PA PB≅0

Piston

Cylinder a b

Compressed L=12mm test specimen

Load cell

Figure 5. Compression models of RtC testing for fibers of different crimp types

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Figure 6. Scale profile of alpaca fiber (Left) and wool fiber (Right)

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