2013
DOI: 10.1115/1.4023030
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Optimization of a U-Bend for Minimal Pressure Loss in Internal Cooling Channels—Part I: Numerical Method

Abstract: This two-part paper addresses the design of a U-bend for serpentine internal cooling channels optimized for minimal pressure loss. The total pressure loss for the flow in a U-bend is a critical design parameter, as it augments the pressure required at the inlet of the cooling system, resulting in a lower global efficiency. In this first part of the paper, the design methodology of the cooling channel is presented. The minimization of the total pressure loss is achieved by means of a numerical optimization meth… Show more

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Cited by 52 publications
(12 citation statements)
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“…The sensitivities of the objective function with respect to all control points of the tri-variate B-spline are given by Equation (16). The design variables in this test case are limited to the control points on the skin of the U-bend, i.e., the surface that is allowed to change, thus excluding the long inlet and outlet legs (see Figure 2).…”
Section: Computation Of the Design Variable Sensitivitiesmentioning
confidence: 99%
“…The sensitivities of the objective function with respect to all control points of the tri-variate B-spline are given by Equation (16). The design variables in this test case are limited to the control points on the skin of the U-bend, i.e., the surface that is allowed to change, thus excluding the long inlet and outlet legs (see Figure 2).…”
Section: Computation Of the Design Variable Sensitivitiesmentioning
confidence: 99%
“…This paper is the extension of the 2D style variation of inner surface to a 3D inner surface variation and the final optimum design was validated by the experiment using streolithography models. Recently, Verstraete et al 2 published similar U-bend optimisation study including inner and outer surface but these authors constrained their study to use 2D variation of the inner surface.…”
Section: Introductionmentioning
confidence: 96%
“…Shape design involving fluid flow means determining a flow geometry that will satisfy the governing flow equations and boundary conditions while simultaneously meeting one or more design criteria, such as achieving the desired shape of an aerofoil, flow split in a T-junction or pressure loss in a return bend (Ashrafizadeh, Raithby, and Stubley 2004;Dulikravich 1992;Verstraete et al 2013). When the specified target is achieved by seeking an appropriate shape of the flow domain, the problem is known as inverse shape design.…”
Section: Introductionmentioning
confidence: 99%