JUNE 2005                                                                                                                      507
End Breaks in the Spinning and Weaving of Weavable Singles Yarns
                                          Part 1: End Breaks in Spinning
                                                      JAMES LAPPAGE1
                       Canesis Network Limited2, Private Bag 4749, Christchurch, New Zealand
                                                          ABSTRACT
                  An end break will occur in spinning when the tension in the balloon exceeds the strength
               at the weakest point in the yarn, which is at the point of twist insertion and before the fibers
               are fully twisted together. Other than gross faults such as slubs, the cause of an end break is
               generally a very thin place, the incidence of which can be estimated from the mean linear
               density of the yarn and its variance. A good correlation was found between the end breakage
               rate and the irregularity (CV%) of the yarn, which appears to be independent of yarn count.
               The tenacity of the yarn at a break was estimated to be only about 1.85 g/tex. For wool yarns
               which are woven in the warp as singles, end breaks in spinning effectively remove those thin
               places which are likely to break in warp ends during weaving. It is recommended that such
               yarns be spun at high speed to remove those short, very thin places which might not be
               detected in clearing, but which may fail in weaving.
   Singles yarns are sometimes used in weaving, when                  weight fabrics under the stimulus of product opportunity.
that is considered practicable, with the commercial ad-               To achieve this, it will be necessary to spin very even
vantage of the savings made in processing, particularly in            yarns and to manipulate the weaving process to minimize
the spinning process itself, and by obviating the twisting            the stresses put upon warp ends.
process and all which that entails. A second means of                    This paper provides background information for both
reducing costs accrues from the possibility of spinning               spinners and weavers, and indicates how spinning prac-
the equivalent of a particular two-fold yarn using a                  tices can affect weaving performance. Part 1 discusses
coarser, and therefore cheaper, fiber, when the aesthetics            how the spinning performance is determined by the ir-
and other requirements of the end product permit. Ordi-               regularity of the yarn, and how the end breakage rate can
nary singles worsted yarns are generally considered to be             be predicted. Part 2 discusses the weaving performance
unweavable as warp, unless they are given a further                   of weavable singles yarn and shows how the end break-
treatment such as sizing. In recent years, new technolo-              age rate can be predicted from knowledge of the yarn
gies have emerged for spinning singles worsted yarns,                 properties, the fabric construction and the peak tensions
which are considered to be weavable as warp; one such                 developed in the loom. Solospun technology was used
technology is Solospun [4], which requires no additional              for spinning the yarns used in this work, as it is readily
treatment and is recommended as an alternative to two-                available technology.
fold worsted weaving yarns, and offers all of the above
commercial advantages.
                                                                        Spinning Performance of Eight Weavable
   More exciting to the entrepreneur is the possibility of
spinning much finer weaving yarns and weaving very fine                              Singles Yarns
fabrics, not previously made in wool. This provides an                   Eight lots of experimental weavable singles yarns
exciting opportunity for product development, with similar            were monitored closely in spinning and weaving, in a
potential to that for the introduction of a new fiber, since the      trial comparing yarns spun to two counts and two twist
opportunity exists to put wool into products previously               levels. The yarns were spun to nominally 31 and 37 tex,
restricted to finer cotton and synthetic fibers.                      with 105 and 120 ␣ twist, from 23.4 m (CV ⫽ 23.1%)
   It can be expected that the weaving limits of weavable             wool which had a mean fiber length of 71.6 mm (hau-
singles yarn will be extended into finer yarn and lighter             teur), on a Zinser ringframe, at 9000 rpm spindle speed,
                                                                      with 50 mm diameter rings and balloon control rings.
   1
                                                                      Two replicates containing about 8 kg of yarn were spun
     To whom correspondence should be addressed: e-mail:
jim.lappage@canesis.com                                               for each count and twist level, with some variation in the
   2
     Formerly Wool Research Organisation of New Zealand Inc.          spinning process to produce yarns of differing irregular-
Textile Res. J. 75(6), 507–511 (2005) DOI: 10.1177/0040517505053869              © 2005 Sage Publications   www.sagepublications.com
508                                                                                                      TEXTILE RESEARCH JOURNAL
                          TABLE I. Spinning performance and yarn properties of experimental weavable singles yarns.
        Yarn no.                    1              2                 3        4              5             6            7         8
Linear density (tex)              39.2           38.0           31.5         30.9          31.5          32.0          36.5      36.6
Twist (tpm)                      624            545            681          596           596           681           545       624
Mean strength (g/tex)            304            291            219          217           212           199           258       249
Extension at break (%)            23.08          20.26          18.19        17.69         18.39         18.65         23.85     21.16
Irregularity CV%                  15.25          15.24          16.54        16.93         16.08         16.05         14.99     14.61
Theor. min. irreg. CV%            13.63          13.84          15.20        15.35         15.20         15.08         14.12     14.10
Irreg. index                       1.12           1.10           1.09         1.10          1.06          1.06          1.06      1.04
Faults/km:
Thin (⫺50%)                       40             54            149          174           119           111            50        40
Thick (⫹50%)                      17             10             30           30            25            20            11        12
Nep (⫹200%)                        6              5              8            5             7             6             4         5
Spinning bks/106 m                 6.09           9.79          45.37        50.77         10.33         15.67          2.12      3.41
Traveller no.                     22             22             24           24            24            24            20        20
ity, to create different end breakage rates in both spin-                yarn. The yarn is at its weakest at the point of twist
ning and weaving. Spinning breaks were recorded and                      insertion, before the fibers are fully twisted together.
the yarn properties tested before winding and clearing.                  When a very weak place or a gross fault, such as a slub,
These data are given in Table I.                                         occurs in the yarn, the balloon tension may be, or may
   The end breakage rates of these eight yarns varied                    become, greater than the strength at the twist triangle. In
considerably, from a low of 2.12 to a high of 50.77                      a well-made roving there should be no slubs, nor the
breaks/106 m. The variation was not consistent with yarn                 potential for slubs to form in the spinning operation,
linear density or strength, but was consistent with the                  although slubs can arise from poorly made joins in the
measured irregularity of the yarn and the frequency of                   slivers fed to the roving frame, for example. Very weak
thin places (–50% level). The end breakage rate is plotted               places, however, can occur when even the best spinning
against yarn irregularity in Figure 1. The two nominal                   practice is followed, because of the random distribution
yarn counts are distributed in two separate groups, but                  of fibers and the quasi-periodic variations induced by
the points appear to lie on the same curve of increasing                 drafting; these are the major cause of end breaks. These
end breaks with increasing yarn irregularity, suggesting                 very weak places are generally very thin places.
that the end breakage rate depends primarily on the
evenness of the yarn, and is relatively independent of                       The Incidence of Thin Places in a Yarn
yarn count.
                                                                            The measured irregularity of a yarn is made up from at
                                                                         least two components, the first being a natural variation due
                                                                         to the variability of fibers, both between individual fibers
                                                                         and within a single fiber, and the random way in which
                                                                         fibers are distributed along a yarn. This component of
                                                                         irregularity is the well-known ‘minimum irregularity’ de-
                                                                         fined by Martindale [3], and represents a completely ran-
                                                                         dom variation in local linear density along the length of a
                                                                         yarn. The second component is generated because of the
                                                                         inability of modern processing machinery to perfectly con-
                                                                         trol fibers during processing, particularly in drafting. The
                                                                         shorter fibers in the blend cannot be properly controlled
                                                                         during their passage through the drafting system and a
                                                                         periodicity related to the mean fiber length is generated in
                                                                         the yarn. This periodicity has a wavelength approximately
                                                                         four times the mean fiber length (hauteur) and is commonly
      FIGURE 1. Relationship: end breaks versus yarn irregularity.
                                                                         referred to as the drafting wave.
                                                                            Usually, several such ‘drafting waves’ are present in a
                                                                         yarn, since a new drafting wave is introduced at every
         Causes of End Breaks in Spinning
                                                                         drafting step in the processing sequence from top to yarn.
  An end will fail in spinning when the tension in the                   Drafting waves introduced in the earlier stages of process-
balloon exceeds the strength at the weakest point in the                 ing can often be detected in the yarn, but their wavelength
JUNE 2005                                                                                                                               509
is increased by the factor of the draft ratio at every subse-     rings. Their findings are summarized in Figure 2, which
quent processing step, and their amplitude is reduced by          shows that for a given spindle speed, V, balloon tension, T,
subsequent steps of doubling. The dominant drafting wave          is directly proportional to the mean yarn linear density, m,
is that introduced at the last processing step (i.e., the spin-   at least for the three spindle speeds studied. The gradient,
ning process). The thinnest thin places in the yarn can be        T/m, of each line in Figure 2 is plotted against the square of
expected to occur when a random thin place happens to             the spindle speed in Figure 3, and again a substantially
coincide with a thin place introduced by the drafting wave.       linear relationship is found where:
The thinnest places can then be expected to be spaced at
least by one wavelength, , of the drafting wave, but places                                   T/m ⫽ KV 2
weak enough to fail in spinning are statistically rare events     or
and are spaced by very long lengths of yarn.
    The variation in linear density is measured continu-                                       T ⫽ mKV 2,                               (3)
ously along a yarn by test instruments such as the Uster
                                                                  where K is the gradient of the line.
Evenness tester. The measured irregularity of a yarn can
                                                                    The balloon tension, T, defines the maximum strength
be used to estimate the incidence along the yarn of places
                                                                  of a weak place that will break in spinning. The maxi-
of any given linear density, provided the distribution of
linear density is known.
    No reports have been found in the literature of how linear
density is distributed along a yarn. Other work [2] has
suggested that the distribution is normal, or close to normal,
at least for places as frequent as 1/1000. Thin places which
may break in spinning are much less frequent than this, and
it is not certain that the normal distribution can be extrap-
olated to rare events. However, in this work it has been
assumed that local linear density, including rare event thin
places, is distributed normally along a worsted yarn. Allow-
ing this assumption, we can say the probability of finding a
place along the yarn as thin as t tex is given by:
               pr共t兲 ⫽ prZ ⬍ ⫺         冉 冊
                                       t⫺m
                                        
                                                           (1)
where m is the mean and  is the standard deviation of
the linear density of the yarn, and Z is the normal
probability function.                                                  FIGURE 2. Relationship: balloon tension and yarn linear density.
   The average length, L, of yarn between places as thin
as t tex is the average length of yarn between the thinnest
places. Because of the predominance of the drafting
wave introduced during spinning, thin places in the yarn
are substantially spaced by the length of the drafting
wave, , and thin places of linear density t, will then be
spaced by L, where:
                                
                         L⫽                                (2)
                               pr共t兲
Balloon Tension and End Breaks in Spinning
   The primary factors determining the tension in the
spinning balloon are spindle speed, balloon diameter, yarn
linear density and traveller weight. A number of authors
have published rigorous theoretical analyses of ring spin-
ning, including Bracewell and Greenhalgh [1] who also
measured balloon tensions for a variety of yarns and spindle             FIGURE 3. Relationship: balloon tension/linear density ratio
speeds using 50-mm-diameter rings and balloon control                                      versus spindle speed.
510                                                                                                  TEXTILE RESEARCH JOURNAL
mum local linear density, t, of a thin place at a break                      Prediction of End Breakage Rate
could be estimated if the instantaneous strength of the
                                                                       From equation (1), a thin place will just break when
yarn at the point of twist insertion could be related to the
instantaneous linear density. Although yarn strength at                     Z ⫽ 共m ⫺ t兲/  ⫽ 共m ⫺ t兲 䡠 100/m 䡠 CV%.
the point of twist insertion cannot be measured directly,
the maximum linear density of a thin place which might                  Assuming the tenacity of a thin place at a break is 1.85
                                                                     g/tex,
break during spinning can be estimated from actual mea-
surements of the spinning performance. Knowing the                                             t ⫽ T/1.85
number of end breaks and the length of yarn spun, the
probability of an end break can be calculated by equation            Therefore,
(2), and t by equation (1). It is then possible to estimate                       Z ⫽ 共m ⫺ T/1.85兲 䡠 100/m 䡠 CV%
the tenacity of the thin place at the break. These calcu-
lations were made for the eight weavable singles yarns               From equation (3):
spun in this trial, with the results given in Table II.                                        T ⫽ mKV 2,
   The parameter Z is determined from tables of the
normal probability function. (End breaks in spinning are             and
a statistically rare event and a table of the normal prob-                    Z ⫽ 共m ⫺ mKV 2/1.85兲 䡠 100/m 䡠 CV%
ability function reading to ten decimal places is re-
quired.) The balloon tension, T, was estimated from the                           ⫽ 共1 ⫺ KV2 /1.85兲 䡠 100/CV%.
results of Bracewell and Greenhalgh [1], given in Figures            From Figure 3,
2 and 3, whose experiments were carried out with a
balloon diameter closely similar to that occurring on the                                K ⫽ 6.5625 ⫻ 10 ⫺9.
Zinser ringframe.                                                    For a given spindle speed of 9000 rpm,
   For the (nominally) 37 tex yarns, the average esti-
mated value for t ⫽ 11.15 tex, and for the (nominally) 31                                   Z ⫽ 71.27/CV%
tex yarns t ⫽ 9.1 tex. The estimated local tenacity (T/t)
                                                                     This implies that the end breakage rate for a given twist
of a thin place at break varied unsystematically among
                                                                     is independent of the yarn linear density and is dependent
the eight yarns, as mean T/t ⫽ 1.85 ⫾ 0.15 g/tex and can             only upon the irregularity of the yarn, the spindle speed
be considered substantially constant within experimental             and, of course, the delivery speed of the yarn.
error. This suggests that the thin places in the yarn that              The probable end breakage rates have been calculated
break during spinning are surprisingly weak in the zone              for the range of irregularities CV ⫽ 14 to 17%; the
immediately downstream of the front drafting rollers,                results are given in Table III.
and before the yarn is fully twisted, compared to the                   The calculated end breakage rates have been plotted in
average yarn tenacity of about 7 g/tex.                              Figure 1 in comparison with the actual end breakage rates
                                         TABLE II. Calculations of statistical parameters.
Yarn no.            1           2              3                 4                5             6                   7           8
L (m)             164 522    102 147        24 905             19 697          96 799          63 436             471 822     293 351
Pr (break)      1.74⫻10⫺6   2.8⫻10⫺6      1.31⫻10⫺5          1.45⫻10⫺5      2.96⫻10⫺5        4.5⫻10⫺6           6.07⫻10⫺6   9.76⫻10⫺6
Z                  4.6626     4.5440         4.2012             4.1773          4.5332          4.4385             4.8683      4.9700
                  5.978      5.791          5.101              5.314           5.065           5.136              5.471       5.347
t (tex)           11.83      11.68           9.67               9.05           8.54            9.20                9.86       11.22
T (g)             20.88      20.50          17.09              16.58          17.09           17.21               19.74       19.76
T/t (g/tex)        1.77       1.76           1.78               1.83           2.00            1.87                2.00        1.76
                                       TABLE III. Calculated probable end breakage rates.
Irregularity CV%                14                    14.5                        15                       16                   17
  Z                           5.0907                 4.9152                   4.7513                      4.4544               4.1924
  Pr bk ⫻ 105                 0.018                  0.044                    0.101                       0.428                1.390
  L (106 m)                   1.590                  0.651                    0.283                       0.067                0.021
  Bks/106 m                   0.63                   1.56                     3.53                       14.95                48.54
JUNE 2005                                                                                                                      511
                                   TABLE IV. Effect on end breakage rate of reducing spindle speed.
Spindle speed (rpm)        T (g)           t (tex)           Z              Pr (break)            L (m)        End breaks per 106 m
       9000                16.6             9.05           4.177           1.45⫻10⫺5              19697                50.63
       8500                14.8             8.08           4.362           6.46⫻10⫺6              44334                22.56
       8000                13.1             7.16           4.538           2.82⫻10⫺6             101560                 9.85
       7500                11.5             6.29           4.704           1.32⫻10⫺6             216970                 4.61
observed. The experimental points follow the theoretical            fault in the yarn which can, however, be easily made
curve closely simply because the experimental results have          detectable by the clearer. Preferably, weavable singles
been used to “calibrate” the system. A different calibration        yarns should be spun at high speed to remove thin places
may be required for a different ringframe and particularly          in the yarn which might not survive the weaving process.
for a different fiber blend and yarns other than weavable           This may result in an increased end breakage rate, but
singles. This could be done from a mill’s existing records to       has the bonus of maximizing productivity.
provide the means of predicting the spinning performance
of any lot from routine yarn tests. Calibration requires only                                Conclusions
the determination of the tenacity of the thin places in the
spinning triangle.                                                     It has been shown that the end breakage rate per unit
                                                                    length of yarn for a given lot of fiber spun as SoloSpun
                                                                    weavable singles yarn, under the given spinning condi-
              Recommended Mill Practice                             tions of spindle speed and ringframe, depends only upon
   In industry, it is common practice to select the spindle         the evenness of that yarn. When the end breakage rate is
speed as a compromise between productivity and the end              measured on a time basis, there is also a small depen-
breakage rate. If end breaks occur too frequently, the spin-        dence on yarn count, because the twist level, and there-
dle speed is reduced, which reduces the balloon tension and         fore the delivery speed, varies with count, which varies
therefore the magnitude of a thin place at an end break. The        the rate at which thin places are encountered.
balloon tension is proportional to the square of the spindle           The tenacity of the forming yarn was estimated to be
speed, so a small reduction in spindle speed results in a           only 1.85 g/tex at the point of break; breaks usually occur
significant reduction in end breaks.                                in the spinning triangle, where the yarn is not yet fully
   In the present trials, Yarn 4 had the worst recorded             twisted and is at its weakest.
spinning performance, with an end breakage rate of                     The end breakage rate can be predicted from a knowl-
50.77/106 m, spinning at 9000 rpm spindle speed (which              edge of the evenness of the yarn, the tension in the
is equivalent to a balloon speed of about 8810 rpm,                 spinning balloon and the tenacity of thin places in the
taking account of the speed of winding yarn on the cop).            spinning triangle.
The calculated effect on the end breakage rate of reduc-
ing spindle speed is illustrated in Table IV.                       ACKNOWLEDGMENTS
   Reducing the spindle speed to 8000 rpm can be ex-                  This work was carried out under a project funded
pected to reduce the end breakage rate by about 83% in              partly by the Australian Wool Research and Promotion
this example, to a commercially acceptable rate. This               Organisation, and partly by the New Zealand Govern-
may be advantageous for the spinner, even though pro-               ment Foundation for Research, Science and Technology.
duction is reduced by 11%, but it may be to the disad-
vantage of subsequent users of the yarn. To achieve an
                                                                                           Literature Cited
acceptable end breakage rate, the balloon tension is re-
duced (in this case to 13.1 gf) and thin places as fine as          1. Bracewell, G. M., and Greenhalgh, K., Dynamical Analysis of
7.2 tex may survive in the yarn. Such thin places may                  the Spinning Balloon, J. Textile Inst. 44, T266-292 (1953).
then result in end breaks in subsequent processing, par-            2. Lappage, J., The Distribution of Linear Density from Point-
                                                                       to-point Along Worsted Spun Yarns. Submitted to JTATM.
ticularly in weaving weavable singles yarn. In this re-
                                                                    3. Martindale, J. G., A New Method of Measuring the Irregu-
spect, end breaks in spinning can be regarded as the first             larity of Yarns with some Observations on the Origin of
yarn clearing process, eliminating the very thin places.               Irregularities in Worsted Slivers and Yarns. J. Textile Inst.
These thin places are likely to be too short to be detected            XXXVI, T35-47 (1945).
in clearing, and the spinning process may provide the               4. Prins, M., Lamb, P., and Finn, N, Solospun – The Long
only option for their detection and removal. End breaks                Staple Weavable Singles Yarn, Textile Institute 81st. World
in spinning are usually replaced by “piecenings”, another              Conference, Melbourne 2001.