The purpose of this study was to describe the specific demands and structure of interrelationships of external load variables in order to generate a position-related time motion profile in elite basketball. Seventeen professional players from three different playing positions (6 guards, 4 forwards, and 7 centers) were analyzed in five friendly games. Player load per minute (PLmin) was used as an indicator of intensity to compare positions. Furthermore, high and total external variables of jumping (hJUMP and tJUMP), acceleration (hACC and tACC), deceleration (hDEC and tDEC) and change of direction (hCOD and tCOD), respectively, were used for the principal component analysis (PCA). The Kaiser criterion (eigenvalue > 1) was applied, and the Varimax rotation mode was used to extract multiple principal components. PCA showed that all positions had three or four principal components, but the configuration of each factor was different: tCOD, hCOD, hDEC and hJUMP for guards, hCOD, tCOD, tACC and hDEC for forwards, and tJUMP, hJUMP, hDEC and tACC for centers were specifically demanded in match-play. For guards and forwards, a significant correlation was found between COD variables, while for centers tCOD and PLmin had the strongest correlation. When monitoring the external load via tri-axial accelerometers in basketball match-play, each playing position showed specific physical demands. Therefore, these variables must be prioritized in load monitoring programs.
Key words
- playing position
- team sport
- time motion
- basketball
- PCA
- game load
In professional sports, the use of match performance analysis helps coaches investigate and analyze team and players’ activities for the purpose of enhancing the training process (Hughes and Franks, 2004). Nevertheless, there is a lack of research that investigated game demands in elite players during official games, especially through the application of micro-technology. The use of data collected in games must be considered a priority when selecting training loads, especially when planning specific training drills (Svilar et al., 2018) that replicate the demands of a basketball game (e.g. 5 vs 5. training games).
New micro-technologies (e.g., accelerometer, gyroscope, and magnetometer) can register a high amount of data, enabling practitioners to quantify training loads (Bucheit and Simpson, 2017). There are still not enough data to compare external training demands between basketball players (Stojanović et al., 2017). However, in the last year, steps are being taken in the study of basketball through the use of microtechnology (Vázquez-Guerrero et al., 2018). Due to the huge amount of data available per second of activity during a game, for describing player-dependent, game-related physical demands, some strategy is required. The principal component analysis (PCA) is a useful option to remove the redundancy in variables used to monitor loads (Weaving et al., 2014). Svilar et al. (2018) studied the training process of an elite team and concluded each postion had its particularity regarding acceleration, deceleration, jumps and change of direction. However, to date, limited studies focused on basketball game demands and position-dependent characteristics of the elite basketball match-play using micro-technologies have been published (Montgomery et al., 2010; Vázquez-Guerrero et al., 2018; Puente et al., 2016).
Therefore, the purpose of the current study was to investigate the structure of interrelationships among the physical demands expressed in microtechnology variables and to determine how these parameters vary among different positions in elite basketball. Identifying position-dependent variables based on the inertial movement patterns of each playing position in elite basketball games could be useful for designing training strategies in order to prepare players to face specific demands of competition.
Seventeen elite male professional basketball players volunteered to participate in the study. Playing positions were: guards (age: 27.5 ± 6 years; body height: 188.0 ± 1.0 cm; body mass: 86.3 ± 10.1 kg; body fat: 9.6 ± 0.7%), forwards (age: 26.7 ± 2.5 years; body height: 193.9 ± 5.5 cm; body mass: 92.9 ± 7.5 kg; body fat: 10.7 ± 0.6%) and centers (age: 23.1 ± 2.0 years; body height: 209.0 ± 4.2 cm; body mass: 107.3 ± 6.8 kg; body fat: 10.8 ± 2.2%). The weekly schedule consisted of 4 to 6 strength and team technical-tactical sessions, and one or two pre-season games in week 3, 4 and 5. The data were anonymized, and institutional approval was given for the study.
The external training load (eTL) included: Player Load (PL, using the formula from Barret et al., 2014), changes of direction (COD), jumps (JUMP), decelerations (DEC) and accelerations (ACC). The COD variable comprised two variables; tCOD as the total inertial movements registered in a rightward/leftward lateral vector, and; hCOD which was the total inertial movements registered in a rightward/leftward lateral vector within the high-intensity threshold (>3 m⋅s-2). The time interval during which acceleration is measured can significantly affect the data (Bucheit et al., 2017). The dwell time or minimum effort duration (MED) in the present study was set to 0.4 s, since Varley et al. (2017) concluded that it was difficult to provide an appropriate MED with acceleration efforts. Jumps were registered as total jumps (tJUMP) and high-intensity jumps (hJUMP, over 0.4 m) (Spangler et al., 2018). The DEC and ACC variables were defined as inertial movements registered in forward deceleration and acceleration vectors, respectively. tDEC and tACC were described as the total amount of DEC and ACC, respectively, while hDEC and hACC referred only to the ones above the high-intensity threshold (>3.5 m⋅s-2). Furthermore, all aforementioned variables were assessed with respect to their frequency and normalized by duration (minutes of play) which have been previously used in elite basketball investigations (Svilar et al., 2018). Variables such as ACC/DEC (Varley et al., 2012) and COD (Meylan et al., 2016) have been previously investigated as part of micro-technology-derived data validity and reliability studies.
Elite-level basketball players were monitored for five match-days played during the pre-season period. Players were assigned to one of the three positional groups: guards (6), forwards (4), and centers (7). Five game observations were undertaken with a range of 518 quarter games per player. Quarter observations (n = 183) for each positional category were 78, 37 and 68 for guards, forwards and centers, respectively. Games were based on basketball standard rules of competition with 4 quarters of 10 minutes, with 2 minutes of rest between quarters and 15 minutes between the second and third quarters.
Monitoring system T6 devices (Catapult®, Canberra, Australia) were used to monitor the eTL. These recorded inertial movement analysis (IMA) based data through internal accelerometer, gyroscope and magnetometer sensors, with a sampling frequency of 100 Hz. This kind of technology was previously confirmed as valid and reliable (Luteberget et al., 2018). After each game, all data were downloaded and processed with
Descriptive analyses were performed for all variables. The differences were assessed using Cohen`s
The PLmin ranged from 10.5 to 12.1 arbitrary units (AU) for all positions (Figure 1). Guards presented the highest values (12.1 ± 2.0 AU; ES = 0.73 vs. centers; ES = 0.90 vs. forwards), then there were forwards (10.5 ± 1.5 AU; ES = 0.12 vs. center) and finally centers (10.7 ± 1.8 AU).
Figure 1
Player load per minute (PLmin) per position during match-play.

As it can be observed, out of the four eTL movements presented, the COD was the most frequent in a basketball game, followed by DEC, ACC and JUMP variables, respectively (Table 1).
Means and standard deviation (sd), and effect size (ES) of external training load measures according to the playing position.
Guards (n = 78) | Forwards (n = 37) | Centers (n = 68) | G vs. F | G vs. C | F vs. C | ||||
---|---|---|---|---|---|---|---|---|---|
Variables (n/min) | Mean | sd | Mean | sd | Mean | sd | ES | ES | ES |
tACC | 2.1 | 0.7 | 1.8 | 0.6 | 2.6 | 0.9 | |||
hACC | 0.3 | 0.2 | 0.2 | 0.1 | 0.4 | 0.2 | |||
tDEC | 2.4 | 0.6 | 2.5 | 0.6 | 2.3 | 0.6 | |||
hDEC | 0.3 | 0.2 | 0.2 | 0.2 | 0.1 | 0.1 | |||
tCOD | 11.4 | 3.5 | 11.2 | 3.2 | 10.2 | 2.6 | |||
hCOD | 0.8 | 0.5 | 0.8 | 0.3 | 0.6 | 0.3 | |||
tJUMP | 0.9 | 0.5 | 1.3 | 0.4 | 1.2 | 0.5 | |||
hJUMP | 0.2 | 0.1 | 0.2 | 0.1 | 0.2 | 0.2 |
Table 2 shows the PCA for the three playing positions and the total explained variance. For the three playing positions, PCs componentes explained ≈75% of the total variance, but with a different distribution of the external variables for each component. From the eight eTL metrics, the majority of eTL information (1st PC: from 24 to 40%) for the players’ position could be explained by either tACC and hACC for centers and guards, or tCOD and hCOD for forwards and guards. The third PC was the same for the three playing positions and only forwards showed the fourth PC.
Results of the Principal Components (PC) analysis, showing the eigenvalue, percentage of variance explained (% of V.), and the cumulative % of variance explained (C.V.%) by each PC for each playing position. Also showing the rotated load metrics component loadings for each PC extracted.
PC | |||||||||
---|---|---|---|---|---|---|---|---|---|
Playing position | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | |
Eigenvalue | 3.21 | 1.51 | 1.06 | .66 | .54 | .38 | .33 | .28 | |
% of V. | 40.23 | 18.93 | 13.27 | 8.30 | 6.76 | 4.82 | 4.12 | 3.53 | |
C. V. % | 40.23 | 59.16 | 72.44 | 80.74 | 87.51 | 92.33 | 96.46 | 100.00 | |
tACC | .32 | .08 | |||||||
hACC | -.09 | .09 | |||||||
Guards | tDEC | .00 | .30 | ||||||
hDEC | .15 | -.04 | |||||||
tCOD | -.03 | .08 | |||||||
hCOD | .19 | .01 | |||||||
tJUMP | .50 | .67 | .14 | ||||||
hJUMP | -.05 | .16 | |||||||
Eigenvalue | 1.94 | 1.75 | 1.25 | 1.07 | .75 | .59 | .34 | .27 | |
% of V. | 24.26 | 21.96 | 15.67 | 13.47 | 9.48 | 7.41 | 4.32 | 3.39 | |
C. V. % | 24.26 | 46.23 | 61.90 | 75.38 | 84.86 | 92.27 | 96.60 | 100.00 | |
tACC | .01 | .10 | -.03 | ||||||
hACC | -.22 | .69 | -.09 | .20 | |||||
Forwards | tDEC | .31 | .45 | .69 | -.22 | ||||
hDEC | -.19 | -.10 | .14 | ||||||
tCOD | -.17 | -.04 | .05 | ||||||
hCOD | .00 | .02 | -.06 | ||||||
tJUMP | .29 | -.07 | .41 | .61 | |||||
hJUMP | -.13 | .14 | -.08 | ||||||
Eigenvalue | 2.86 | 1.48 | 1.00 | .84 | .59 | .50 | .42 | .28 | |
% of V. | 35.79 | 18.60 | 12.53 | 10.50 | 7.40 | 6.33 | 5.25 | 3.55 | |
C. V. % | 35.79 | 54.40 | 66.93 | 77.44 | 84.85 | 91.18 | 96.44 | 100.00 | |
tACC | .04 | .11 | |||||||
hACC | -.09 | .28 | |||||||
Centers | tDEC | .44 | .59 | .03 | |||||
hDEC | .11 | .16 | |||||||
tCOD | .65 | .28 | -.34 | ||||||
hCOD | .65 | .19 | .00 | ||||||
tJUMP | .24 | .09 | |||||||
hJUMP | -.16 | .05 |
Figure 2 illustrates a rotated PC for each playing position. Only the two main factors were plotted to visually represent playing position differences.
Figure 2
Two principal rotated components for the three playing positions

Finally, Pearson correlations between eTL variables for each playing position are presented in Table 3. There was a strong and positive correlation between COD variables (
Pearson correlations among external load variables for each playing position.
tJUMP | hJUMP | tACC | hACC | tDEC | hDEC | tCOD | hCOD | ||
---|---|---|---|---|---|---|---|---|---|
PLmin | .294** | .211 | . | .305** | .379** | .282* | .252* | .277* | |
tJUMP | .491** | . | .287* | .198 | .271* | .382** | . | ||
hJUMP | .230* | -.016 | .335** | .072 | -.024 | .103 | |||
Guards | tACC | . | .223 | .136 | . | . | |||
hACC | .082 | .150 | . | .450** | |||||
tDEC | .416** | .097 | .086 | ||||||
hDEC | .174 | .156 | |||||||
tCOD | . | ||||||||
PLmin | .204 | -.059 | .341* | -.108 | . | .005 | .427** | . | |
tJUMP | .153 | -.013 | .021 | .156 | .254 | .198 | .158 | ||
hJUMP | .117 | .123 | -.109 | .093 | .100 | -.116 | |||
Forwards | tACC | .382* | .423** | -.017 | -.194 | .026 | |||
hACC | .077 | .001 | -.178 | -.232 | |||||
tDEC | .385* | .146 | .264 | ||||||
hDEC | -.102 | -.089 | |||||||
tCOD | . | ||||||||
PLmin | .423** | .106 | .472** | .246* | .484** | .009 | . | .491** | |
tJUMP | . | .315** | .157 | . | .190 | .293* | .231 | ||
hJUMP | -.080 | -.062 | .292* | .124 | .094 | .126 | |||
Centers | tACC | . | .389** | .124 | .361** | .439** | |||
hACC | .266* | .175 | .272* | .278* | |||||
tDEC | .146 | .358** | .225 | ||||||
hDEC | .009 | .183 | |||||||
tCOD | .470** |
The main finding of the present study showed a different weight of eTL variables for the three different playing positions defined during match-play, based on the identification of a structure with three or four PCs summarizing several physical demands.
Since PL calculation takes into account the volume and intensity of movements (Bredt et al., 2019), PLmin is higher in guards than in the other two positions. Recent research corroborates this result (Vázquez-Guerrero et al., 2018). However, values differ between studies due to divergence in the calculation of the Player Load.
More sprints per minute and a number of ACC/DEC ratio per minute were performed by guards during the 20 min non-official games recorded with GPS technology (Puente et al., 2016). Usually, coaches ask centers to perform rebounding, screening and short-middle range shooting. Actions like boxing out and screening are static efforts that are not likely to be detected by accelerometry (Schelling and Torres-Ronda, 2016) and consequently are not considered for PL calculation. However, centers have higher values of PLmin than forwards, although this position is usually characterized by playing in more reduced areas of the court and covering less total distance and high-intensity distance (Puente et al., 2016). This study showed that PL, regardless of the playing position, is a variable sensitive to all specific types of movements (ACC, DEC or JUMP). Due to the aforementioned, the results in this study support the fact that PL is a good indicator of the external load (Bredt et al., 2019). Previous findings reported no differences in the relative frequency of movements (Torres-Ronda et al., 2016). However, regarding the intensity of movements, Svilar et al. (2018) found significant difference for hACC between matchplay and training games (match play > training game), which was explained by mental factors that may motivate players to perform at higher intensity when playing against real opponents. The correlations of the PLmin with different variables depending on the playing position showed that, although there were practically no differences in the PLmin between players, guards´ PLmin correlated with tACC, forwards’ with tDEC and hCOD and finally centers’ with tCOD.
ACC dimension was expressed as the first component for guards and centers, while tACC appeared in the second component for forwards. The forward position was the playing position that had particularly different statistical results compared to guards and centers (e.g., four principal components, very low correlations, or low KMO value). It seems that this playing position has the greatest performance variability and on the court forwards play a mixed role between centers and guards, what makes the interpretation of game-based demands difficult for this specific playing role. Furthermore, for guards, ACC correlates with COD variables. The anthropometric profile is known to be the main factor that defines court positions in basketball. Guards are smaller with less body mass, which allows them to accelerate faster than their teammates of a higher stature (Torres-Ronda et al., 2016). Moreover, as previous research has pointed (Hulka et al., 2013), smaller players have a greater playing zone, covering more distance and making it easier to perform a higher number of accelerations and achieve greater movement velocity. This fact could explain why ACC and COD variables are the first components in their profile. Additionally, the physical characteristics of the centers in modern basketball are changing. They now have a much greater coordination capacity and are capable of making fast and accurate movements in both small spaces and open court. Besides, they show the worst results among the three playing positions in explosive tasks (Pehar et al., 2017).
The variables involving COD seem to play an important role in basketball physical performance because it appears as the first component for both guards and forwards. Basketball is an indoor team sport with a small court, enabling players to use the court in a horizontal way inside the three-point line with small movements looking for the free space to shoot, dribble or pass. In contrast with the training sessions where tCOD seemed to be the first component for all positions (Svilar et al., 2018), the profile of centers did not show it during games. Training drills during practice may demand different physical requirements from centers than what actually occurs in games.
As a previous study has described, centers are the players who perform the highest number of jumps during the game (Abdelkrin et al., 2007). In this study, hJUMP was representative for centers and guards as the second component, while for forwards it was the forth component. In addition, tJUMP was only representative for centers as the second component. This finding, together with the training data (Svilar et al., 2018), could indicate that jumps are a movement pattern that is not as frequent in basketball as it was thought to be, especially when compared with accelerations and changes of direction.
Decelerations only appeared as the third component for all playing positions, contrary to the previous training data where DEC appeared as the first component for forwards and centers (Svilar et al., 2018). This variable may not be as significant as the first component, but still plays an important role, which is why strength and conditioning coaches should take it into account in order to teach good deceleration technique independent of the player’s position. Regarding the relationship between decelerations and other variables, the strongest relation was found with PLmin for forwards and tJUMP for centers. The present study showed that hCOD for guards and forwards as well as hACC for centers could be interesting variables to assess the intensity of the load for these three positions. Nevertheless, a combination of external training load variables is required to describe positional demands in elite basketball games. This study presents a new external load profiling that can be used to describe a basketball game considering three playing positions. Future research should focus more on the implementation of objective micro-technology and the analysis of external load variables in elite basketball competition and training.
The results of this study should be interpreted with caution. First of all, due to a small sample size in the current study (one team) only five games were recorded. Secondly, a low value of KMO, the need for the fourth PC in their profile and the small number of significant correlations found can be explained by the low (n = 4) number of forwards included in the study. In the future, it could be more reliable to include a greater number of players and games, in order to avoid the influence of contextual variables such as the location (home/away), rival quality, type of competition, etc.
To conclude, COD and ACC variables can define the physical profile during games for elite basketball players. Furthermore, JUMP variable seems to play a secondary role in centers and guards. These results should help coaches to manage the load monitoring process, focusing on variables which better describe individual profiles of elite players for game demands.
Figure 1

Figure 2

Results of the Principal Components (PC) analysis, showing the eigenvalue, percentage of variance explained (% of V.), and the cumulative % of variance explained (C.V.%) by each PC for each playing position. Also showing the rotated load metrics component loadings for each PC extracted.
PC | |||||||||
---|---|---|---|---|---|---|---|---|---|
Playing position | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | |
Eigenvalue | 3.21 | 1.51 | 1.06 | .66 | .54 | .38 | .33 | .28 | |
% of V. | 40.23 | 18.93 | 13.27 | 8.30 | 6.76 | 4.82 | 4.12 | 3.53 | |
C. V. % | 40.23 | 59.16 | 72.44 | 80.74 | 87.51 | 92.33 | 96.46 | 100.00 | |
tACC | .32 | .08 | |||||||
hACC | -.09 | .09 | |||||||
Guards | tDEC | .00 | .30 | ||||||
hDEC | .15 | -.04 | |||||||
tCOD | -.03 | .08 | |||||||
hCOD | .19 | .01 | |||||||
tJUMP | .50 | .67 | .14 | ||||||
hJUMP | -.05 | .16 | |||||||
Eigenvalue | 1.94 | 1.75 | 1.25 | 1.07 | .75 | .59 | .34 | .27 | |
% of V. | 24.26 | 21.96 | 15.67 | 13.47 | 9.48 | 7.41 | 4.32 | 3.39 | |
C. V. % | 24.26 | 46.23 | 61.90 | 75.38 | 84.86 | 92.27 | 96.60 | 100.00 | |
tACC | .01 | .10 | -.03 | ||||||
hACC | -.22 | .69 | -.09 | .20 | |||||
Forwards | tDEC | .31 | .45 | .69 | -.22 | ||||
hDEC | -.19 | -.10 | .14 | ||||||
tCOD | -.17 | -.04 | .05 | ||||||
hCOD | .00 | .02 | -.06 | ||||||
tJUMP | .29 | -.07 | .41 | .61 | |||||
hJUMP | -.13 | .14 | -.08 | ||||||
Eigenvalue | 2.86 | 1.48 | 1.00 | .84 | .59 | .50 | .42 | .28 | |
% of V. | 35.79 | 18.60 | 12.53 | 10.50 | 7.40 | 6.33 | 5.25 | 3.55 | |
C. V. % | 35.79 | 54.40 | 66.93 | 77.44 | 84.85 | 91.18 | 96.44 | 100.00 | |
tACC | .04 | .11 | |||||||
hACC | -.09 | .28 | |||||||
Centers | tDEC | .44 | .59 | .03 | |||||
hDEC | .11 | .16 | |||||||
tCOD | .65 | .28 | -.34 | ||||||
hCOD | .65 | .19 | .00 | ||||||
tJUMP | .24 | .09 | |||||||
hJUMP | -.16 | .05 |
Means and standard deviation (sd), and effect size (ES) of external training load measures according to the playing position.
Guards (n = 78) | Forwards (n = 37) | Centers (n = 68) | G vs. F | G vs. C | F vs. C | ||||
---|---|---|---|---|---|---|---|---|---|
Variables (n/min) | Mean | sd | Mean | sd | Mean | sd | ES | ES | ES |
tACC | 2.1 | 0.7 | 1.8 | 0.6 | 2.6 | 0.9 | |||
hACC | 0.3 | 0.2 | 0.2 | 0.1 | 0.4 | 0.2 | |||
tDEC | 2.4 | 0.6 | 2.5 | 0.6 | 2.3 | 0.6 | |||
hDEC | 0.3 | 0.2 | 0.2 | 0.2 | 0.1 | 0.1 | |||
tCOD | 11.4 | 3.5 | 11.2 | 3.2 | 10.2 | 2.6 | |||
hCOD | 0.8 | 0.5 | 0.8 | 0.3 | 0.6 | 0.3 | |||
tJUMP | 0.9 | 0.5 | 1.3 | 0.4 | 1.2 | 0.5 | |||
hJUMP | 0.2 | 0.1 | 0.2 | 0.1 | 0.2 | 0.2 |
Pearson correlations among external load variables for each playing position.
tJUMP | hJUMP | tACC | hACC | tDEC | hDEC | tCOD | hCOD | ||
---|---|---|---|---|---|---|---|---|---|
PLmin | .294** | .211 | . | .305** | .379** | .282* | .252* | .277* | |
tJUMP | .491** | . | .287* | .198 | .271* | .382** | . | ||
hJUMP | .230* | -.016 | .335** | .072 | -.024 | .103 | |||
Guards | tACC | . | .223 | .136 | . | . | |||
hACC | .082 | .150 | . | .450** | |||||
tDEC | .416** | .097 | .086 | ||||||
hDEC | .174 | .156 | |||||||
tCOD | . | ||||||||
PLmin | .204 | -.059 | .341* | -.108 | . | .005 | .427** | . | |
tJUMP | .153 | -.013 | .021 | .156 | .254 | .198 | .158 | ||
hJUMP | .117 | .123 | -.109 | .093 | .100 | -.116 | |||
Forwards | tACC | .382* | .423** | -.017 | -.194 | .026 | |||
hACC | .077 | .001 | -.178 | -.232 | |||||
tDEC | .385* | .146 | .264 | ||||||
hDEC | -.102 | -.089 | |||||||
tCOD | . | ||||||||
PLmin | .423** | .106 | .472** | .246* | .484** | .009 | . | .491** | |
tJUMP | . | .315** | .157 | . | .190 | .293* | .231 | ||
hJUMP | -.080 | -.062 | .292* | .124 | .094 | .126 | |||
Centers | tACC | . | .389** | .124 | .361** | .439** | |||
hACC | .266* | .175 | .272* | .278* | |||||
tDEC | .146 | .358** | .225 | ||||||
hDEC | .009 | .183 | |||||||
tCOD | .470** |
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