Bagging Behavior of Different Fabric Structures Knitted From Blended Yarns Using Image Processing

Similar documents
Effect of Lycra Extension Percent on Single Jersey Knitted Fabric Properties

CONSUMPTION OF THE SEWING THREAD OF JEAN PANT USING TAGUCHI DESIGN ANALYSIS

COMPARISON BETWEEN MECHANICAL PROPERTIES OF FABRICS WOVEN FROM COMPACT AND RING SPUN YARNS

Study of three-dimensional spacer fabrics: Physical and mechanical properties

EVALUATION OF THE CARE AND PERFORMANCE OF COMFORT STRETCH KNIT FABRICS. Introduction

The Effect of Fiber Twist on the Mechanical Properties of Natural Fiber Reinforced Composites

Card Fibre Transfer Test ver 1.0. Pc-Program Application BY ITRU GROUP LTD

STUDY ON COMFORT CHARACTERISTICS OF HIGH ACTIVE SPORTSWEAR

Keywords: Cotton core spun Lycra, polyester/lycra, woven stretch, fabric handle, sari blouse

Ingeo Fibre Apparel Product Guidelines. Fiber to Fabric. 1. Introduction to Ingeo fibers 2. Fiber to yarn 3. yarn to fabric

PhD thesis. Lívia Kokas Palicska

Abrasive Elements and Abrasion Resistance Tests for Car Seat Upholstery

Besides the aesthetic properties, mechanical and

Numerical Analysis of Independent Wire Strand Core (IWSC) Wire Rope

EDEXCEL NATIONAL CERTIFICATE/DIPLOMA MECHANICAL PRINCIPLES AND APPLICATIONS NQF LEVEL 3 OUTCOME 1 - LOADING SYSTEMS TUTORIAL 3 LOADED COMPONENTS

Long term performance of polymers

Objectives. Experimentally determine the yield strength, tensile strength, and modules of elasticity and ductility of given materials.

Structural Axial, Shear and Bending Moments

Choosing The Proper Short Cut Fiber for Your Nonwoven Web

Composite Materials. Mary P. Shafer. Fabric Development, Inc. Quakertown, PA 18951

Predicting Yarn Quality Performance Based on Fibers types and Yarn Structure. N. A. Kotb

Measurement of Soil Parameters by Using Penetrometer Needle Apparatus

1370 EFFECT OF BLENDING EGYPTIAN AND UPLAND COTTONS ON O.E. YARN QUALITY

EDEXCEL NATIONAL CERTIFICATE/DIPLOMA MECHANICAL PRINCIPLES OUTCOME 2 ENGINEERING COMPONENTS TUTORIAL 1 STRUCTURAL MEMBERS

NATIONAL STANDARD OF THE PEOPLE S REPUBLIC OF CHINA GB x Replaces GB Anti-static protective clothing

Statistical Model for Predicting Compressed Air Consumption on Air-Jet Looms

B.TECH. (AEROSPACE ENGINEERING) PROGRAMME (BTAE) Term-End Examination December, 2011 BAS-010 : MACHINE DESIGN

a versatile specie a variety of uses

Flocking of textiles. Flocked shirt 13. flocking drying cleaning. adhesive. application. creation

Yarns. Definition of Yarn. Classification: * Types of Yarn. Yarns may be: In addition, Filament yarns may be: From fibers to yarns

TENCEL HIGH PERFORMANCE SPORTSWEAR

Hardened Concrete. Lecture No. 14

Fric-3. force F k and the equation (4.2) may be used. The sense of F k is opposite

Nomex KD Technology. DuPont TM. DuPont s Heritage in Hot Gas Filtration Application. For over 4 decades, a filter media made of Nomex

DEVELOPMENT OF A NEW TEST FOR DETERMINATION OF TENSILE STRENGTH OF CONCRETE BLOCKS

Properties of Fibers and Fabrics Luke Ferguson, Ph.D. Materials Education Associates Seattle, WA

ENGINEERING COUNCIL CERTIFICATE LEVEL

SHORE A DUROMETER AND ENGINEERING PROPERTIES

CH 6: Fatigue Failure Resulting from Variable Loading

Sheet metal operations - Bending and related processes

Structural Integrity Analysis

Numerical analysis of boundary conditions to tunnels

2.0 External and Internal Forces act on structures

METU DEPARTMENT OF METALLURGICAL AND MATERIALS ENGINEERING

Solution for Homework #1

Testing and appraisal of Lucobit polymer effect as an additive on asphalt mixture performance

MECHANICAL PRINCIPLES HNC/D PRELIMINARY LEVEL TUTORIAL 1 BASIC STUDIES OF STRESS AND STRAIN

Introduction to Mechanical Behavior of Biological Materials

Test Report No. 48/2005. Degussa AG Paul-Baumann-Straβe Marl. Binder tests of bitumen modified with Road+

Tearing strength of cotton fabrics in relation to certain process and loom parameters

Pressure drop in pipes...

Bending Stress in Beams

Chapter 6: Fibers. Fibers. Fibers. Fibers. Fabric. Types of Fibers. Chapter 6. Kendall/Hunt 1

MASTER DEGREE PROJECT

MaxCell Technical Manual Design Parameters

Low Strain Rate Testing Based on Weight Drop Impact Tester

How To Improve Mechanical Properties Of A Composite Material

GENERAL GUIDELINES AND TECHNICAL SPECIFICATIONS OF UNIFORM FABRICS FOR MGVCL EMPOLYEES FOR BLOCK YEAR

Optimal Blending via Statistical Design of Experiments (DOE) Tailored to Formulation

Compact Spinning for Improved Quality of Ring-Spun Yarns

Study on dyeing behavior of cotton/organic cotton knitted fabrics D. Raja 1, A.Arputharaj 2, C. Prakash 1, V.Ramesh Babu 1 and C.V.

TF: TEXTILE ENGINEERING AND FIBRE SCIENCE

Stress Relaxation Study of Paper and Plastic Film based Packaging Material

Physical Dry Conditioned Unit Test method

REGULATIONS AND SYLLABUS FOR Executive Training Course On Jute Technology and Management

Tensile Testing Laboratory

Foam Firmness Measurements IFD For Most Furniture And Bedding Applications

Seismic Risk Prioritization of RC Public Buildings

Technical Notes 3B - Brick Masonry Section Properties May 1993

Sportwool Project Collection

Numerical Analysis of the Moving Formwork Bracket Stress during Construction of a Curved Continuous Box Girder Bridge with Variable Width

Specification for Dope Dyed Polyester Viscose Uniform Cloth

3. Test Methods for Evaluation of ESCR of Plastics

PROVA DINAMICA SU PALI IN ALTERNATIVA ALLA PROVA STATICA. Pile Dynamic Load test as alternative to Static Load test

ERGONOMIC PRODUCTS HAND PROTECTION IMPACT/ANTI-VIBRATION HOW DOES IT WORK? LEATHER:

Wool processing is the multi step process

International Journal of Engineering Research-Online A Peer Reviewed International Journal Articles available online

COMPARISON BETWEEN GLASS AND FLAX NON-CRIMP STITCHED FABRICS

Fluid Mechanics: Static s Kinematics Dynamics Fluid

INTRODUCTION TO SOIL MODULI. Jean-Louis BRIAUD 1

APPENDIX H DESIGN CRITERIA FOR NCHRP PROJECT NEW BRIDGE DESIGNS

Approximate Analysis of Statically Indeterminate Structures

Visualization of the healing process on reinforced concrete beams by application of Digital Image Correlation (DIC)

Highly flexible couplings

PLASTIC REGION BOLT TIGHTENING CONTROLLED BY ACOUSTIC EMISSION MONITORING

PASSIVE ANTI-DECUBITUS MATTRESSES

Design and Fabrication of a Wear Testing Machine

Stress Strain Relationships

Using LS-OPT for Parameter Identification and MAT_FABRIC with FORM=-14

Head Loss in Pipe Flow ME 123: Mechanical Engineering Laboratory II: Fluids

Solid shape molding is not desired in injection molding due to following reasons.

4 SENSORS. Example. A force of 1 N is exerted on a PZT5A disc of diameter 10 mm and thickness 1 mm. The resulting mechanical stress is:

How To Work With Beads. By Rowan

A STUDY ON BONDING STRENGTH OF POLYMERIC FIBERS TO CEMENTITIOUS MATRIX

The bog jacket is a garment crafted from a

TIE-31: Mechanical and thermal properties of optical glass

CHAPTER 6 WEAR TESTING MEASUREMENT

Transcription:

Bagging Behavior of Different Fabric Structures Knitted From Blended Yarns Using Image Processing Hossein Hasani, Sanaz Hassan Zadeh, Sanaz Behtaj Isfahan University of Technology, Isfahan IRAN Correspondence to: Hossein Hasani email: h_hasani@cc.iut.ac.ir ABSTRACT This work focuses on the effect of blend ratios and fabric structure on the residual bagging height of knitted fabrics produced from blended rotor yarns using image analysis technique. Simplex lattice design was used to determine the combinations of mixture ratios of the fiber types. Knitted fabrics with three different structures were produced from Viscose/polyester blended rotor yarns. Mixtureprocess crossed regression models with two mixture components and one process variable (tightness factor) were built to predict the residual bagging height. Keywords: Blended yarns, knitted fabric, residual bagging height, tightness factor. INTRODUCTION Fiber blending is commonly defined as the process of forming a mixture of fibers by combing different fiber components. Blended yarns from natural and man-made fibers have the particular advantage of successfully combining good properties that cannot be found in only one type of fiber. Viscose/polyester blended yarn is commonly produced in the textile industry due to several advantages such as less pilling, less static electrification, easier spinning and better yarn evenness [1]. Bagging is defined as a three-dimensional residual deformation, seen in used garments, which causes deterioration in the appearance of the garment. The places it is seen during wear are elbows, knees, pockets, hips, and heels [2]. Bagging results from the lack of dimensional stability or recovery when repeated or prolonged pressure is exerted on a fabric [2]. The bagging performance of knitted fabrics is described in different ways for different applications. For applications where the subjective view of the consumer (knitted garment appearance) is of primary importance, the rated performance measure is the most appropriate. For those applications where the objective of mechanical performance is of primary interest (for example, medical textiles such as compression wear), a measure such as residual bagging is more informative. In order to evaluate bagging behavior, several methods for determining woven and knitted fabric bagging behavior have been developed [3, 4, 5, 6, 7, 8]. Most publications focus on measuring residual bagging height and related fabric mechanical properties. Yokura et al. [5] measured the mechanical properties of the fabrics using the KES-FB system to predict the bagging volume of the woven fabrics from the measured fabric properties. Zhang et al. [6-10] also measured the bagging height of woven fabric by an Instron tensile tester. Fabric samples were imposed in five load cycles, and residual bagging height, bagging resistance, and bagging fatigue were measured. They used a regression analysis to predict the bagging height of woven fabric as a function of bagging resistance and bagging fatigue. Due to structural differences, the mechanical response of knitted fabrics is very different from that of woven fabrics. Thus the bagging behavior of knitted fabrics is different from woven fabrics. Uçar et. al [11] discussed the relationships between residual bagging height obtained from the fabric bagging test and the mechanical characterization determined from the KES-FB system. They predicted residual bagging height for knitted fabrics by using the standard KES- FB test and without performing fabric bagging fatigue tests. Yeung and Zhang [8] developed a method to evaluate garment bagging by image processing with different modeling techniques. This work focuses on the effect of blend ratios and fabric structure on the residual bagging height of knitted fabrics produced from viscose/polyester blended rotor yarns using image analysis technique. A simplex lattice design was used to determine the combinations of mixture ratios of the fiber types. EXPERIMENTAL Viscose and polyester fibers were blended and spun on a short-staple rotor spinning system. The fibers Journal of Engineered Fibers and Fabrics 8 http://www.jeffjournal.org

were processed on these systems using standard mill procedures, adjustments and practices. Viscose slivers were blended with polyester slivers on the first drawing frame and blended slivers were passed through the second drawing frame. The viscose/polyester blended slivers were used to produce a 30-Ne yarn on a rotor spinning machine at standard atmospheric conditions. The specifications of the yarn produced are shows in Table I. Using a double jersey, mini-jacquard, circular knitting machine (Mayer & Cie, E20, 30 ) which was equipped with positive feeding mechanism, three interlock knit structures were created: plain interlock, interlock cross tuck (which is composed from tuck and loop stitch) and interlock cross miss (which is composed from miss and loop stitch on a circular knitting machine). Each of the knitted fabrics contains different fiber blend ratios and different fabric designs so we can investigate the effect of fabric design and material (fiber type). Loop diagrams of each sample can be seen in Figure 1. Samples were conditioned for 24 hours in a standard atmosphere. Wale and course count per 100 cm of fabric was measured and then converted to wale and course count per cm. The stitch length of the knitted fabrics was measured to determine the unit stitch length. TABLE I. Yarn specifications produced from different blend ratios. (blend ratios) used in this study are shown in Table I. Before measurements were taken, the stitch length from an average of ten measurements from each sample was used in the following equation to obtain the tightness factor (T.F) of double jersey knitted fabrics: T. F Tex. N l c c (1) FIGURE 1. Loop diagram of knitted fabrics. To prepare the wet relaxation samples, the fabrics were washed in a domestic washer at 40 C for 30 minutes with commercial detergent and tumble dried at 70 C for 15 minutes in a dryer after they had been dry relaxed. This procedure was repeated three times. The samples were conditioned for 24 hours in a standard atmosphere. A simplex lattice design with seven replications at each design point was constructed to determine the combinations of mixture ratios of two fiber types. In this study, a {2, 4} simplex lattice design was used to determine viscose/polyester blends. Design points Where Lc = Stitch length in a structural cell (structural repeat), and Nc = number of active needles in a structural cell. Weights were obtained from an average of three measurements of each sample using the balance, and are reported in g/m2. Fabric weights, knit densities and the calculated tightness factor of each sample are shown in Table II. The difference between tightness factors of each knit structure produced from different blend ratios is not statistically significant. Thus the average of these values was calculated for each fabric structure and reported in Table III. Journal of Engineered Fibers and Fabrics 9 http://www.jeffjournal.org

TABLE II. Properties of knitted fabrics. Zhang [13] used 12 mm as the predetermined bagging height for woven fabrics. Because knitted fabric is subjected to much higher deformations during use, a predetermined bagging height of 21 mm was used. The relative residual bagging height (B residual) at the end of the last cycle, after a recovery time of 2 minutes, was modeled by Zhang et al. [6, 9] with the following equation: B residual = (H nrb /H b ) 100 (2) Where B residual is the residual bagging height (%), H nrb is the non-recovered bagging height (mm), and H b, is the predetermined bagging height (mm). Tensile and shear tests were carried out on a universal tensile testing machine according to conditions reported by Pan [14]. Because anisotropy is an important point in knitted fabrics, tensile and shear tests were measured in wale and course direction and the average of the values were reported. Drape tests of knitted fabrics were carried out using a drape meter. To analyze the effect of the fabric structure, the shear, tensile and drape properties of knitted fabrics were measured. The average of values obtained from different blend ratios was calculated for each fabric structure. Table III shows the results of the mentioned tests. TABLE III. Results of tensile, shear and drape tests. 1: Work of tensile; 2: Tensile resiliency; 3: Shear stiffness; 4: Shear hysteresis The procedure of evaluating fabric bagging includes capturing digitized images of bagged fabrics, image processing of the captured images, selecting criteria to describe bagging appearance, and recognizing bagging magnitude from these criteria. A group of fifteen knitted fabrics was tested using a bagging test method developed earlier [9]. At a predetermined time after the fabrics are bagged, they are photographed with a CCD camera and saved as digital files. In the photo-taking process, all the images are transferred into intensity images. The intensity of an image refers to a two-dimensional light intensity function, denoted by f(x, y). For the images, the intensity value at coordinates (x, y) or the gray level at that point lies in the range of (0, 255), 0 for black and 255 for white. Technical parameters, such as the magnifying power, position, brightness, and angle of the light source, are kept the same. The captured images were analyzed using Matlab software. This analysis results in a simulated bagging curve. Figure 2 shows a bagged fabric and simulated Journal of Engineered Fibers and Fabrics 10 http://www.jeffjournal.org

bagging curve achieved by image analysis. The nonrecovered bagging height of fabrics was calculated from these curves at the peak points. The residual bagging height of seven samples was calculated according to Eq. (1) and the average of the measurements was reported. Residual bagging height of knitted fabrics measured using an image processing technique is shown in Table IV. FIGURE 2. The bagged fabrics with different structures (a)half cardigan interlock; (b)half milano interlock; (c)plain interlock; and (d) a sample of simulated bagging curve. Journal of Engineered Fibers and Fabrics 11 http://www.jeffjournal.org

TABLE IV. Residual bagging height of knitted fabrics with different structures and blend ratios. RESULTS AND DISCUSSION The Effect of Blend Ratio on the Residual Bagging Height of Knitted Fabric The findings show that an increase in viscose percentage will increase the residual bagging height of fabrics. This phenomenon is observed in different fabric structures. Figure 3 shows the residual bagging height related to viscose percentage of yarns for different fabric structures. The two main causes of fabric bagging behavior are the stress relaxation of the fibers, owing to the fiber s viscoelastic behavior, and the friction between fibers and yarns, owing to the frictional restraints in the fabric structure. Fiber yarn mechanical properties and fabric structural properties, such as fabric thickness, weight, tightness factor and interlacing points, are the important factors influencing the bagging behavior of a fabric [15]. The findings show that as the percentage of viscose fibers in the mixture increases, fabric residual bagging height increases. For polyester fibers, elasticity ratio is high and viscoelasticity ratio is low. In contract, for viscose fibers, elasticity ratio is low and viscoelasticity ratio is high. In addition, the relaxation time for polyester fibers is higher than viscose fibers [13]. The best-fitting regression model that defines the relationship between independent variables (blend ratios and fabric tightness factor) and response variable (residual bagging height) are selected and estimated using Design Expert software. The bagging of viscose/polyester knitted fabrics can be predicted for different blending ratios and fabric tightness factors using the following equation: B residual (%) = 69.5 5.56 P + 0.31 T.F + 9.32 T.F 2 (1) In this equation, P is the polyester content of blended yarn and T.F is the tightness factor of knitted fabric, respectively. Figure 4 illustrates regression curves fitted to experimental observations. The correlation coefficient between predicted bagging fatigue percentage and observed residual bagging height is 0.999, indicating a strong predictive capability of the regression model built. The ANOVA table for the regression model and its estimated coefficients are shown in Table V. The Model F-value implies that the model is statistically significant. Journal of Engineered Fibers and Fabrics 12 http://www.jeffjournal.org

FIGURE 3. Relationship of residual bagging height and viscose percentage of yarns for different fabric structures. TABLE V. ANOVA Table for the regression model and its estimated coefficients. FIGURE 4. Regression line between predicted and actual bagging fatigue percentage. Journal of Engineered Fibers and Fabrics 13 http://www.jeffjournal.org

The Effect of Knitted Fabric Structure on the Residual Bagging Height The finding reveals that the bagging fatigue percentage of knit structures changes in the following order: Interlock < Half cardigan interlock < Half milano interlock This observation can be seen in Figure 3, and the situation can be explained easily by looking at the drape and shear properties of weft knitted fabrics. As we know, bending and shear properties are very important factors to the drape of weft knits. When the fabric rigidity decreases, the drape of the fabric increases [16]. Bagging force induces internal stress in multiple directions including shearing, tensile and bending. Shear stiffness is affected by slipperiness at loop intersection, elastic deformation and bending deformation of the yarns, while shear hysteresis is influenced by the coefficient of friction and contact length and knit density [17]. Table III shows that half milano interlock represents the higher shear properties and drape coefficient compared with other structures. Thus, this structure represents higher resistance to slippage between yarns or loop and fiber contact in the intersections. As shown in the stitch diagrams (Figure 1) the yam paths for half milano interlock fabrics are complex compared to the plain knit fabrics. There are many long contact areas and complex linkages between the stitches. Most linkages cross each other at every successive course, so this structure makes the fabric more rigid against deformation. Also, fabrics with more intricate and longer linkages between stitches will tend to recover less deformation due to more frictional resistance, thus increasing residual bagging height. Therefore, there is a positive relationship between fabric rigidity parameters and residual bagging height. Increased fabric rigidity increases residual bagging height. On the other hand, tensile properties such as WT and RT of plain interlock are higher than other structures. Higher RT means that the structure has higher resiliency while removing the tensile force. This increases fabric recovery after deformation due to its spring-like behavior, which leads to a decrease in residual bagging height. Thus plain interlock fabric represents the lowest bagging height. Also, the structures produced from miss stitches represent the higher residual bagging height than those produced from tuck stitches. It can be due to this fact that the structures produce a fabric with more rigidity as well as more frictional resistance which results in less deformation, thus increasing residual bagging height. Knitted fabric with plain interlock structure produced from 100% polyester yarn has the lowest residual bagging height. CONCLUSIONS Residual bagging height of viscose-polyester knitted fabrics was modeled through a regression model in which blend ratios and fabric structure are predictor variables. The model has high prediction capability indicated by a high, positive correlation between predicted residual bagging height values and observed bagging height values. As the percentage of viscose fiber in the mixture increases, residual bagging height increases. It can be due to higher viscoelastic modulus and smaller relation time of the viscose fibers. Also, the finding reveals that the residual bagging height of fabrics is lower in the structures which are produced from miss stitches. Knitted fabric with plain interlock structure produced from 100% polyester yarn has the lowest residual bagging height. REFERENCES [1] Baykal P. D.; Babaarslan O.; Rizvan E.; FIBRES & TEXTILES in Eastern Europe, 2007, 15(4), 21-25. [2] Amirbayat J.; International Journal of Clothing Science and Technology, 2005, 16(5), 308-313. [3] Jaouachi B.; Louati H. and Hellali H.; AUTEX Research Journal; 2010, 10(4), 110-115. [4] JUODSNUKYTĖ D.; GUTAUSKAS M.; ČEPONONIENĖ E.; MATERIALS SCIENCE; 2006, 12(3), 243-246. [5] Özdil N.; FIBRES & TEXTILES in Eastern Europe; 2008, 1 (66), 63-67. [6] Zhang X.; Li Y.; Yeung K. W. and Yao M.; Textile Research Journal; 1998, 67, 5191-518. [7] Zhang X.; Li Y.; Yeung K. W. and Yao M.; Textile Research Journal; 1999, 68, 599-606. [8] Yeung K. W.; Li Y. and Zhang X.; Textile Research Journal, 2002, 72(8), 693-700. [9] Zhang X.; Li Y.; Yeung K. W. and Yao M.; Textile Asia, 1999, 30 (6), 33 36. [10] Zhang X.; Li Y.; Yeung K. W.; Textile Research Journal, 2000, 70(9), 751 757. Journal of Engineered Fibers and Fabrics 14 http://www.jeffjournal.org

[11] Ucar N.; Realff M.; Radhakrishnaiah P. and Ucar M.; Textile Research Journal, 2002, 72(11), 977 982. [12] Chot M.; Ashdown S. P.; Textile Research Journal, 2000, 17(12), 1033-1045. [13] Sengöz N. G.; Textile Progress; 2004, 36, 1, 1-64. [14] Pan N.; Zeronian S.; Ryu H.; Textile Research Journal, 1993, 63(1), 33 43. [15] Kirk W.; and Ibrahim S. M.; Textile Research Journal 1966, 36, 37-47. [16] Amirbayat J.; Hearte J. W. S.; Journal of Textile Institute; 1989, 80(1), 51-70. [17] Choi M.; Ashdown S., Textile Research Journal; 2000, 70(12), 1033-1045. AUTHORS ADDRESSES Hossein Hasani Sanaz Hassan Zadeh Sanaz Behtaj Isfahan University of Technology Isfahan 84156 IRAN Journal of Engineered Fibers and Fabrics 15 http://www.jeffjournal.org