Characteristics of modern soccer balls

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Available online at www.sciencedirect.com Procedia Engineering 34 (01 ) 1 17 9 th Conference of the International Sports Engineering Association (ISEA) Characteristics of modern soccer balls Takeshi Asai a *, Shinichiro Ito b, Kazuya Seo c, Sekiya Koike a a University of Tsukuba, Tennoudai 1-1-1, Ibaraki 305-8574, Japan b Kogakuin University, 1-4- Nishi-Shinjuku, Shinjuku-ku, Tokyo 163-8677, Japan c Yamagata University, Koshirakawa 1-4-1, Yamagata 990-8560, Japan Accepted 0 March 01 Abstract The purpose of this study was to compare the basic aerodynamic characteristics of a previously developed 8-panel soccer ball with those of a new 3-panel soccer ball by conducting wind tunnel tests. Experimental results show that the critical Reynolds number (Re) was approximately 3.3 10 5 for the 8-panel ball and approximately.4 10 5 for the new ball, i.e., the Re of the new ball was slightly lower than that of the 8-panel ball. We conclude that the aerodynamic drag coefficient of the new 3-panel ball is closer to that of a golf ball than an 8-panel ball. 01 Published by Elsevier Ltd. Keywords: Ball; soccer; drag; lift; wind tunnel Open access under CC BY-NC-ND license. 1. Introduction The Fédération Internationale de Football Association (FIFA) draws up the specifications for soccer balls, and new soccer balls that meet these specifications are routinely manufactured and used in competitive and recreational sports around the world. In general, the number of surface panels on a soccer ball is 3. However, recently, some new soccer balls have been designed with 14 or 8 panels, and these balls have been used in prestigious, international soccer competitions such as the FIFA World Cup and Olympic Games. Many researchers have studied the aerodynamics of conventional balls with 3 panels [1,, 3]. However, there have been few studies on soccer balls with 14 or 8 panels [5, 6, 7]. Passmore et al [4] showed that there were significant differences in the lateral aerodynamic forces for a range of FIFA-approved match balls, and that these aerodynamic differences had a significant effect on the flight * Takeshi Asai. Tel.: +81-9-853-711; fax: +81-9-853-711. E-mail address: asai@taiiku.tsukuba.ac.jp. 1877-7058 01 Published by Elsevier Ltd. doi:10.1016/j.proeng.01.04.0 Open access under CC BY-NC-ND license.

Takeshi Asai et al. / Procedia Engineering 34 ( 01 ) 1 17 13 path for both spinning and slowly rotating balls. Moreover, the aerodynamic characteristics of the latest new soccer balls (Adidas Tango 1) designed with 3 panels for Euro 01 and the London Olympic Games are still unclear. The purpose of this study was to shed some light on this issue by comparing the basic aerodynamic characteristics of a previously developed 8-panel soccer ball (Adidas Jabulani) and a newly designed 3- panel soccer ball (Adidas Tango 1) by conducting wind tunnel tests.. Methods We measured the aerodynamic forces acting on different types of balls in a low-speed wind tunnel having a 0.7 m 0.7 m rectangular cross-section (turbulence level 1%). Two full-size official FIFA soccer balls were tested: an 8-panel ball, Adidas Jabulani (small ridges or protrusions with 8 panels; Figure 1(a)) and a newly designed ball, Adidas Tango 1 (soft grip texture with 3 panels; Figure 1(b)). The soccer balls were held in place using a stainless steel rod [1] as shown in Figure. Data were acquired over a period of 8.19 s using a three-component strut-type balance (LMC-3531-50NS; Nissho Electric Works Co., Ltd.) and were recorded on a personal computer using an A/D converter board (sampling rate: 1000 /s). Each ball was set to be geometrically symmetrical in the horizontal direction, i.e., the ball panels were asymmetrical in the vertical direction. Aerodynamic forces were measured at wind speed U ranging from 7 to 30 m/s. The force acting in the direction opposite to that of the wind, drag D, and the force acting sideways with respect to frontal views, L, were calculated from the experimental data collected under different conditions. The aerodynamic forces measured in the experiment were then used to calculate the drag coefficient C d and the lift (side) coefficient C l using the following equations: C d = C l = D 1 U L 1 U A A (1) Here, is the density of air (1. kg/m 3 ); U, the flow velocity (m/s); and A, the projected area (m ) of the soccer ball (as specified by FIFA). () (a) (b) Fig. 1. Surfaces of (a) 8-panel ball, Adidas Jabulani (ridged with 8 panels), and (b) newly designed ball, Adidas Tango 1 (soft grip texture with 3 panels)

14 Takeshi Asai et al. / Procedia Engineering 34 ( 01 ) 1 17 Fig.. Setup for wind tunnel test The lift forces at flow speeds of 0, 5, and 30 m/s were acquired over a period of 65.536 s using the same wind tunnel setup (Figure ). We applied an unsteady lift force to all the balls, and we measured the power spectrum of the forces to analyse their fluctuation characteristics by applying the fast Fourier transform and the Hanning window. The average deviation (root mean square) in the lift forces was calculated. The eigenfrequency of the lift forces under the ball string was measured from the impact of a wooden hammer. The total extended distances of the panel bonds were measured using a curvimeter (Concurve 10; Koizumi Sokki Mfg. Co., Ltd.). 3. Results and Discussion 3.1. Drag coefficient From the experiments, the critical Reynolds number (Re) for the 8-panel soccer ball (Adidas Jabulani) was found to be approximately 3.3 10 5 whereas, interestingly, that for the new ball (Adidas Tango 1) was found to be rather low at approximately.4 10 5 (Figure 3). Moreover, at high Re values, C d of the new ball was higher than that of the 8-panel ball. In the supercritical regime, C d of the new ball (~0.15) was larger than that of the 8-panel ball (~0.11). In contrast, in the critical regime, C d of the new ball was lower than that of the 8-panel ball. In the high-speed range (U > ~0 m/s, supercritical regime), the aerodynamic drag force acting on the new ball was higher than that on the 8-panel ball. However, in the medium-speed range (U ranging from ~10 to ~0 m/s), the aerodynamic drag force acting on the new ball was lower than that on the 8-panel ball, because the Re of the new ball was lower than that of the 8-panel ball. These results suggest that the aerodynamic drag coefficient of the newly designed soccer ball is closer to that of a golf ball than an 8- panel soccer ball. The total extended distance of the panel bonds on Adidas Jabulani (small ridges or protrusions with 8 panels) was ~1980 mm and that on Adidas Tango 1 was ~4470 mm. Achenbach [8] reported that an increase in the roughness of spherical surface decreases the critical Reynolds number. In terms of roughness, the panel surface of a Tango ball is relatively smooth whereas the Jabulani ball has small ridges. However, here, the panel surface design of the ball appeared to have a small impact, given that the

Takeshi Asai et al. / Procedia Engineering 34 ( 01 ) 1 17 15 critical Reynolds number of the Tango ball is smaller than that of the Jabulani ball. Therefore, the critical Reynolds number of a soccer ball, as considered in this experiment, depends on the total extended distance of its panel bonds rather than its panel surface design. Because the Tango ball had a smaller critical Reynolds number than the Jabulani ball, it was inferred that the Tango ball showed smaller aerodynamic resistance than the Jabulani ball in the medium-speed region (11 < U < 19 m/s), a nearcritical region for the Tango ball. In the high-speed supercritical region (0 < U < 9 m/s), the Tango showed higher aerodynamic resistance than the Jabulani ball. From these results, it is considered that the high-speed regime of the Tango ball is slightly lower than that of the Jabulani ball. On the other hand, it is considered that the medium-speed regime of the Tango ball is slightly higher than that of the Jabulani ball. Fig. 3. Drag coefficient (Cd) versus Reynolds number (Re) of 8-panel ball (Jabulani; 8 panels) and new ball (Tango 1; 3 panels) 3.. Lift force fluctuation The unsteady lift force (L) for the 8-panel and the new ball was measured in the wind tunnel (Figure ). However, investigation of the time sequence of changes revealed oscillations in the force waveform (Figure 4). Both balls were set to be geometrically symmetrical in the horizontal direction, i.e., the ball panels were asymmetrical in the vertical direction. For both the balls, the magnitude of oscillations increased when the wind speed was increased in the order of 0 < 5 < 30 m/s; further, the differences in the magnitudes for the two balls were not very large. In the power spectrum of lift force calculated by FFT, both the balls showed a trend of large amplitudes in the low-frequency range (below ~6 Hz) (Figure 5). We found that there were some peaks include a peak at approximately 1.5 Hz for both balls. The average deviation in L was increased in the order of 0 < 5 <30 m/s (Figure 6). The average deviation in L and wind speeds for the two balls were similar, except at high speeds where the average deviation was slightly larger for the new ball. Rogers et al [6] showed that an average deviation is used to describe the lateral deviation during flight. Therefore, in the present case, at 30 m/s, the fluctuations in the lift force of the Tango ball may have been larger than those of the Jabulani ball. However, the fluctuations in the lift (side) force due to knuckling in real flight [7] were found to be larger than those measured in this wind tunnel test. The mechanism of knuckling will be clarified in future work.

16 Takeshi Asai et al. / Procedia Engineering 34 ( 01 ) 1 17 (a) (b) (c) (a) (b) (c) Fig. 4. Unsteady lift force (L) of 8-panel ball and new ball at flow speeds of (a) 0 m/s, (b) 5 m/s, and (c) 30 m/s (a) (b) Fig. 5. Power spectrum of lift force (L) calculated for 8-panel ball and new ball by fast Fourier transform (FFT) at flow speeds of 0 m/s (a) and 5 m/s (b)

Takeshi Asai et al. / Procedia Engineering 34 ( 01 ) 1 17 17 Fig. 6. Average deviation in lift force (L) at flow speeds of 0, 5, and 30 m/s 4. Conclusion In this study, we compared the basic aerodynamic characteristics of a previously developed 8-panel soccer ball and a newly designed soccer ball by conducting wind tunnel tests. In order to examine the aerodynamic instability near the critical Reynolds regime (Re = ~3.0 10 5 ), we calculated the power spectra of unsteady lift forces using fast Fourier transform (FFT). The critical Reynolds number for the 8 panel-soccer ball was approximately 3.3 10 5, whereas that for the new ball was rather low at approximately.4 10 5. The aerodynamic drag coefficient of the newly designed soccer ball was found to be closer to that of a golf ball than the 8-panel ball. The average deviation in the lift force and wind speeds for the 8-panel and new balls were similar, except at high speeds where the average deviation was slightly larger for the new ball. It is considered that the high-speed regime of the Tango ball is slightly lower than that of the Jabulani ball. References [1] Asai T, Seo K, Kobayashi O, Sakashita R. Fundamental aerodynamics of the soccer ball. Sp Engg 007;10:101 09. [] Goff EJ, Carré MJ. Trajectory analysis of a soccer ball. Am J Phys 009;77(11):100 7. [3] Choppin S, Kelley J. Generating football Cd profiles without a wind tunnel. Procedia Engineering, 8th Conference of the International Sports Engineering Association, Elsevier 010;():449 54. [4] Passmore MA, Rogers D, Tuplin S, Harland A, Lucas T, Holmes C. The aerodynamic performance of a range of FIFA-approved footballs. J Sp Engg Tech 011;DOI: 10.1177/1754337111415768. [5] Alam F, Chowdhury H, Moria H, Fuss FK. A comparative study of football aerodynamics. Procedia Engineering, 8th Conference of the International Sports Engineering Association, Elsevier 010;():443 48. [6] Rogers D, Passmore MA, Harland A, Jones R, Holmes C, Lucas T. An experimental validation method of winnd tunnel measurements on FIFA approved footballs using kicking test in winnd-free conditions. Procedia Engineering, 8th Conference of the International Sports Engineering Association, Elsevier 010;():481 86. [7] Asai T, Kamemoto K. Flow structure of knuckling effect in footballs. J Fluid Struct 011; 7:77 33. [8] Achenbach E. Vortex shedding from sphere. J Fluid Mech 1974;6:09 1.