Abstract:Resin transfer moulding is one of several processes available for manufacturing fibre-reinforced composites from dry fibre reinforcement. Recently, dry reinforcements made with Automated Dry Fibre Placement have been introduced into the aerospace industry. Typically, the permeability of the reinforcement is assumed to be constant throughout the dry preform geometry, whereas in reality, it possesses inevitable uncertainty due to variability in geometry. This uncertainty propagates to the uncertainty of the moul… Show more
“…In most cases of practical interest permeability k(x, y) (and hence the hydraulic conductivity K(x, y)) is anisotropic [8,30,39,18,24,26]. Consequently, it is important to model the hydraulic conductivity K(x, y) as a random tensor.…”
Section: 1mentioning
confidence: 99%
“…It is widely accepted (see e.g. [13,14,18,24,26,29,40,49,54] and references therein) that composite manufacturing processes are accompanied by uncertainties. The origins of these uncertainties include (a) variability of fiber placements due to imperfections of stages (i)-(ii) of RTM; (b) variability of fiber properties; (c) variability of resin properties; and (d) variability of environment during stages (i)-(iv) of RTM.…”
mentioning
confidence: 99%
“…We note in passing that (2.13) is often used in experiments for estimating an effective macroscopic hydraulic conductivity (and hence effective permeability) via observing time to fill of samples of a material (see e.g. [26]). But it is not difficult to see that when the hydraulic conductivity is not perfectly correlated, (2.13) might not be a good way to estimate the mean and variance of hydraulic conductivity (cf.…”
Abstract. We consider one-dimensional and two-dimensional models of the stochastic resin transfer molding process, which are formulated as random moving boundary problems. We study their properties, analytically in the one-dimensional case and numerically in the two-dimensional case. We show how variability of time to fill depends on correlation lengths and smoothness of a random permeability field.
“…In most cases of practical interest permeability k(x, y) (and hence the hydraulic conductivity K(x, y)) is anisotropic [8,30,39,18,24,26]. Consequently, it is important to model the hydraulic conductivity K(x, y) as a random tensor.…”
Section: 1mentioning
confidence: 99%
“…It is widely accepted (see e.g. [13,14,18,24,26,29,40,49,54] and references therein) that composite manufacturing processes are accompanied by uncertainties. The origins of these uncertainties include (a) variability of fiber placements due to imperfections of stages (i)-(ii) of RTM; (b) variability of fiber properties; (c) variability of resin properties; and (d) variability of environment during stages (i)-(iv) of RTM.…”
mentioning
confidence: 99%
“…We note in passing that (2.13) is often used in experiments for estimating an effective macroscopic hydraulic conductivity (and hence effective permeability) via observing time to fill of samples of a material (see e.g. [26]). But it is not difficult to see that when the hydraulic conductivity is not perfectly correlated, (2.13) might not be a good way to estimate the mean and variance of hydraulic conductivity (cf.…”
Abstract. We consider one-dimensional and two-dimensional models of the stochastic resin transfer molding process, which are formulated as random moving boundary problems. We study their properties, analytically in the one-dimensional case and numerically in the two-dimensional case. We show how variability of time to fill depends on correlation lengths and smoothness of a random permeability field.
“…Still, the gap size range in which this is applicable is not mentioned despite this approach is unable to describe preforms without gaps, as the resulting permeability would be zero. Another recent research work also deals with gaps introduced to optimize permeability, and the variability of observed gap width differing from intended gap width leading to a variability of permeability.…”
Section: Theoretical Background and State Of The Artmentioning
“…During draping the structure and geometry fixation are accomplished, while also accommodating for shearing and compaction processes that are inherent to this procedure [13]. Other methods that are summarized under direct preforming are 3Dweaving [14], 3D-knitting [15], automated dry fiber winding [16] and automated dry fiber placement [17,18].…”
Binder applications have found their place in liquid composite molding processes, as they simplify preprocessing steps such as preforming and subsequent handling. Moreover, binders can modify mechanical behavior of finished fiber reinforced plastic parts. Besides the obvious potentials, topics such as the impregnation behavior become more complicated due to binders. The present paper addresses the issue of estimating permeability values of epoxy powder bindered non-crimp fabrics, after considering different test fluids and their behavior under standard laboratory conditions as well as manufacturing-oriented conditions. Test fluid properties, especially surface energy as well as viscosity development with respect to temperature were provided, thereby highlighting a more complete picture of the flow situation during resin transfer molding processes. In contrary to former scientific studies, the influence of test fluids seems to have more influence when investigating Bindered Preforms.
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