Figures
Abstract
A lateral jump assessment may provide unique benefits in sports such as basketball that require multidirectional performance optimization. This study aimed to examine selected force-plate derived metrics as predictors of lateral jump task distance in men’s basketball players. Twenty-two NCAA Division-I men’s basketball players (19.4 ± 1.3 years, 95.0 ± 12.5 kg, 196.5 ± 8.1 cm) each performed six single leg lateral jumps while standing on a force plate (1200 Hz, Kistler Instrument Corp). The lateral jump task involved the subject beginning by standing on the force plate and jumping sideways off one foot and then landing on the floor with the opposite foot. Three-dimensional ground reaction force curves were used to identify the eccentric and concentric phases of the jump and variables were computed each from the lateral (y), vertical (z), and resultant (r) force traces. Peak ground reaction force (pGRF), ground reaction force angle (θr), eccentric braking rate of force development (ECC-RFD), average concentric force (CON-AVG), total jump duration, eccentric phase duration, and eccentric to total time ratio were evaluated for predictive ability. Three regression models were able to significantly (p<0.05) predict jump distance: (1) pGRFy, pGRFz, and θr (p<0.001, R2 = 0.273), (2) Relative pGRFy, Relative pGRFz, and θr ((p<0.001, R2 = 0.214), and (3) Relative CON-AVGy and Relative pGRFr (p<0.001, R2 = 0.552). While several force plate-derived metrics were identified as significant predictors, a model with Relative CON-AVGy and Relative pGRFr explained a greater variability in performance (R2 = 0.55) compared to the other variables which were low, yet also significant. These results suggest that lateral ground reaction forces can be used to evaluate lateral jump performance with the use of three-dimensional force plates. The identified predictors can be used as a starting point for performance monitoring, as basketball training interventions can be directed at specific improvements in the identified metrics.
Citation: Reiter CR, Killelea C, Faherty MS, Zerega RJ, Westwood C, Sell TC (2023) Force-plate derived predictors of lateral jump performance in NCAA Division-I men’s basketball players. PLoS ONE 18(4): e0284883. https://doi.org/10.1371/journal.pone.0284883
Editor: Ryan Thomas Roemmich, Kennedy Krieger Institute/Johns Hopkins University School of Medicine, UNITED STATES
Received: November 29, 2022; Accepted: April 10, 2023; Published: April 21, 2023
Copyright: © 2023 Reiter et al. This is an open access article distributed under the terms of the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.
Data Availability: All relevant data are within the manuscript and its Supporting Information files.
Funding: The authors received no specific funding for this work.
Competing interests: The authors have declared that no competing interests exist.
Introduction
Jump assessments, such the countermovement jump (CMJ) [1–18], are frequently used to quantify an athlete’s lower extremity neuromuscular ability. These assessments have shown benefits for evaluating sport-specific performance [1, 4, 6–8, 16, 18–22], assessing neuromuscular readiness and fatigue [2, 3], and guiding return-to-sport recommendations [23]. In basketball, jumps are one of the core tasks central to the game and performing powerful and explosive lower body movements are crucial both offensively and defensively [24]. Additionally, lower extremity injuries account for approximately two-thirds of all men’s and women’s collegiate basketball injuries [25, 26]. Therefore, a basketball-specific battery of jump tasks and other assessments may help guide improvements in both performance and injury prevention and recovery.
Although jump assessments are often exclusively vertical, a lateral jump assessment may be a beneficial inclusion in musculoskeletal evaluations for basketball players. CMJs are typically vertical because the unidirectional and controlled motion allows for the simple derivation of instantaneous velocity and displacement from the force-time signature using force plate outputs [10]. Velocity and displacement can then be used to distinguish the eccentric and concentric phases of the jump motion [2–4, 6, 11, 13, 14], both of which represent a fundamental component of the muscular stretch shortening cycle (SSC). Many different metrics can be derived from the displacement and velocity curves and they allow for evaluation of specific components of an athlete’s SSC [11, 27]. Metrics that have been identified as predictors of task performance can then be targeted for specialized modifications. Predictors of vertical CMJ performance have been determined previously (e.g., average concentric force and eccentric braking rate of force development) and can serve as a point of emphasis for optimal training [6, 28].
The vertical CMJ’s ability to evaluate multidirectional movement performance, however, may be limited [12]. Basketball involves many multidirectional high and moderate intensity movements [29] and 20% of these movements occur laterally [30]. Thus, a lateral assessment may thus provide information that a vertical assessment cannot. Lateral assessments have not been studied to the same extent as vertical assessments, likely due to the greater cost and lesser portability of three-dimensional force plates. The identification of force plate derived predictors for lateral jump performance may allow for individualized lateral performance optimization as training interventions can be targeted for specific aspects of the lateral SSC; however, strong predictors have yet to be determined [13].
The purpose of this study was to examine force plate derived predictors of lateral jump performance in male NCAA Division-I basketball players. Potential predictors included both kinetic (peak ground reaction force, average concentric force, and eccentric braking rate of force development) and kinematic (jump duration, eccentric phase duration, and eccentric to total duration ratio) metrics. Various potential predictor variables were measured using three-dimensional force plates and computed from each of the lateral, vertical, and resultant ground reaction force output curves. It was hypothesized that a multiple regression model based on these variables would be able to significantly predict lateral jump distance. Further, it was predicted that the model would include lateral kinetic metrics, in addition to vertical kinetic and kinematic metrics. These findings hope to identify areas of focus for lateral performance improvement in elite basketball players, as well as highlight a potential benefit of quantifying lateral ground reaction forces with three-dimensional force plates.
Materials and methods
Experimental approach to the problem
Collegiate men’s basketball players underwent a lateral jump task off a three-dimensional force plate. To identify predictors of lateral jump performance, variables that had been previously used to predict vertical CMJ performance [6, 27] were computed from the force-time curves of the force plate outputs during the task and ultimately correlated to achieved lateral distance. Metrics included peak ground reaction force, average concentric force, and eccentric braking rate of force development, jump duration, eccentric phase duration, and eccentric to total duration ratio. Each metric was computed from each of three ground reaction force vectors–lateral, vertical, and two-dimensional resultant–to fully quantify the multidirectional neuromuscular actions undergone during a lateral movement. Variables with statistically significant correlations were incorporated into a prediction model for jump distance. A statistically significant model could be used to highlight key neuromuscular qualities that can be modified to optimize lateral performance.
Subjects
Twenty-two NCAA Division-I men’s basketball players participated in the study. All participants provided written informed consent approved by Duke University’s Institutional Review Board (No. Pro00084165). Testing was conducted during the summer prior to the start of each basketball season from 2017 to 2019. Participants had a mean age of 19.4 ± 1.3 years, body mass of 95.0 ± 12.5 kg, and height of 196.5 ± 8.1 cm at the time of testing. All subjects were free of injury and medically cleared for basketball activities.
Procedures
Lateral jump task.
A strength and conditioning coach led all participants in a warmup routine before testing that included dynamic, multidirectional movements and dynamic stretching. The task consisted of the subject jumping sideways off one foot and landing on the opposite foot. Subjects were instructed to stand on the force plate, lift the opposite leg, and jump sideways as far as possible (Fig 1). Arm swings were permitted. Participants were allowed one jump to practice the movement. The procedures were repeated for a total of six acceptable trials—three jumping off the right leg and three off the left leg. An acceptable trial was one in which the subject took off on one foot and held the landing on the opposite foot. An unacceptable trial was one in which the subject did not takeoff on only one foot, landed on both feet instead of one, or shifted their foot on landing. Subjects were given approximately 30 seconds of rest time between jumps.
Images represent (a) start point on force plate, (b) lift opposite leg, (c) takeoff on planted leg, (d) land on opposite leg.
The lateral jump distance was measured with a tape measure from the medial edge of the takeoff foot to the medial edge of the landing foot to the nearest 0.01 m. Three-dimensional ground reaction forces were recorded during the takeoff phase at a sampling rate of 1200 Hz using one portable Kistler force plate (9286BA; Kistler Instrument Corp, Novi, MI) and Vicon Nexus Software (version 2.6.1, Vicon, Centennial, CO). Force data was collected until a vertical force threshold below 5% body weight (BW) was reached, signifying takeoff [31, 32].
Data reduction
Data reduction and analysis was conducted on a per trial basis for a total of 200 trials. There were two instances of a subject only performing the task on one side and four instances of recording only two acceptable trials for a given leg due to time restraints. This accounts for 10 missing trials and 4.8% missing data.
Raw force plate data was filtered with a 4th order zero lag Butterworth filter with a cutoff frequency of 100 Hz [33]. The filtered three-dimensional ground reaction force data was exported to MATLAB for further analysis. In MATLAB, three force-time curves were derived: vertical ground reaction force (Fz), lateral ground reaction force (Fy), and vertical-lateral resultant ground reaction force (Fr). The vertical-lateral resultant force curve was computed as the resultant magnitude of the vertical and lateral force curves. The MATLAB script was then used to identify critical time points in the force curves and compute various potential predictor variables.
The Fz curve was used to identify the time point of jump initiation and of takeoff. Jump initiation was defined as the point at which the Fz dropped and remained at least 5% below body weight (BW) for the during of the unloading phase [34, 35]. Takeoff was defined as the point at which Fz fell below 5% BW, thus indicating the subject was no longer in contact with the force plate [31, 32].
The vertical, lateral, and resultant peak and relative peak ground reaction force (pGRF) and resultant ground reaction force angle at the time of peak resultant force (θr) were computed for the full set of jump trials. The pGRF was computed as the maximum force in Newtons recorded during the jump motion for each ground reaction force curve. The peak relative ground reaction force (N/kg) was computed by normalizing the peak force to body mass in kilograms. θr was computed at the instance of pGRFr by finding the inverse tangent of Fz divided by Fy. It should be noted that θr is not a trajectory or takeoff angle as Fz includes the contribution of gravity. This variable was intended to detail the directionality of Fr as measured by the force plate and was why the contribution of gravity was not removed.
The eccentric and concentric phases of the lateral jump motion were identified to compute additional metrics. A velocity-time curve was derived from the vertical force-time curve by integration using the trapezoidal rule and was used to identify phase boundaries. The eccentric phase was defined as the point of jump initiation to the point of minimum vertical displacement or zero vertical velocity. The eccentric braking phase begins at the point in which vertical force exceeds body weight and ends at the beginning of the concentric phase. The concentric phase was defined as the end of the eccentric phase to takeoff [10]. An example jump trial with relevant boundaries noted can be seen in Fig 2.
Phase boundaries noted.
Computations of the various jump phase-specific variables were attempted for all lateral jump trials; however, the phase boundaries were not able to be accurately identified for several trials. The jump task protocol used for this study did not specify a period of rest before jumping. The integration of the force-time curve to derive velocity operates under the assumption that the jump motion begins with zero initial velocity, which means the subject is motionless or at rest. Although the impulse could still be computed for such trials, instantaneous velocity could not be determined without an initial velocity reference point and thus the phase boundaries, which are defined by a zero vertical velocity time point, could not be ascertained as well. Therefore, a post-testing inclusion criterion was established for exploratory purposes to identify trials in which the subject maintained a motionless period of rest in duration of at least 0.25 seconds before the onset of jump movement. ‘Rest’ was defined as a vertical ground reaction force within ± 5% of BW. 166 trials did not meet this criterion and thus were not further analyzed. A total of 34 trials met the established criteria and were included in the exploratory subset analysis. Fig 3 illustrates the breakdown of the full trial set and subsets.
For the 34-trial subset, the following additional independent variables were computed as by Laffaye, Wagner (6): absolute and relative average eccentric braking rate of force development (ECC-RFD) for all three force curves, absolute and relative average concentric force (CON-AVG) for all three force curves, eccentric time (ECC-T), total time (TIME), and eccentric to total time ratio (ECC-T:T). ECC-RFD is the average slope of the force-time curve for the eccentric braking phase. It was computed for each force-time curve as an absolute (N/s) and relative (N/kg‧s) value. CON-AVG is the average ground reaction force during the concentric phase. It was computed for each force-time curve as an absolute (N) and relative (N/kg) value. ECC-T (s) is the eccentric phase duration and TIME (s) is the total jump duration. ECC-T:T is the ratio of eccentric phase time to total time.
Statistical analyses
Statistical analyses were conducted using Stata (Stata 8, Stata Corporation, College Station, TX). Descriptive statistics (means and standard deviations) were computed for all metrics in both trial sets. Two sets of pairwise correlations, one for the 200-trial set and one for the 34-trial subset, were used to assess the relationship between each of the force-plate derived predictor variables and the response variable, jump distance. A correlation coefficient of less than 0.1 was defined as negligible, 0.1 to 0.39 as weak, 0.4 to 0.69 as moderate, and greater than 0.7 as strong [36]. Three stepwise multiple regression models were fitted using the predictor variables and jump distance as the response variable. For the 200-trial set, one model was fitted using force predictor variables normalized to body mass and another was fitted using raw (unnormalized) force predictor variables. Only metrics that showed a significant pairwise correlation to jump distance were included in the models. A third model was fitted from the 34-trial subset, again using only predictor variables that showed a significant pairwise correlation to jump distance. An alpha level of 0.05 was selected a priori to determine if the predictor variables were significant, if predictor variables would be included in the regression models, and if the models were significant.
Results
The means and standard deviations for each of the variables in the two trial sets can be seen in Table 1. The pairwise correlations between lateral jump distance and each predictor variable are in Table 2. In the full set of trials, lateral jump distance showed a significant positive correlation with pGRFy and Relative pGRFy and a significant negative correlation with pGRFz, Relative pGRFz, Relative pGRFr, and θr. Each of these variables, however, displayed only a weak correlation. In the subset of trials (n = 34), lateral jump distance showed a significant positive correlation with Relative CON-AVGy and TIME and a significant negative correlation with pGRFr, Relative pGRFr, Relative pGRFz, and θr. Relative pGRFz, Relative pGRFr, and θr had a moderate correlation, whereas the others had a low correlation.
Each significantly correlated predictor variable was inputted to a multiple linear regression model as seen in Tables 3–5. The final equation in Table 3 included pGRFy, pGRFz, and θr from the full cohort. This model accounts for 27.3% of the variation in lateral jump distance (p<0.001). The final equation in Table 4 included Relative pGRFy, Relative pGRFz, and θr from the full cohort. This model accounts for 21.4% of the variation in lateral jump distance (p<0.001). The final equation in Table 5 included Relative CON-AVGy and Relative pGRFr. This model accounts for 55.2% of the variation in lateral jump distance in the sub-cohort.
Discussion
The purpose of this study was to identify three-dimensional force-plate derived predictors for jump distance in a lateral jump task. It was hypothesized that a regression model based on commonly measured force-time metrics during the jump would be able to significantly predict lateral jump distance. This hypothesis was partially supported because the three derived equations were able to significantly predict lateral jump distance, but not all predictor variables were included in the equations. These findings have implications regarding the use of multidirectional force plates and potential incorporation of a lateral jump task in basketball performance evaluations.
Both the lateral and vertical peak ground reaction forces, absolute and relative, were included in the two final models derived from the full trial set, thus suggesting increased lateral force production, in addition to vertical force production, is a pertinent mechanism to the lateral jump. This is supported by prior research that found the lateral jump involves unique leg power qualities from the vertical jump, as evidenced by a lack of shared variance between a vertical and lateral CMJ task [12]. Lateral movements exhibit a unique SSC from vertical movements [37] and utilize muscles such as the hip extensors that are not used when moving forward and/or vertically [24]. Meylan et al [13] similarly found that ground reaction force generation is different in the lateral jump versus the vertical jump; however, they did not find lateral peak ground reaction force to be a significant predictor of lateral jump distance, which contradicts our findings. This may be explained by differences in population, as the Division-I athletes in our study produced lateral peak lateral ground reaction forces of over 100 N greater than those of the club level athletes measured in Meylan, Nosaka [13].
The inclusion of lateral relative average concentric force in the trial subset model demonstrates the importance of lateral propulsion during the jump, but the absence of lateral eccentric rate of force development differs from findings in vertical CMJs that equally stress the contribution of muscular loading in performance [6]. This may be a result of differences between the muscular SSC in lateral and vertical movements [37]. Laffaye, Wagner, and Tombleson [6] observed a similar concentric phase relationship in a vertical CMJ in that relative average concentric force correlated moderately with jump height. Both the current study and Laffaye, Wagner [6] demonstrate maximizing the concentric muscular contractions respective to the direction of the jump lead to greater jump performance. However, the authors also found vertical eccentric rate of force development to positively correlate with jump height and thus stipulated that improving both metrics would benefit vertical jump performance. Although our results did not show significant correlations with eccentric rate of force development, prior literature has found eccentric phase metrics to corelate with lateral jump performance [14]. This discrepancy may be due to sometimes poor reliability in measuring eccentric rate of force development [11]. It is therefore still possible that increased lateral eccentric rate of force development would contribute to lateral jump performance.
Although the lateral force metric represented in the models correlated positively with distance, vertical peak ground reaction force (full trial set) and resultant relative peak ground reaction (trial subset), displayed negative correlations—a finding that appears contradictory but may be explained by the subject population: collegiate men’s basketball players. Vertical peak ground reaction forces are known to correlate with vertical jump height [13]. Therefore, the negative correlation is likely due to task technique, in which the participants tended to emphasize jumping high over jumping far. Since the vertical force outputs are typically about three to five times greater than the lateral force outputs, the relationships seen in the resultant force metrics are likely due to the same reason. There likely exists an ideal ratio between vertical and lateral force generation that optimizes jump distance. This is supported by the inclusion of peak ground reaction force angle in the final prediction models and its negative correlation with jump distance. Analyses of ideal launch angles in the track and field long jump found that the ideal jump angle is several degrees below what most jumpers are comfortable with and that the closer to 90° the angle became, jump distance decreased [38]. The determination of an optimal technique for the lateral jump task would likely correct these findings but would require more extensive modeling.
The findings of this study have implications for elite basketball musculoskeletal training and evaluation. The identification of lateral force variables in our predictive models suggests that lateral ground reaction force production, in addition to vertical force production, is a predictor of lateral jump distance. Prior studies have shown that performance in vertical and lateral tasks occur independently from one another [12] and therefore training for lateral performance improvements needs to be intentional. The lateral ground reaction force metrics identified as task predictors in this study–lateral peak ground reaction force and lateral average concentric force–can be used as a starting point for performance improvement monitoring. This also stresses the importance of utilizing force plates with three-dimensional measurement capabilities for evaluating multidirectional performance in basketball players. The computation of these metrics requires measurement of lateral ground reaction forces that are not measurable with commonly used vertical-only force plates. The jump technique utilized in the lateral task should also be considered when trying to evaluate an athlete’s neuromuscular capabilities. Our results showed a negative relationship with multiple vertical ground reaction force metrics, and although counterintuitive, may be explained by the varying degree of vertical force emphasis in each subject’s jump technique. Therefore, when performing the lateral jump task, athletes should be given ample opportunities to practice the movement and determine their most optimal form. This should better allow the task to isolate the evaluation of neuromuscular capability over modifiable technique.
This study is not without limitations. The study participants consisted of men’s varsity basketball players from a single institution and thus our results are likely not generalizable to all sports and athletic levels. Additionally, certain aspects of the lateral jump task itself may have confounded some of our findings. First, the task allowed an arm swing, which is often not allowed in a standard countermovement jump. Arm swings have been shown to significantly increase performance in lateral jumps [39]. As the arm swing is a learned skill, its inclusion likely benefited some participants more than others and thus reduced the task’s ability to access raw neuromuscular ability. Second, jump distance was measured as the point of takeoff to the landing point of the non-takeoff foot. This allowed for factors such as increased leg length and flexibility to potentially increase a participant’s jump distance without producing greater force outputs. Lastly, the jump motion did not start from a point of rest for many of the subjects and necessitated the development of the sub-cohort to be able to compute several of the force-time variables. The sample size of the sub-cohort was relatively small due to the established criteria. Despite its statistical significance, the sub-cohort regression model should be interpreted with caution. Subsequent studies should be conducted with a more controlled lateral jump task to identify stronger predictors. Further research should aim to identify training strategies that elicit specific improvements in the identified lateral jump distance predictor metrics. Investigation of which metrics are directly modifiable and how to improve each metric will ultimately help accomplish the goal of optimizing lateral performance.
Practical application
The lateral jump task methodology outlined in this study can be beneficial to sports scientists and strength and conditioning practitioners. A lateral jump task may be worthwhile to incorporate in neuromuscular evaluations for basketball players. The use of three-dimensional force plates is recommended when doing so, as it will allow for the quantification of lateral forces during the jump motion. This study identified several predictor metrics, including relative CON-AVGy and relative pGRFr, which practitioners can monitor before, during, and after basketball season to gauge neuromuscular ability and track improvement. It should be noted, however, that specific training interventions to directly modify the jump predictor metrics still need to be determined.
Conclusions
Basketball is a multidirectional sport and therefore neuromuscular evaluations should be used to identify areas for improvements in all three dimensions. Several force plate-derived metrics were identified as significant predictors of lateral jump distance but a regression model with Relative CON-AVGy and Relative pGRFr explained a greater variability in performance (R2 = 0.55) compared to the other variables which were low, yet also significant. Our results suggest that lateral ground reaction forces can be used to evaluate lateral jump performance with the use of three-dimensional force plates. The lateral ground reaction force metrics identified as task predictors in this study can be used as a starting point for performance improvement monitoring. Interventions that directly modify the predictor metrics can be incorporated into basketball training regimens to optimize lateral performance.
Supporting information
S1 File. Force plate data file for lateral jumps.
https://doi.org/10.1371/journal.pone.0284883.s001
(XLSX)
References
- 1. Dominguez-Diez M, Castillo D, Raya-Gonzalez J, Sanchez-Diaz S, Soto-Celix M, Rendo-Urteaga T, et al. Comparison of multidirectional jump performance and lower limb passive range of motion profile between soccer and basketball young players. PLoS One. 2021;16(1):e0245277. Epub 20210107. pmid:33411844; PubMed Central PMCID: PMC7790370.
- 2. Gathercole R, Sporer B, Stellingwerff T. Countermovement Jump Performance with Increased Training Loads in Elite Female Rugby Athletes. Int J Sports Med. 2015;36(9):722–8. Epub 20150401. pmid:25831403.
- 3. Gathercole R, Sporer B, Stellingwerff T, Sleivert G. Alternative countermovement-jump analysis to quantify acute neuromuscular fatigue. Int J Sports Physiol Perform. 2015;10(1):84–92. Epub 20140606. pmid:24912201.
- 4. Gonzalez-Badillo JJ, Marques MC. Relationship between kinematic factors and countermovement jump height in trained track and field athletes. J Strength Cond Res. 2010;24(12):3443–7. pmid:20061985.
- 5. Heishman A, Brown B, Daub B, Miller R, Freitas E, Bemben M. The Influence of Countermovement Jump Protocol on Reactive Strength Index Modified and Flight Time: Contraction Time in Collegiate Basketball Players. Sports (Basel). 2019;7(2). Epub 20190212. pmid:30759731; PubMed Central PMCID: PMC6410267.
- 6. Laffaye G, Wagner PP, Tombleson TI. Countermovement jump height: gender and sport-specific differences in the force-time variables. J Strength Cond Res. 2014;28(4):1096–105. pmid:23838969.
- 7. Lockie RG, Callaghan SJ, Berry SP, Cooke ER, Jordan CA, Luczo TM, et al. Relationship between unilateral jumping ability and asymmetry on multidirectional speed in team-sport athletes. J Strength Cond Res. 2014;28(12):3557–66. pmid:24942166.
- 8. McMahon JJ, Murphy S, Rej SJE, Comfort P. Countermovement-Jump-Phase Characteristics of Senior and Academy Rugby League Players. Int J Sports Physiol Perform. 2017;12(6):803–11. Epub 20161205. pmid:27918658.
- 9. McMahon JJ, Rej SJE, Comfort P. Sex Differences in Countermovement Jump Phase Characteristics. Sports (Basel). 2017;5(1). Epub 20170119. pmid:29910368; PubMed Central PMCID: PMC5969005.
- 10. McMahon JJ, Suchomel TJ, Lake JP, Comfort P. Understanding the key phases of the countermovement jump force-time curve. Strength & Conditioning Journal. 2018;40(4):96–106.
- 11. Merrigan JJ, Stone JD, Hornsby WG, Hagen JA. Identifying Reliable and Relatable Force-Time Metrics in Athletes-Considerations for the Isometric Mid-Thigh Pull and Countermovement Jump. Sports (Basel). 2020;9(1). Epub 20201231. pmid:33396304; PubMed Central PMCID: PMC7824153.
- 12. Meylan C, McMaster T, Cronin J, Mohammad NI, Rogers C, Deklerk M. Single-leg lateral, horizontal, and vertical jump assessment: reliability, interrelationships, and ability to predict sprint and change-of-direction performance. J Strength Cond Res. 2009;23(4):1140–7. pmid:19528866.
- 13. Meylan CM, Nosaka K, Green J, Cronin JB. Temporal and kinetic analysis of unilateral jumping in the vertical, horizontal, and lateral directions. J Sports Sci. 2010;28(5):545–54. pmid:20373198.
- 14. Meylan CM, Nosaka K, Green JP, Cronin JB. Variability and influence of eccentric kinematics on unilateral vertical, horizontal, and lateral countermovement jump performance. J Strength Cond Res. 2010;24(3):840–5. pmid:19834349.
- 15. Owen NJ, Watkins J, Kilduff LP, Bevan HR, Bennett MA. Development of a criterion method to determine peak mechanical power output in a countermovement jump. J Strength Cond Res. 2014;28(6):1552–8. pmid:24276298.
- 16. Pehar M, Sekulic D, Sisic N, Spasic M, Uljevic O, Krolo A, et al. Evaluation of different jumping tests in defining position-specific and performance-level differences in high level basketball players. Biol Sport. 2017;34(3):263–72. Epub 20170405. pmid:29158620; PubMed Central PMCID: PMC5676323.
- 17. Street G, McMillan S, Board W, Rasmussen M, Heneghan JM. Sources of error in determining countermovement jump height with the impulse method. Journal of Applied Biomechanics. 2001;17(1):43–54.
- 18. Yanci J, Los Arcos A, Mendiguchia J, Brughelli M. Relationships between sprinting, agility, one-and two-leg vertical and horizontal jump in soccer players. Kinesiology. 2014;46(2.):194–201.
- 19. Maulder P, Cronin J. Horizontal and vertical jump assessment: reliability, symmetry, discriminative and predictive ability. Physical therapy in Sport. 2005;6(2):74–82.
- 20. McLellan CP, Lovell DI, Gass GC. The role of rate of force development on vertical jump performance. J Strength Cond Res. 2011;25(2):379–85. pmid:20093963.
- 21. Teramoto M, Cross CL, Rieger RH, Maak TG, Willick SE. Predictive Validity of National Basketball Association Draft Combine on Future Performance. J Strength Cond Res. 2018;32(2):396–408. pmid:28135222.
- 22. Tramel W, Lockie RG, Lindsay KG, Dawes JJ. Associations between Absolute and Relative Lower Body Strength to Measures of Power and Change of Direction Speed in Division II Female Volleyball Players. Sports (Basel). 2019;7(7). Epub 20190701. pmid:31266193; PubMed Central PMCID: PMC6680823.
- 23. Bird SP, Markwick WJ. Musculoskeletal Screening and Functional Testing: Considerations for Basketball Athletes. Int J Sports Phys Ther. 2016;11(5):784–802. pmid:27757291; PubMed Central PMCID: PMC5046972.
- 24. Conrad B. Biomechanics of Basketball Agility. Sports Res Rev. 2014;(1):1–8.
- 25. Agel J, Olson DE, Dick R, Arendt EA, Marshall SW, Sikka RS. Descriptive epidemiology of collegiate women’s basketball injuries: National Collegiate Athletic Association Injury Surveillance System, 1988–1989 through 2003–2004. J Athl Train. 2007;42(2):202–10. pmid:17710168; PubMed Central PMCID: PMC1941290.
- 26. Dick R, Hertel J, Agel J, Grossman J, Marshall SW. Descriptive epidemiology of collegiate men’s basketball injuries: National Collegiate Athletic Association Injury Surveillance System, 1988–1989 through 2003–2004. J Athl Train. 2007;42(2):194–201. pmid:17710167; PubMed Central PMCID: PMC1941286.
- 27. Anicic Z, Janicijevic D, Knezevic OM, Garcia-Ramos A, Petrovic MR, Cabarkapa D, et al. Assessment of Countermovement Jump: What Should We Report? Life. 2023;13(1). pmid:36676138
- 28. Krzyszkowski J, Chowning LD, Harry JR. Phase-Specific Predictors of Countermovement Jump Performance That Distinguish Good From Poor Jumpers. J Strength Cond Res. 2020. Epub 20200513. pmid:32412965.
- 29. Abdelkrim NB, El Fazaa S, El Ati J. Time–motion analysis and physiological data of elite under-19-year-old basketball players during competition. British journal of sports medicine. 2007;41(2):69–75. pmid:17138630
- 30. McInnes S, Carlson J, Jones C, McKenna M. The physiological load imposed on basketball players during competition. Journal of sports sciences. 1995;13(5):387–97. pmid:8558625
- 31. Sell TC, Akins JS, Opp AR, Lephart SM. Relationship between tibial acceleration and proximal anterior tibia shear force across increasing jump distance. J Appl Biomech. 2014;30(1):75–81. Epub 20130722. pmid:23878269.
- 32. Zerega R, Killelea C, Losciale J, Faherty M, Sell T. Examination of the Feasibility of a 2-Dimensional Portable Assessment of Knee Joint Stability: A Pilot Study. J Appl Biomech. 2020:1–9. Epub 20200912. pmid:32919379.
- 33. Heebner NR, Rafferty DM, Wohleber MF, Simonson AJ, Lovalekar M, Reinert A, et al. Landing Kinematics and Kinetics at the Knee During Different Landing Tasks. J Athl Train. 2017;52(12):1101–8. Epub 20171120. pmid:29154692; PubMed Central PMCID: PMC5763249.
- 34. Cormack SJ, Newton RU, McGuigan MR, Doyle TL. Reliability of measures obtained during single and repeated countermovement jumps. Int J Sports Physiol Perform. 2008;3(2):131–44. pmid:19208922.
- 35. Hori N, Newton RU, Kawamori N, McGuigan MR, Kraemer WJ, Nosaka K. Reliability of performance measurements derived from ground reaction force data during countermovement jump and the influence of sampling frequency. J Strength Cond Res. 2009;23(3):874–82. pmid:19387390.
- 36. Schober P, Boer C, Schwarte LA. Correlation Coefficients: Appropriate Use and Interpretation. Anesth Analg. 2018;126(5):1763–8. pmid:29481436.
- 37. Fleischmann J, Gehring D, Mornieux G, Gollhofer A. Load-dependent movement regulation of lateral stretch shortening cycle jumps. Eur J Appl Physiol. 2010;110(1):177–87. Epub 20100505. pmid:20443023.
- 38. Wakai M, Linthorne NP. Optimum take-off angle in the standing long jump. Hum Mov Sci. 2005;24(1):81–96. Epub 20050223. pmid:15949583.
- 39. Ashby BM, Sohel AA, Alderink GJ. Effect of arm motion on standing lateral jumps. J Biomech. 2019;96:109339. Epub 20190917. pmid:31561909.