| Literature DB >> 30094799 |
Thomas Dos'Santos1, Christopher Thomas2,3, Paul Comfort2, Paul A Jones2.
Abstract
Changes of direction (CODs) are key manoeuvres linked to decisive moments in sport and are also key actions associated with lower limb injuries. During sport athletes perform a diverse range of CODs, from various approach velocities and angles, thus the ability to change direction safely and quickly is of great interest. To our knowledge, a comprehensive review examining the influence of angle and velocity on change of direction (COD) biomechanics does not exist. Findings of previous research indicate the biomechanical demands of CODs are 'angle' and 'velocity' dependent and are both critical factors that affect the technical execution of directional changes, deceleration and reacceleration requirements, knee joint loading, and lower limb muscle activity. Thus, these two factors regulate the progression and regression in COD intensity. Specifically, faster and sharper CODs elevate the relative risk of injury due to the greater associative knee joint loading; however, faster and sharper directional changes are key manoeuvres for successful performance in multidirectional sport, which subsequently creates a 'performance-injury conflict' for practitioners and athletes. This conflict, however, may be mediated by an athlete's physical capacity (i.e. ability to rapidly produce force and neuromuscular control). Furthermore, an 'angle-velocity trade-off' exists during CODs, whereby faster approaches compromise the execution of the intended COD; this is influenced by an athlete's physical capacity. Therefore, practitioners and researchers should acknowledge and understand the implications of angle and velocity on COD biomechanics when: (1) interpreting biomechanical research; (2) coaching COD technique; (3) designing and prescribing COD training and injury reduction programs; (4) conditioning athletes to tolerate the physical demands of directional changes; (5) screening COD technique; and (6) progressing and regressing COD intensity, specifically when working with novice or previously injured athletes rehabilitating from an injury.Entities:
Mesh:
Year: 2018 PMID: 30094799 PMCID: PMC6132493 DOI: 10.1007/s40279-018-0968-3
Source DB: PubMed Journal: Sports Med ISSN: 0112-1642 Impact factor: 11.136
Summary of studies that have investigated the effect of angle on COD biomechanics
| Study | Subjects | COD tasks and angle comparisons | Effect of increased COD angle |
|---|---|---|---|
| Pre-planned | |||
| Havens and Sigward [ | 25 healthy soccer players | 45° cut after 7.5 m (CUT45) | ↑ FFC GCT in CUT90 ( |
| 90° cut after 7.5 m (CUT90) | Braking | ||
| PP, As fast as possible | ↑ Posterior GRI CUT90 ( | ||
| ↑ PFC vs. FFC impulse for CUT90 ( | |||
| ↑ GRF in FFC and PFC during CUT90 ( | |||
| ↑ PFC vs. FFC GRF for CUT90 ( | |||
| Translation phase | |||
| ↑ FFC GRI in CUT90 ( | |||
| ↓ GRI in PFC for both cuts ( | |||
| ↑ ML COM-COP separation distance in CUT90 ( | |||
| Havens and Sigward [ | 25 healthy soccer players (12 females) | 45° and 90° cut—PP, As fast as possible | ↑ KAMs (−1.83 ± 0.77 vs. −1.07 ± 0.99 N.m.kg−1, |
| Havens and Sigward [ | 25 healthy soccer players | 45° cut after 7.5 m (CUT45) | ↔ differences between sexes |
| 90° cut after 7.5 m (CUT90) | Deceleration: sagittal plane mechanics ( | ||
| PP, As fast as possible | ↓ approach velocity ( | ||
| ↓ hip and knee flexion ( | |||
| ↑ ankle plantar flexion angles at IC ( | |||
| ↓ Hip sagittal excursion ( | |||
| ↓ hip extensor ( | |||
| ↓ ankle power absorption ( | |||
| Redirection: frontal and transverse plane mechanics ( | |||
| ↑ hip abduction ( | |||
| ↑ trunk lean angles at IC ( | |||
| ↑ hip adductor moment ( | |||
| ↔ diff in hip frontal power | |||
| ↑ pelvic rotation (48.7 ± 2.4° vs. 14.2 ± 5.5° | |||
| Besier et al. [ | 11 healthy male | Sidestepping 30° and 60 | ↑ KAMsa |
| ~3 m·s−1, PP and UP | |||
| McLean et al. [ | 10 male and female | Jump landing | ↑ KVA, Hip and knee flexion |
| College level | 45°, 180° shuttle | ||
| 4.5–5.5 m·s−1—PP | |||
| Hader et al. [ | Twelve highly-trained young soccer players | 45° and 90° cut—PP | Speed-related variables -angle-dependent with likely ↓ peak speed, almost certainly ↓ speed during COD and ↑ completion time |
| Minimum speed reached during COD was a large-to-very-large determinant of CUT45 and CUT90 peak acceleration and peak speed additionally contributed to CUT45 and CUT90. | |||
| Schot et al. [ | 12 6 men and women | 45 and 90° cuts—PP | ↑ average braking forces −39% ( |
| ↑ average propelling forces −56% ( | |||
| ↓ vertical forces ( | |||
| Hader et al. [ | 12 soccer players | 45° or 90° cut after 10 m—PP | ↓ metabolic demand (estimate energy expenditure) |
| ↑ muscle activity for VL and BF | |||
| ↑ deceleration distances (7.1 ± 1.2 m vs. 4.3 ± 1.9 m, | |||
| Schreurs et al. [ | 13 males and 16 females | 45°, 90°, 135° and 180° PP | Both sexes—knee flexion moment ↓ ( |
| As fast as possible | Both sexes—↑ knee valgus moment ( | ||
| Male average speed 4.7, 3.8, 3.5 and 3.4 m·s−1, females average velocity 4.2, 3.6, 3.3 and 3.2 m·s−1 | Both sexes—↓ vGRF ( | ||
| Males ↔ knee flexion | |||
| Females -↓ knee flexion ( | |||
| Both sexes—↑ completion time increased when cutting angle increased (both | |||
| Both sexes—↓ approach velocity | |||
| Unplanned | |||
| Cortes et al. [ | Nineteen female collegiate soccer athletes | 45° SS, 180° pivot and drop landing—UP | ↓ knee flexion ( |
| Min 3.5 m·s−1 | |||
| Sigward, Cesar and Havens [ | Forty-five soccer athletes (20 females) | 45° and 110° cuts | ↑ KVMs ( |
| 4.5–5.5 m·s−1—UP | ↑ GRF (21% vertical, 87% posterior and 227% lateral greater) | ||
| ↑ Hip abduction angle ( | |||
| ↑ pelvic rotation (37.15 ± 3.32 vs. 6.95 ± 1.20°)b | |||
SS sidestep, COM centre of mass, KVM knee valgus moment, KAM knee abduction moment, GCT ground contact time, GRF ground reaction force, PPGRF peak posterior GRF, PFC penultimate foot contact, FFC final foot contact, GRI ground reaction force impulse, COM-COP centre of mass–centre of pressure, KVA knee valgus angle, PP pre-planned, UP unplanned, IC initial contact, COD change of direction, VL vastus lateralis, BF biceps femoris
aRaw values not provided
bEffect size cannot be calculated as SD not provided
Plant phase ground contact times in different angled COD tasks
| Study | Subjects | COD Task | Ground contact time (s) | Training recommendations |
|---|---|---|---|---|
| Green et al. [ | Male rugby union | 45° cut—PP | 0.213 ± 0.03 to 0.241 ± 0.03 | Fast SSC/ Fast reactive strength (< 0.250 s) |
| Vanrenterghem et al. [ | Active female | 45° cut (actual 39.5–25.5°)—PP (2, 3, 4 and 5 m·s−1) | 0.45 ± 0.10, 0.28 ± 0.04, 0.24 ± 0.03 and 0.20 ± 0.03 | |
| Havens & Sigward [ | Male/Female soccer | 45° cut (5.83± 0.45 m·s−1) | 0.157 ± 0.019 | |
| Spiteri et al. [ | Female basketball | 45° cut (reactive, human) | 0.23–0.26 | Based on training recommendations [ |
| Spiteri et al. [ | Female basketball | 45° cut (video) | 0.42 ± 0.04 to 0.51 ± 0.05 | Unilateral multiplanar plyometrics |
| Kimura & Sakurai [ | Male basketball | 60° cuts—slow vs. fast velocity—PP | Fast: 0.206 ± 0.021 | |
| (4.49 ± 0.42 and 5.83 ± 0.32 m·s−1) | Slow: 0.235 ± 0.017 | |||
| Condello et al. [ | Male/Female soccer | 60° cut—PP | Male 0.233 ± 0.03 | Based on training recommendations [ |
| Female 0.237 ± 0.03 | ||||
| Kristianslund et al. [ | Female handball | 67±14˚ (sports specific cut with ball)—PP | 0.319 ± 0.062 | Combination of fast and slow reactive strength exercises—bordering fast and slow SSC classification [ |
| Marshall et al. [ | Male hurling | 75° cut—PP | 0.371 ± 0.059 | |
| Maloney et al. [ | Male recreationally active | 90° cut—PP | Faster: 0.25 ± 0.04 | |
| Faster vs. slower comparisons | Slower: 0.31 ± 0.05 | |||
| Havens & Sigward [ | Male/Female soccer | 90° cut—PP | 0.252 ± 0.059 | |
| Spiteri et al. [ | Female basketball | 90° cut into shuffle—PP | 0.32 ± 0.03 to 0.35 ± 0.03 | |
| Jones et al. [ | Female soccer | 90° cut—PP (4.40 ± 0.22 m·s−1) | 0.261 ± 0.045 | |
| Nedergaard et al. [ | Male soccer | 135° v cut—PP (3.82–4.82 m·s−1) | 0.388 ± 0.072 to 0.496 ± 0.115 | Slow SSC actions, slow reactive strength (>0.250 s): ballistic exercises, weightlifting derivatives |
| Sasaki et al. [ | Male soccer | 180° turn—PP | 0.44 ± 0.07 | |
| Spiteri et al. [ | Female basketball | 180° turn—PP | 0.42 ± 0.03 to 0.47 ± 0.04 | |
| Jones et al. [ | Female soccer | 180° turn—PP (4.03 ± 0.2 m·s−1) | 0.517 ± 0.082 | |
| Dos’Santos et al. [ | Male team sport | 180° turn—PP | 0.46 ± 0.10 |
Note: Strength training should not be omitted and overlooked, as an underpinning foundation of strength is required for effective use of plyometrics, ballistic training, and weightlifting exercises [81, 83, 98, 101, 108, 148]. Shorter GCTs, and greater braking and propulsive forces have been identified as determinants of faster COD speed performance [40, 42, 59, 83, 106]. In light of these determinants, practitioners should develop their athlete’s ability to express high forces quickly (rate of force development) for faster COD speed performance [41, 81, 100, 105, 107]
COD change of direction, SSC stretch shortening cycle, GCT ground contact time, PP pre-planned
Summary of studies that have examined executed cutting angle
| Study | Velocity (m·s−1) | COD task—intended angle of COD task | Method of determining cutting angle | Actual angle of COD |
|---|---|---|---|---|
| Besier et al. [ | ~3 | 60° cut (SS)—PP | = tan−1[( | 56.4° ± 4.4° |
| Vanrenterghem et al. [ | 2.0, 3.0, 4.0 and 5.0 | 45° cut (SS)—PP | Angle of COM | 34.91°, 29.41°, 23.81° and 17.51°—with increased approach velocities |
| Condello et al. [ | As fast as possible | 60° cut (SS) (inside angle 120°)—PP | Computed from two-line vectors connecting pelvis centre (midpoint of ASIS) positions projected to the floor (x-y-plane) | ~150° inside angle |
| Line 1 = 1.5 m before initial plate contact and initial plate contact. Line 2 = Plate push-off and 1.5 m after plate push-off | ||||
| Suzuki et al. [ | As fast as possible | 90° SS and XOC—PP | Angle between horizontal velocity vectors of the whole-body COM at foot strike and toe-off | SS = 40.5° ± 8.7° |
| 3.82 ± 0.28 and 3.67 ± 0.31a | XOC = 33.0° ± 6.8° | |||
| David et al. [ | As fast as possible | 90° cut (SS)—PP | COM position at touch down and toe off | 75.6° |
| Rovan et al. [ | 2.77 | Jog: 30°, 60°, 90°, 120°, 150° and 180° | Difference in direction of COM movement between steps (based on GNSS and data) | Jog: 7.5°, 10.7°,15.0°, 16.2°, 9.6°, 1.5° |
| 4.16 | Running: 30°, 60°, 90°, 120°, 150° and 180°—PP | Running: 6.9°, 12.7°, 14.6°, 7.0°, 8.3°, 3.2° |
COD change of direction, SS sidestep, XOC crossover cut, COM centre of mass, ASIS anterior superior iliac spine, GNSS global navigation satellite system, PP pre-planned
aVelocity at foot strike
Summary of studies that have investigated the effect of velocity on COD biomechanics
| Study | Subjects | COD task | Velocity (m·s−1) comparisons | Method of determining approach velocity | Effect of faster approach velocity |
|---|---|---|---|---|---|
| Vanrenterghem et al. [ | Fourteen female participants | 45° SS–PP | 2.0, 3.0, 4.0 and 5.0 | Timing cells placed 2 m apart and 2 m away from the cut—and Velocity of COM | COM travel angle achieved more poorly −34.9°, 29.4°, 23.8° and 17.5° approach speeds of: 2, 3, 4 and 5 m·s−1 |
| ↑ KVMs ( | |||||
| ↑ Knee flexion angle (different at 5 m·s−1), ↓ GCT, ↑ Peak posterior and Medial GRF ( | |||||
| Dai et al. [ | Thirty-six recreational athletes | 45° SS–PP | 3.80 ± 0.35 and 2.10 ± 0.33 | Speed of centre of pelvis (middle of right and left ASIS and PSIS) | ↓ GCT and knee flexion ROM ( |
| ↑ PPGRF, knee extension moment at PPGRF, knee valgus angle and varus moment at PPGRF, knee joint stiffness and peak knee flexion angle ( | |||||
| Kimura and Sakurai [ | Seven male university basketball | 60° SS–PP | 5.83 ± 0.32 and 4.49 ± 0.42 | Timing cells placed 2 m apart and 2 m away from the cut and speed of whole body COM | ↑ posterior PFC impulse, peak external flexion moment, ↑ greater knee flexion in PFC ( |
| ↑ KVM ( | |||||
| ↓ GCTs in PFC and FFC ( | |||||
| Nedergaard et al. [ | 10 male soccer players | 135° v cut—PP | 3.82 ± 0.36, 3.97 ± 0.39, 4.39 ± 0.48, 4.40 ± 0.77, 4.82 ± 0.58 | Timing gates 3 m apart—0.5 m prior to COD | ↑ KVM |
| ↑ trunk decelerations and during all three-foot contacts ( | |||||
| ↑ peak ankle and knee velocities across steps ( | |||||
| ↔ in PPGRF or peak extensor moments | |||||
| Kristianslund et al. [ | 123 female handball players | 67 ±14° SS past a defender (with a ball)—PP | Absolute speed of COM at IC | Regression analysis—approach speed factor associated with grater KAMs | |
| An increase in approach speed of 1 SD increased the knee abduction moment ~13% |
SS sidestep, COM centre of mass, KVM peak knee valgus moment, GCT ground contact time, GRF ground reaction force, PPGRF peak posterior GRF, PFC penultimate foot contact, FFC final foot contact, KAM peak knee abduction moments, COD change of direction, IC initial contact, SD standard deviation, PP pre-planned
Fig. 1Traffic light system indicating braking strategy and technique requirements for different angled directional changes based on a linear approach. Based on the results of previous research [23–25, 34–38, 55, 58–61, 66]
| Change of direction angle and approach velocity are critical factors that impact the directional change technical execution, deceleration and reacceleration requirements, knee joint loading, and lower limb muscle activity. Thus, these two factors regulate the progression and regression in change of direction intensity. |
| An ‘angle-velocity trade-off’ exists during change of direction, whereby faster approaches compromise the execution of the intended directional change. |
| Change of direction biomechanical demands are ‘angle’ and ‘velocity’ dependent; therefore, practitioners and researchers should understand the implications of these two factors when coaching and screening change of direction technique, creating and implementing strength and conditioning programs, and interpreting change of direction research. |