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Original Research

Sled-Push Load-Velocity Profiling and Implications for Sprint Training Prescription in Young Athletes

Cahill, Micheál J.1,2; Oliver, Jon L.2,3; Cronin, John B.2; Clark, Kenneth P.4; Cross, Matt R.2,5; Lloyd, Rhodri S.2,3,6

Author Information
Journal of Strength and Conditioning Research: November 2021 - Volume 35 - Issue 11 - p 3084-3089
doi: 10.1519/JSC.0000000000003294
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Sprint-specific training can be defined as training that is specific to the movement patterns and direction of sprinting. It is likely to be more successful than nonspecific training such as traditional resistance training in improving speed (14,28). Popular methods of sprint-specific training include adding a resistive stimulus to movement in a horizontal plane of motion, commonly referred to as resisted sprinting. Research has examined different forms of resisted sprinting such as weighted vests and belts (5,7), parachutes (2), and pulley systems (18). However, sled sprinting is the most commonly researched form of resisted sprinting (3,24) and reflects a form of sprint-specific training that has been shown to improve sprinting performance (12,17,22,29). The usefulness of sled sprinting as a form of sprint-specific training is likely due to the ability to target distinct bands of horizontal force and velocity output by manipulating loading (6,16,20,23).

In practice, 2 commonly used methods of resisted sled sprinting are sled pulling and pushing. Sled pulling has been more commonly researched across various loads and distances, with a recent review by Petrakos et al. (24) identifying 11 studies that had examined sled pulling. By contrast, there is very limited research available on the acute or longitudinal effects of sled pushing on sprint performance. Waller et al. (32) reported a greater increase in the blood lactate response during loaded sled-push conditions over unresisted sprints, while Seitz et al. (29) reported that resisted sled-push sprints provided a postactivation potentiation response in a subsequent 20-m sprint. To the authors' knowledge, these are the only 2 published studies to examine sled pushing. However, sled pushing has not been examined in youth populations. Research has determined the reliability and the linearity of the load-velocity (LV) profile in sled pulling (8,10) and the response of different populations to sled pulling (2,28). Research by Rumpf et al. (27) demonstrated that mature boys benefited more than immature boys from a resisted sled-pull training intervention to enhance sprint capability. However, little is known about the efficacy of resisted sled sprinting as a mode of training at heavier loads in young athletes, and no such information exists for sled pushing.

In general, sled pushing is often perceived as a similar method of training to sled pulling. However, differences in force application point (i.e., “pushing point”) and sled characteristics (size, shape, and friction) could in turn lead to alterations in sprint kinematics, kinetics, and desired training outcomes when comparing pushing to pulling. For example, if the aim is to train at light loads that do not change technical markers from unloaded sprinting (1,19), it is likely on most surfaces the base weight of a sled-pushing apparatus may exceed that necessary for the aim. In addition, the anterior position of a push sled and use of the arms will alter sprint mechanics significantly, irrespective of loading differences in sled pulling. Lighter loads of <10% body mass have been suggested to still allow for technical training during sled pulling (19). However, the mechanics of sled pushing, specifically the arms, mean that it should not be considered a technical exercise but rather reflecting the use of sled sprinting as a specialized form of horizontal resistance training. More recently, heavier loads have been studied in both sled pushing (29) and pulling (22,23), suggesting greater improvements in acceleration than lighter loads previously studied.

An inverse linear relationship between load and velocity has been confirmed in sled pulling, and it has been suggested that selecting load based on its decrement in velocity (Vdec) could be valuable in training prescription (3,8). Using such an approach, Cross et al. (8) demonstrated that a Vdec of 50% corresponds to a stimulus associated with peak power production during sled pulling, and that the optimal load that causes this level of Vdec within a power zone of training varies considerably across athletes. This variability may also exist to a greater extent in young athletes due to differences in maturity, size, and strength. Resisted sled sprinting has been shown to acutely impede immature boys 50% more than mature when load is prescribed as a % of body mass (26). Therefore, adopting the Vdec method could standardize the training stimulus across a group of young athletes to account for the variability that may exist and the limitations of using % body mass alone to prescribe sled loading. Building on the work of Cross et al. (8), a recent review suggested different percentages of Vdec may represent alternative training zones such as speed-strength (<35% Vdec) or strength-speed qualities (>65% Vdec), respectively (3). Given the linearity of the LV relationship observed during sled pulling, it is hypothesized that the Vdec approach can also be applied to sled pushing to provide novel insight regarding training prescription during sled pushing. Therefore, the aims of the study are to examine the reliability, linearity and the amount of between-athlete variation associated with the Vdec approach to prescribe training loads during sled pushing in youth athletes.


Experimental Approach to the Problem

To determine the LV relationship of unresisted sprinting and sled pushing, a group of young athletes (n = 90) performed 1 unresisted and 3 resisted sprints recorded over 30 and 20 m, respectively, at increasing loads during a familiarization session and then again during a data collection session. A subset of subjects (n = 16) repeated the protocol on 3 separate occasions separated by 7 days to assess reliability of the method. Resisted sprints were completed with a range of loads to allow the LV relationship to be modeled. The maximum velocity attained (Vmax) during each sprint was measured using radar gun. Using Vmax, individual LV relationships were then established for each subject and used to identify the loads that corresponded to a decrement in velocity of 25, 50, and 75% within speed-strength, power, and strength-speed zones, respectively.


Ninety male high school team sport athletes (mean ± SD 16.9 ± 0.9 years; height, 1.77 ± 7.5 cm; body mass, 75.7 ± 12.3 kg; and Vmax; 7.71 ± 0.57 m·s−1) from 3 sports, rugby, baseball, and lacrosse, were recruited to participate in this study. All subjects biological maturity was established as post–peak height velocity (PHV) using a noninvasive method of calculating the age at PHV according to Mirwald et al. (21). All subjects had a minimum of 1-year resistance training experience and were healthy and injury free at the time of testing. Written informed consent was obtained from a parent/guardian and consent from each subject before participation. All risks and benefits of the study were explained before data collection. Experimental procedures were approved by West Chester University institutional review board.


All subjects reported 1 week before the first data collection, where they were familiarized with the equipment and sprint protocol. Testing procedures were completed in dry conditions on an outdoor 4G artificial turf field with sprint lanes set-up at a cross wind. A randomized counterbalance design was implemented on each test day. Subjects were required to abstain from high intensity training in the 24 hours before the testing session. Subjects wore running shoes and comfortable clothing. A radar device (Model: Stalker ATS II; Applied Concepts, Dallas, TX) was positioned 10 m directly behind the starting position and at a vertical height of 1 m to approximately align with the subject's center of mass as per the recommendation of Simperingham et al. (30). The radar gun has been validated in human subjects against photocell timing gates at each 10-m split within a 100-m sprint trial (r2 = 0.99) (11).

Subjects started from a standing split stance position and sprinted in a straight line for 30 m with maximal effort for unresisted efforts and 20 m for resisted efforts. Distances were estimated from pilot testing to ensure Vmax was achieved without inducing additional fatigue. In all sessions, subjects performed a standardized dynamic warm-up and 2 submaximal effort sprints (70 and 90% of self-determined maximal intensity) before maximal effort. A minimum of 4 minutes of passive recovery was given between each trial (unresisted and resisted). Maximum velocity was gathered from the radar gun for all sprints. Software provided by the radar device manufacturer (STATs software, Stalker ATS II Version; Applied Concepts) was used to collect raw velocity data throughout each trial.

Unresisted Sprinting Protocol

Subjects were instructed to approach the start line and stand in a split stance with their preferred foot to jump off in front and kicking dominant foot behind. Subjects were instructed to sprint through a set of cones placed at 32 m to ensure maximal effort and achievement of maximal velocity during recorded 30-m sprint (Figure 1).

Figure 1.:
An example of an athletes' starting stance using a custom-made sled push during resisted trials.

Resisted Sled-Pushing Protocol

Subjects received the same set up and instructions as per the unresisted sprints. A custom-made push sled was placed in front of the start line, between the 0- and 1-m marks. Subjects were instructed to place their hands at hip height on the vertical poles and lean in toward the sled with elbows bent to a minimum of 90°. Starting stance did not change from unresisted sprints, but subjects were reminded to push off the front foot and not to lift the sled base off the ground. Subjects were instructed to sprint through a set of cones placed at 22 m to ensure maximal effort during the 20-m recorded resisted sprints. The first resisted trial used was the 27-kg weight of the unloaded push sled. Two additional loads increasing in increments of 20% body mass were then performed. Pilot testing was conducted to determine the range of loads that reduced an athlete's velocity by values above and below 50% of unresisted Vmax and would allow individual LV relationships to be calculated.

Load-Velocity Relationship and Load Optimization

Vmax was obtained for each unresisted and resisted trial. The individual LV relationship was established for each subject and checked for linearity. The linear regression of the LV relationship was then used to establish the load that corresponded to a velocity decrement of 25% (L25), 50% (L50), and 75% (L75), with the slope of the line explaining the relationship between load and velocity. An example of this is illustrated in Figure 2.

Figure 2.:
An example of the load-velocity relationship for 1 subject. The raw data () show the Vmax collected during resisted and unresisted sprints. Using the linear relationship between load and velocity, the plotted Vdec () shows the calculated loads to cause a 25, 50, and 75% decrement in velocity.

Statistical Analyses

Raw data were filtered through custom-made LabVIEW software to determine the maximum velocity of each trial. Mean values and SDs for Vmax were used to represent the centrality and spread of the data. In the smaller subset of subjects (n = 16), reliability of Vmax, L25, L50, and L75 was examined by calculating the change in the mean to examine systematic bias. Random variation was then investigated by establishing the relative reliability using an intraclass correlation coefficient (ICC [2,1]) and absolute reliability using the coefficient of variation. Between-day pairwise analysis of reliability was assessed using an online excel spreadsheet (13). Simperingham et al. (30) have suggested acceptable thresholds for establishing the reliability of a radar to measure sprints as a coefficient of variation (CV) < 10% and ICC > 0.70. The LV relationship of young athletes was described using statistics from the larger sample (n = 90). The strength of linearity of the LV relationship was assessed for each subject and a repeated-measures analysis of variance with Bonferroni post hoc test used to confirm whether significant differences in Vmax occurred with increased loading. The alpha level was set as p ≤ 0.05 with analysis performed in SPSS (version 23.0). The mean load across all subjects at each Vdec was calculated and between subject-variability expressed using 95% confidence interval (CIs). To examine factors that contributed to variability in the load that caused a given decrement in velocity, individual %BM loads at L50 were correlated against body mass, maturity, strength (deadlift 1 repetition maximum [1RM]), sport played and Vmax, F0, and Pmax from an unresisted sprint. To further portion out the effect of body mass, relationships were also examined with load at L50 allometrically scaled using an exponent of 0.67 (15).



The reliability of the variables of interest for the sled push in a subset of 16 subjects can be observed in Table 1. No consistent pattern of change in the mean was evident across Vmax, L25, L50, and L75 or the slope of the LV relationship across the different trials. The CV for Vmax and the slope of the LV relationship was consistently <10%, while for L25, L50, and L75, it was always ≤5%. Most ICCs were within acceptable ranges for Vmax, L25, L50, and L75 and the slope of the LV, with relationships ranging from 0.68 to 0.91. When L25, L50, and L75 were expressed in absolute load (kg), extremely high relative reliability (ICC ≥ 0.99) was observed.

Table 1 - The reliability of maximal velocity (Vmax), the loads corresponding to velocity decrements of 25, 50, and 75%, and the slope of the load-velocity relationship during resisted sled pushing for a subset of 16 subjects.*
Mean Change in mean (%) Coefficient of variation (%) ICC
Trial 1 Trial 2 Trial 3 Trial 1–2 Trial 2–3 Trial 1–2 Trial 2–3 Trial 1–2 Trial 2–3
Vmax (m·s−1)
 Unresisted 8.1 ± 0.4 8.1 ± 0.6 8.1 ± 0.5 −0.3 (−2.1 to 1.4) 0.1 (−1.3 to 1.6) 3.0 (2.3–4.3) 2.4 (1.9–3.5) 0.76 (0.53–0.89) 0.87 (0.73–0.94)
 27 Kg 4.7 ± 0.3 4.7 ± 0.3 4.7 ± 0.3 −0.3 (−2.2 to 1.6) −2.5 (−5.2 to 0.3) 2.6 (1.9–4.0) 4.0 (2.9–6.4) 0.83 (0.56–0.93) 0.68 (0.32–0.87)
 +20% BM 4.0 ± 0.3 4.0 ± 0.3 4.0 ± 0.3 −1.3 (−4.7 to 2.3) −4.9 (−7.5 to −2.2) 5.0 (3.7–7.7) 3.9 (2.9–6.0) 0.74 (0.42–0.90) 0.88 (0.69–0.95)
 +40% BM 3.5 ± 0.4 3.5 ± 0.4 3.5 ± 0.4 −7.1 (−10.8 to −3.1) −1.4 (−3.9 to 1.1) 5.7 (4.2–8.9) 3.5 (2.5–5.4) 0.70 (0.33–0.88) 0.86 (0.64–0.95)
Load (%BM)
 L25 30 ± 3 30 ± 3 29 ± 3 −1.5 (−4.7 to 1.7) −4.2 (−7.3 to −1.0) 3.9 (2.8–6.5) 3.9 (2.8–6.5) 0.88 (0.61–0.96) 0.89 (0.66–0.97)
 L50 60 ± 7 60 ± 7 58 ± 7 −1.2 (−4.4 to 2.1) −3.7 (−6.4 to −1.0) 4.1 (2.9–6.7) 3.5 (2.5–5.7) 0.86 (0.63–0.95) 0.91 (0.73–0.97)
 L75 90 ± 10 90 ± 10 87 ± 10 −1.4 (−4.2 to 1.5) −3.1 (−6.2 to 0.1) 3.6 (2.6–5.8) 4.1 (2.9–6.6) 0.89 (0.70–0.96) 0.88 (0.66–0.96)
 Load-velocity −25.1 ± 2.4 −24.2 ± 2.8 −23.7 ± 3.2 −2.1 (−6.3 to 2.4) −2.3 (−6.7 to 2.2) 5.6 (4.0–9.1) 5.7 (4.1–9.4) 0.75 (0.36–0.92) 0.82 (0.50–0.94)
*ICC = intraclass correlation coefficient; %BM = body mass; CI = confidence interval.
Results are shown as mean ± SD and reliability statistics (95% CI).

Load-Velocity Profiling

Load-velocity profiles were established on all subjects within the study (n = 90). In the large population of young athletes, the average Vmax achieved in unresisted sprinting and with mean loads of 37 ± 4 %BM, 57 ± 7 %BM, and 77 ± 11 %BM of body mass was 7.7 ± 1.05, 5.06 ± 0.76, 4.30 ± 0.65, and 3.53 ± 0.57 m·s−1, respectively. Analysis revealed that Vmax significantly decreased with each incremental increase in load (p < 0.001). For all subjects, the LV relationship was highly linear (r > 0.96), as was the case for the mean data across the group (r = 0.99). The mean LV profile together with loads that correspond to a Vdec of 25, 50, and 75% for the entire group can be observed in Figure 3. Based on the individual LV relationships, the load that corresponded to a Vdec of 25, 50, and 75% (95% CI) was 33 (23–42) %BM, 66 (45–85) %BM, and 100 (69–131) %BM.

Figure 3.:
The linear mean load-velocity relationship of a group of n = 90 youth athletes with the loads corresponding to a Vdec of 25, 50, and 75% representing speed-strength, power, and strength-speed training zones.

Significant relationships (all p < 0.05) were found between the %BM load at L50 and body mass (r = −0.60), maturity (r = −0.49), F0 (r = −0.36), Pmax (r = −0.30), sport played (r = −0.30), and the deadlift 1RM (r = −0.24), leaving only Vmax as a nonsignificant predictor (r = 0.10, p > 0.05). However, when load was allometrically scaled, only sport played (r = −0.27, p < 0.05) and maturity (r = −0.23, p < 0.05) remained as significant predictors, with all other variables reporting correlations of r ≤ 0.09 (p > 0.05).


This is the first study to examine LV profiles in sled pushing in any population. The underlying rationale for the study was to confirm the linearity of the LV profile and examine the reliability and between-athlete variation associated with prescribing loads for specific training zones. The LV relationship was found to be reliable and highly linear for all subjects, and loads could be reliably optimized at a given decrement in velocity to target specific training zones. The current study found a large degree of variability between young athletes performing a sled push; a Vdec of 50% (L50) resulted in a CI for load ranging 45–85% body mass. This suggests the load required to provide a consistent power training stimulus almost doubles between subjects who tolerate load the least to those who tolerate load the most in a youth population, a finding that was consistent across all training zones. This highlights the need for individual prescription based off Vdec rather than % body mass for all individuals.

Multiple studies have found unresisted sprinting using a radar gun to be valid and reliable in adult and youth populations (4,11,30). However, there is limited research examining the reliability measurements of the radar gun during resisted sprinting, especially in youth populations. This is the first study to assess the reliability of the LV profile of sprint performance in a youth population. The current study found all variables of interest, for both unresisted and resisted conditions, in young athletes to be reliable. There was no systematic change over time, given the low percent changes in the mean between testing occasions across the loads assessed. High reliability was demonstrated for Vmax, L25, L50, and L75. The high degree of reliability expressed for loading prescription within specific zones and the consistency of the LV profile in this study are underpinned by the reliability found in the slope of the individual LV relationships, which agrees with previous research on resisted sled pulling (8,25). All CVs were found to be within an acceptable range of <10% for the 3 outcome variables of interest across all loads indicating acceptable reliability. L25, L50, and L75, the variables of most interest for prescription of loads corresponding to different zones of training, were found to be the most reliable variable with CVs <5%. Intraclass correlation coefficient values for Vmax, L25, L50, L75, and the slope of the LV relationship were all within acceptable ranges of >0.70 except for one (0.68). Consequently, practitioners can reliably identify specific decrements in velocity to suit the needs of each athlete. A recent study by Cross et al. (9) concluded that the response to resisted sled pulling may be dependent on pretraining force-velocity characteristics. Therefore, prescription of training loads could be individualized to cater for force or velocity dominant athletes which could result in better sprint training results compared with assigning the same resistive load to the group. Several studies (26–28) have demonstrated the benefits of resisted sprinting to young athletes but also highlighted the variability and limitations that exist when using prescription of load based of % body mass. Although the Vdec method can standardize the load across a group, further research is needed to determine the effect sled loading has on the maturation status of young athletes. This will allow coaches and practitioners to better determine how loads can be optimized to ensure enhanced sprint performance throughout adolescence.

Although the linear LV relationship has been confirmed for sled pulling (8,10), this is the first study to confirm that the same is the case for sled pushing. The loads used in this study of 33, 66, and 100% body mass are far greater than the majority of the research available in resisted sled pulling (3,24). However, the validity of the method used within the current study is supported by the reliability and linearity of the LV relationship; all subjects demonstrated a highly linear profile (r ≥ 0.96). Adopting the Vdec method will allow practitioners to identify different training zones during resisted sled pushing, such as speed-strength (L25), power (L50), and strength-speed (L75) (3). Matching the training zone to the athlete's force-velocity characteristic could potentially yield better training results than simply applying the same resistive load for all athletes (9). For example, examining adult subjects, Cross et al. (8) reported that a load of 69–96% body mass was required to cause a Vdec of 50% and optimize power production. Those findings suggest the amount of load required to cause the same training stimulus increases by ∼50% from athletes who tolerate load the least to those who tolerate load the best. What the results also highlight is that the common practice of simply prescribing all athletes the same relative training load (i.e., a set %BM) could potentially induce different training stimuli across a cohort of athletes, with some athletes only slowed a little and others slowed substantially more. Adopting the approach of using the linear LV relationship to prescribe load based on a target Vdec allows the coach to choose a specific load to ensure all athletes are exposed to a specific training stimulus.

Expressing load at L50 at a %BM resulted in a number of significant correlations; however, these relationships were largely driven by the effects of body mass. Expressing load as %BM uses a ratio scale method, and during forceful or powerful methods, such an approach will likely advantage lighter individuals (15,31). This was demonstrated in this study by the negative relationship between body mass and load, with a significant relationship demonstrating that using a ratio scale did not meet the assumption of producing a performance measure independent of body mass (31). When load at L50 was allometrically scaled, the relationship with body mass became nonsignificant, as did relationships with strength, force, and power, variables all influenced by mass. Only sport played and maturity remained as significant, but weak predictors of load. Sport played may reflect either a selection or training effect, with subjects from some sports better able to tolerate load during resisted sprinting. The fact maturity still had a negative relationship with allometrically scaled load is surprising but may reflect the need to account for other maturity and size-related factors, such as fat-free mass. Currently, little is known about the individual factors that determine the ability of young athletes to tolerate load during sled pushing, with more research needed.

Given the lack of empirical evidence on sled pushing and flaws within prescription of load as % body mass alone, it is hard to draw comparison to other studies. Caution must be used when comparing sled pushing and sled pulling, as although both are forms of resisted sprinting, they may offer different training stimuli. Push sleds are typically bigger in size, have a larger surface area, and are likely to increase the athletes Vdec more due to the increased coefficient of friction between the sled base and surface from the placement of the arms onto the vertically aligned poles. The anterior and posterior orientation of the sled may also influence the activation of specific muscle groups. Also, given the limited research available on resisted sprinting in youth athletes, it is important to factor in the subject's maturity, mass, and strength as they have been shown to impact the extent of variation within a population (26). Using the same Vdec approach as Cross et al. (8), the current study demonstrated between athlete variability in sled pushing is approximately 2-fold higher compared with sled pulling in adult populations, although it is important to note various differences in training history, sled apparatus' and experience exist. Therefore, more research is needed to examine the acute and chronic effects of sled pushing on sprint performance in young athletes.

In conclusion, the findings of the current study confirm our hypothesis that the LV relationship is linear during sled pushing in young athletes. The slope and Vdec approach to sled-pushing load prescription were found to be reliable also. However, the load associated with a given Vdec varies considerably across young athletes.

Practical Applications

Given the high linearity and reliability across all variables of interest, practitioners should establish individual LV profiles to prescribe sled-push loads for young athletes using the Vdec method. Loads corresponding to Vdec thresholds of 25, 50, and 75% can reliably identify and reflect speed, power, and strength training zones to specifically target desired adaptations or cater for individual athlete characteristics. Large between-athlete variations exist; thus, practitioners must be aware that young athletes can vary considerably in the amount of loading required to cause a given Vdec. This reinforces the need to use the LV method to individualize the training stimulus across young athletes during sled pushing.


The authors thank Mr. Brian Stephens, Mr. Tabor Jones, and Mr. Victor Garate for their assistance with data collection. The authors thank Dr. Matt Brughelli for his assistance with custom-made software analysis of force-velocity and LV profiles.


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resisted sprinting; acceleration; horizontal resistance training

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