2009
DOI: 10.1177/0040517508090777
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Fatigue Behavior of Filament Warp Yarns under Cyclic Loads during Weaving Process

Abstract: Warp yarns in their different applications during weaving processes are often required to support loads, either in a static manner (simple tensile) or in a dynamic one (fatigue). For this reason, the investigation into the variations of the mechanical behavior of warp yarns during weaving condition is important. The purpose of this investigation was to simulate the cyclic loading of weaving process on filament warp yarns and report their fatigue behavior. In this study, the general characterization analysis of… Show more

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Cited by 14 publications
(12 citation statements)
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“…Thus, Nosraty, Jeddi, and Jamshidi Avanaki (2009) have studied the fatigue behaviour of filament warp yarns under cyclic loads during weaving process. Besides, Sejri (2008) has studied the effect of pre-wetting on the cyclic test of a sized yarn.…”
Section: Introductionmentioning
confidence: 99%
“…Thus, Nosraty, Jeddi, and Jamshidi Avanaki (2009) have studied the fatigue behaviour of filament warp yarns under cyclic loads during weaving process. Besides, Sejri (2008) has studied the effect of pre-wetting on the cyclic test of a sized yarn.…”
Section: Introductionmentioning
confidence: 99%
“…The problem was in mathematically predicting the exact values of those two properties based on the sole information of the tensile strength and elongation percentage of the yarns used in making those fabrics. This can be attributed to the influence of the fabric structure which influences the total tensile strength and elongation percentage of the produced fabric [8].…”
Section: The Relationship Between Warp Yarn and Fabric Propertiesmentioning
confidence: 99%
“…Substituting equation (1) in (3) will give: (4) Performing the differentiation on the left and writing the definition of the hyperbolic sine function in terms of exponential functions on the right would yield: (5) Equation (5) is a nonlinear differential equation and can not be solved analytically. Taylor expansion for an exponential function is as follows: (6) In order to linearize equation (5), we substitute the first order of Taylor expansion for the exponential function on the right side to get: (9) Equation (9) is a first order linear differential equation with the following integration factor: (10) The general solution of equation (9) is: (11) In equation (11), C is the integration constant and is determined using boundary condition. In order to simplify equation (11), we define A as follows: (12) Substituting equation (12) in equation (11) and solving the integrals: (13) At t = 0, the elongation in Eyring's model becomes: (14) By applying the above boundary condition in equation (13), the integration constant is found to be:…”
Section: Theoretical Analysesmentioning
confidence: 99%
“…They dealt with the structural interactions that occurred during tensile cycling of marine ropes, and attempted to model the combined effects of fatigue and wear in some common rope systems. We have previously studied the effect of tensile fatigue on the mechanical properties of polyester, nylon and polypropylene filament yarns at two different strokes and frequencies [9]. We observed that for all yarns and loading conditions, the storage modulus of the yarn increases, and for all loading conditions, the loss modulus of nylon and polypropylene yarns decreases.…”
mentioning
confidence: 92%