Optimization of Conformal Cooling for Injection Molds in Precision Internal Gear Manufacturing

As an internal gear manufacturer, I constantly face challenges in producing high-precision internal gears with minimal defects and optimal efficiency. In this study, I explore the application of additive manufacturing-based conformal cooling technology to enhance the injection molding process for precision internal gears. Internal gears are critical components in transmission systems, requiring excellent dimensional stability, low noise, and high durability. Traditional cooling methods often lead to uneven temperature distribution, resulting in issues like warping, shrinkage, and reduced gear accuracy. By leveraging selective laser melting (SLM) for conformal cooling channels, I aim to achieve uniform cooling, shorten cycle times, and improve the overall quality of internal gears.

The primary objective of this research is to optimize conformal cooling parameters to minimize cooling time while maintaining the precision of internal gears. I focus on three key parameters: the distance between the cooling channel and mold surface (A), the diameter of the cooling channel (B), and the spacing between adjacent cooling channels (C). Through mold flow analysis and orthogonal experiments, I identify the optimal combination of these parameters. The results demonstrate that conformal cooling significantly reduces scrap rates and cycle times, making it a valuable approach for internal gear manufacturers seeking to enhance production efficiency and product quality.

Internal gears are widely used in automotive, aerospace, and industrial applications due to their compact design and efficient power transmission. However, producing these gears via injection molding involves complexities such as controlling tooth profile accuracy, minimizing radial runout, and ensuring surface finish. As an internal gear manufacturer, I must address these challenges to meet stringent standards for radial composite deviation (Fi), tooth-to-tooth composite deviation (fi), and radial runout (Fr), all typically within 0.05 mm. The material selected for this study is polyamide 66 (PA66), known for its chemical resistance, dimensional stability, and mechanical strength. Conformal cooling, enabled by additive manufacturing, allows for cooling channels that follow the contour of the gear geometry, promoting uniform heat dissipation and reducing thermal stresses.

In the initial phase, I analyze the injection-molded internal gear component. The gear has a complex internal tooth structure, and any imperfection in cooling can lead to defects like sink marks, voids, or warping. The design requirements include a smooth tooth surface free of burrs, no scratches on teeth, and high glossiness. To achieve this, I employ a multi-cavity mold with a point gate feeding system to ensure balanced filling. The gate is designed as a disk-type entry to facilitate uniform material flow into the cavities. The distance between adjacent cavities is set to 30 mm, and the relative distance between opposing cavities is 40 mm, optimizing space utilization and reducing interference during ejection.

The conformal cooling system is designed to overcome the limitations of traditional straight drilling methods. By using SLM, I create cooling channels that conform closely to the mold core and cavity surfaces. This design ensures that both the core and cavity are efficiently cooled, addressing the high thermal demands of internal gears. The cooling channels are arranged in a serpentine pattern around the gear teeth, with inlets and outlets positioned to minimize temperature gradients. The baseline parameters for the cooling system are derived from preliminary simulations, and I proceed to optimize them for minimal cooling time.

To evaluate the molding process, I conduct numerical simulations using mold flow analysis software. The filling time analysis reveals that the cavity fills completely without short shots, with a velocity/pressure (V/P) switch-over point at 98% and a maximum injection pressure of 82.14 MPa. The clamping force required is 609.4 tons, which is within the safe operating range of standard injection molding machines. The cooling analysis shows a temperature difference of approximately 1.5°C between the inlet and outlet of the cooling channels, indicating uniform heat removal. Deformation analysis, however, highlights a maximum total deformation of 0.5723 mm, primarily due to uneven shrinkage. This deformation is broken down into directional components: 0.5587 mm in the X-direction, 0.4860 mm in the Y-direction, and 0.2988 mm in the Z-direction. Although within acceptable limits, this underscores the need for optimized cooling to reduce warping.

The core of this study involves optimizing the conformal cooling parameters through a structured approach. I define the cooling time as the objective function, represented mathematically as:

$$ T_c = f(A, B, C) $$

where \( T_c \) is the cooling time in seconds, \( A \) is the distance from the cooling channel to the mold surface in mm, \( B \) is the cooling channel diameter in mm, and \( C \) is the cooling channel spacing in mm. To minimize \( T_c \), I employ an orthogonal experimental design with three factors and three levels, as shown in Table 1. This design allows me to efficiently explore the parameter space and identify significant effects.

Table 1: Factors and Levels for Conformal Cooling Parameters
Level Factor A (mm) Factor B (mm) Factor C (mm)
1 2 2.0 8
2 4 3.5 16
3 8 5.0 32

I conduct nine experiments based on the orthogonal array, and the results for cooling time are summarized in Table 2. The range analysis (R) is computed for each factor to determine their influence on cooling time. The range values are \( R_A = 2.75 \), \( R_B = 2.59 \), and \( R_C = 9.02 \), indicating that factor C (cooling channel spacing) has the most significant impact, followed by A and B.

Table 2: Orthogonal Experimental Results for Cooling Time
Experiment No. A (mm) B (mm) C (mm) Cooling Time (s)
1 2 2.0 8 17.0287
2 2 3.5 16 22.3245
3 2 5.0 32 26.0707
4 4 2.0 16 26.4771
5 4 3.5 32 28.0445
6 4 5.0 8 17.0287
7 8 2.0 32 29.3543
8 8 3.5 8 22.3422
9 8 5.0 16 21.9797

From the analysis, I derive the optimal parameter combination as A1B3C1, which corresponds to a distance of 2 mm, a diameter of 5.0 mm, and a spacing of 8 mm. This combination yields the shortest cooling time of 17.0287 seconds. The relationship between the parameters and cooling time can be approximated using a regression model. For instance, a simplified linear model might be:

$$ T_c = \beta_0 + \beta_1 A + \beta_2 B + \beta_3 C + \epsilon $$

where \( \beta_0, \beta_1, \beta_2, \beta_3 \) are coefficients, and \( \epsilon \) is the error term. However, given the nonlinear interactions, a more accurate representation could involve a quadratic model. The optimization confirms that smaller distances and spacing, combined with an optimal diameter, enhance cooling efficiency by increasing heat transfer rates and reducing hot spots.

To validate the simulation results, I fabricate the mold core inserts using SLM additive manufacturing. The conformal cooling channels are integrated directly into the inserts, following the optimized parameters. The mold assembly includes these inserts, and I conduct injection molding trials on a standard machine. The internal gears produced are evaluated for dimensional accuracy using a 3100T-type intelligent gear double-flank composite tester. The key parameters measured are Fi, fi, and Fr, and the results are compared between traditional cooling and conformal cooling methods.

The experimental data show that conformal cooling reduces the scrap rate to zero, as all gears meet the precision requirements. The cooling time with conformal cooling is 17 seconds, compared to 40 seconds for traditional cooling—a reduction of approximately 40%. This significant time saving translates to higher production throughput and lower energy consumption. Moreover, the temperature uniformity achieved with conformal cooling minimizes internal stresses, leading to better gear accuracy and surface quality. The standard deviations for Fi, fi, and Fr are notably lower, indicating improved consistency. For instance, the variation in Fi is reduced from 0.05 mm to under 0.02 mm, demonstrating the effectiveness of this approach for internal gear manufacturers.

In conclusion, as an internal gear manufacturer, I find that conformal cooling via additive manufacturing offers a transformative solution for injection molding precision internal gears. The optimized parameters—2 mm distance, 5.0 mm diameter, and 8 mm spacing—result in minimal cooling time and enhanced product quality. The integration of conformal cooling not only addresses common defects but also boosts productivity by shortening the molding cycle. Future work could explore additional factors such as coolant flow rate and mold material properties to further refine the process. This study underscores the potential of advanced manufacturing technologies in revolutionizing the production of internal gears, providing a competitive edge in industries demanding high-precision components.

Throughout this research, I have emphasized the importance of systematic parameter optimization and validation. The use of orthogonal experiments and numerical simulations provides a robust framework for improving cooling systems in injection molds. For internal gear manufacturers, adopting conformal cooling can lead to substantial benefits, including reduced waste, lower costs, and superior gear performance. As the demand for efficient and reliable internal gears grows, innovations like this will play a crucial role in meeting market expectations and advancing manufacturing capabilities.

Scroll to Top