DETERMINAÇÃO DE ASSIMETRIAS CINÉTICAS EM JOGADORES DE FUTEBOL REALIZANDO SALTO VERTICAL: PROPOSTA DE UM NOVO PROCEDIMENTO PARA DETERMINAR IMPULSO USANDO PLATAFORMA DE FORÇA
jpe
Journal of Physical Education
J. Phys. Educ.
2448-2455
Universidade Estadual de Maringá
RESUMO
O primeiro objetivo do estudo foi comparar a assimetria do pico de força (Fpico) de membros inferiores em dois procedimentos de análise, simultâneo e sequencial, no salto com contramovimento (SCM) de futebolistas. Foram realizadas três séries de seis SCM em duas plataformas de força. Para o procedimento sequencial, os 18 SCM foram divididos em dois blocos de nove tentativas. A média dos três melhores SCM do primeiro bloco foi utilizada para determinar o valor do Fpico de um MI e a média dos três melhores saltos do segundo bloco para determinar o valor do Fpico para o outro MI, e depois essa ordem foi invertida. Já no procedimento simultâneo, a média dos valores de Fpico de ambos os MI foi calculada para todos os 18 SCM. O teste t não apresentou diferenças significativas entre os procedimentos na assimetria do Fpicoe houve uma correlação positiva significativa entre eles (r = .74). Já o segundo objetivo foi verificar a confiabilidade de um novo procedimento de determinação de impulsos gerados em cada MI no SCM. As medidas dos impulsos parciais e da assimetria do impulso mensuradas nesse novo procedimento apresentram excelente confiabilidade (CCI = .765-.963). Pode-se concluir que como não houve diferença significativa entre os valores de assimetria de Fpiconos procedimentos utilizados, e o procedimento simultâneo também permite a análise da assimetria do impulso, esse procedimento teria aplicações interessantes nas avaliações de campo.
Introduction
Countermovement jumps (CMJ) are frequently used to assess strength and power of the lower extremities that often depends on specificity of sport to functionally and empirically assess their values1-3. In the literature, two-legged CMJ performed on a single or two force platforms have been used to identify strength asymmetries measured by different variables1,3-5. The assessment of these asymmetries is essential to reduce injury risk2,6,7, to control the rehabilitation process after knee injury8,9, and to determine effects of training methods10.
Newton et al.5 identified strength asymmetry, measured by the peak force (Fpeak), between the lower extremities (right vs. left and dominant vs. non dominant) via CMJ where the ground reaction force (GRF) was measured simultaneously for both legs using two force platforms. Impellizzeri et al.4 proposed a new vertical jump force test for the assessment of strength asymmetry, also measured by the Fpeak, using only a single force platform with sequential determination of GRF for each leg and calculated test-retest reliability for different repetitions of the test. The highest intraclass correlation coefficient (ICC) of .91 was attained when five repetitions were conducted. While this result indicated good reliability, the authors did not consider possible differences between the procedure of assessment, namely, the simultaneous and sequential determination of the GRF. Therefore, one of the purposes of the present study was to compare the measures obtained for Fpeak and Fpeak asymmetry between the simultaneous procedure and the sequential procedure. The hypothesis for this purpose was that no significant differences will exist between sequential procedure (via the data from one force platform) and simultaneous procedure (via the data from two force platform) concerning Fpeak and Fpeak asymmetry.
Despite the possibility of determining the lower limb impulse via force platforms, the only variables examined in the above cited studies were vertical Fpeak4,5 and average force during concentric phase5. However, since propulsion forces and change in velocity of the human body are mechanically determined by the impulse (impulse-momentum relation) and jumping height is also determined by impulse, this variable seems to be as important as the Fpeak for functional assessment of lower extremity strength asymmetries. A possible reason for not reporting impulse in previous analyses of strength asymmetries may be a challenge in the determination of right and left lower limbs impulses separately (partial impulses) if weight distribution between lower limbs is uneven and/or the lack of methodological information in literature on how to assess strength asymmetries in impulse production.
Although the determination of impulse of a single legged CMJ can be performed as described by Linthorne11, integrating the force-time curve, the determination of the partial impulses created by each lower limb during a two-legged CMJ is not as simple. Seeing that individuals do not typically support exactly 50% of their body weight (BW) on each lower limb and seldom perform the movement symmetrically. This may also result in different durations of impulse phase for the right and left lower limb, generated by differences between both lower limbs concerning the start of the impulse phase and take off.
Benjanuvatra et al.2 compared strength asymmetry of single and two-legged CMJ and also measured the partial impulses of both lower limbs for the CMJ under the condition of even body weight distribution between lower limbs. To generate a baseline for the numerical integration of the force-time characteristics constituting 50% of the BW, Benjanuvatra et al.2 adjusted “vertical GRF of each limb to 50% of body weight because the left and right limbs are coordinated cooperatively to accelerate the center of mass upward”. The authors concluded that similarly overloading both lower limbs, this distribution would then be maintained throughout the execution of the movement. As a result, the authors present the normalized impulses of left and right lower limb (impulse divided by body mass) assuming that both limbs have the same impulse duration. However, these authors disregarded possible asymmetries in the duration of the movement and that the force production throughout the CMJ may not be symmetrical, thus, equalizing the weight distribution at the beginning of the movement, could alter issues related to movement’s pattern and the natural force production pattern of each volunteer.
The method described by Benjanuvatra et al.2 may be convenient, if body weight distribution at the beginning of the impulse phase is adjusted to 50% of the BW supported by each lower limb and if symmetric duration of impulse phase is assumed. Further considerations may however be necessary to determine partial impulses of both lower limbs for asymmetric body weight distribution and impulse phase duration. Therefore, it could be questioned if the starting condition for CMJ (distribution of BW) should be habitual or adjusted to 50% of BW by feedback from the test instructor. Thus, the second aim of this study was to introduce a new procedure to determine the partial impulses created by each lower limb during a CMJ on two force platforms, with simultaneous measures, that permits the assessment of the habitual movement pattern without interference of the test instructor to adjust weight distribution to 50% of body weight and to determine its reliability. With the hypotheses that the new procedure to determine partial impulses in a simultaneous analysis (via the data from two force platforms) will lead to significantly reliable results of partial impulses and impulse asymmetries.
Methods
Participants
The participants in this study were 31 male elite young soccer players (age = 19.1 ± .7 years, height: 176.8 ± 5.8 cm, body mass: 73.3 ± 11.2 kg). They trained four times a week and all had at least five years of competition experience. Via self-report and an administered health questionnaire, athletes had no adverse medical history, no injuries of the lower extremities or hip joints for the past six months. The research project was approved by the Ethics Committee according to the Brazilian legislation (CAAE - 01513712.8.0000.5149), and all subjects provided written informed consent.
Procedures
Data collection was conducted during preseason training, when the players practiced four times a week with one additional preparation game. The test procedure took place during the same day for all individuals. After a 10 min warm-up, consisting of jogging with self-paced moderate velocity and three submaximal CMJs, the subjects performed three sets of six CMJ with a rest interval of 5 min between the sets and 60 s between the repetitions of each set. All jumps were performed on two side-by-side mounted force platforms (AMTI OR5-6, Watertown, MA, USA) and vertical GRF were recorded separately for each leg at a frequency of 1 KHz and low-pass filtered at 50 Hz in fourth-order, using a zero-lag Butterworth filter in data acquisition and analysis software DASYLab 10.0. (Norton, MA, USA).
To determine individual Fpeak strength asymmetries as proposed by Impellizzeri et al.4, the sequential procedure of Fpeak for each lower limb was administered two ways. First, it consisted of the Fpeak of the first nine jumps (six jumps of the first set and first three jumps of the second set) for one leg. Next, the following nine jumps (second three jumps of the second set and six jumps of the third set) for the contralateral leg were analyzed. According to Impellizzeri et al.4 the mean of the three highest values of the peak GRF for each leg was calculated and used for the determination of Fpeak asymmetry. This procedure allows two possibilities for the calculation of Fpeak (according to Impellizzeri et al.4 mean of the three highest values). The first possibility is the calculation of mean of the three highest values of the first nine jumps for the first leg and mean of the last nine jumps for the contralateral leg and the second possibility is the inverse procedure (calculation of mean of the three highest values of the last nine jumps for the first leg and mean of the first nine jumps for the contralateral leg) (Figure 1).
Figure 1
Experimental design scheme.
Source: The authors
The result of individual Fpeak asymmetry determined by the simultaneous procedure was the mean of the difference between right and left side of all 18 simultaneous measurements (Figure 1).
To prevent any influence of upper limb movements on the vertical impulse, each athlete’s hands were held at their hips, and they were asked to jump as high as possible. The individuals were instructed to remain stationary with both feet in parallel position. They initiated the jump after a verbal command of “go” that was given when the body weight line measured by both force platforms reached a plateau. No special advice concerning weight and force distribution was provided to assure the individual and habitual execution of CMJ and to avoid any influence of the test administrator.
The determination of impulse by the time characteristics of the GRF of the two legs described by Linthorne11 is shown in equation [1] and Figure 2.
Equation 1.
I
=
∫
t
0
t
f
F
d
t
−
B
W
(
t
f
−
t
0
)
[1]
In which, BW = Body weight; F = Ground reaction force of both legs; t0 = Begin of impulse phase; tf = End of impulse phase.
Figure 2
Force-time characteristics of two-legged CMJ. BW = body weight, t0 = begin of impulse phase, tf = end of impulse phase
Source: The authors
Since the sum of the impulses of the right and left lower limbs results in the impulse calculated as described previously (equation 1), the reference line for integration of the force-time characteristics of each lower limb must be half of the body weight independent of the weight distribution between lower limbs and the integration interval must be between t0 to tf even if the impulse period of each lower limb is different. Any other reference line for integration (e.g. level of body weight supported by one of the lower limbs) or integration interval (impulse phase limits of each lower limb) would result in a wrong determination of partial impulses which could easily be proofed by adding the partial impulses that must result in the impulse determined by equation 1 according to Linthorne11. This procedure assures the determination of partial impulses of both lower limbs in relation to 50% of the entire impulse created by each lower limb which means absolute symmetry of impulse production.
Figure 3 shows an example of asymmetries that may occur in the beginning and at the end of an impulse phase for each leg with initial unequal weight distribution where the partial impulses need to be calculated according to the equations [2] and [3] for the right (Ir) and left lower limb (Il), respectively. This necessitates that the moments of start and end of the CMJ must be identified first, followed by integration of the force-time characteristics over this time interval with 50% of BW as the reference value.
Figure 3
Bilateral differences of GRF in relation to initial weight distribution and duration of impulse. Fr = ground reaction force of the right lower limb, Fl = ground reaction force of the left lower limb, F = ground reaction force of both lower limbs, BW = body weight, t1 = start of the impulse phase of the left lower limb, t2 = start of the impulse phase of the right lower limb, t3 = end of the impulse phase of the left lower limb, t4 = end of the impulse phase of the right lower limb
Source: The authors
I
r
=
∫
t
1
t
4
F
r
d
t
−
0.5
B
W
(
t
4
−
t
1
)
[2]
I
l
=
∫
t
1
t
4
F
l
d
t
−
0.5
B
W
(
t
4
−
t
1
)
[3]
In which, Fr = Ground reaction force of the right leg; Fl = Ground reaction force of the left leg BW = Body weight; t1 = Start of the impulse phase of the left leg; t2 = Start of the impulse phase of the right leg; t3 = End of the impulse phase of the left leg; t4 = End of the impulse phase of the right leg.
The application of this procedure allows for separate determination of impulse production of the right and left lower limb even without equal weight distribution at the beginning of the jump and with different duration of impulse production. Under these conditions, impulses can only be determined by the use of two force platforms.
Statistical analysis
The strength asymmetries were quantified by the Lateral Symmetry Index (LSI), according to Clark6:
L
S
I
(
%
)
=
(
(
V
a
l
u
e
o
f
t
h
e
r
i
g
h
t
l
i
m
b
–
V
a
l
u
e
o
f
t
h
e
l
e
f
t
l
i
m
b
)
g
r
e
a
t
e
s
t
v
a
l
u
e
f
o
r
b
o
t
h
l
i
m
b
s
¯
)
x
100
[4]
A positive LSI indicates higher values of the dynamic variables of the right lower limb, and a negative LSI indicates higher values of the left lower limb. Descriptive statistics depict mean + standard deviation of jump height, defined as maximal elevation of the center of gravity, and normalized impulses for right and left lower limbs (impulse divided by body mass).
Therefore, the data set of 18 jumps (three sets of six jumps) was divided into two parts of nine jumps each. Subsequently, the Fpeak of the right and left lower limb was calculated and mean of the three highest values of each part was determined. This procedure resulted in two measurements for the right and left lower limbs. Measurement 1: One Fpeak of the right lower limb calculated as the mean of the three highest Fpeak of the nine jumps of the first part and one Fpeak of the left lower limb calculated as the mean of the three highest Fpeak from the nine jumps of the second part. Measurement 2: The mean of one Fpeak of the left lower limb of the three highest Fpeak from the nine jumps of the first part and one Fpeak of the right lower limb of the calculated mean of the three highest Fpeak from the nine jumps of the second part.
Firstly, a descriptive analysis was performed as mean ± standard deviation (mean (SD)) of Fpeak and Fpeak asymmetry, in the sequential and simultaneous procedures, and partial impulses and impulse asymmetry in simultaneous procedure. In sequence, Shapiro Wilk test was used to test the normality of the data. All data were found to be normally distributed.
To compare sequential and simultaneous procedures, Pearson Product Moment Correlations between corresponding variables of the two procedures were calculated and finally a paired t-test for dependent variables was performed for Fpeak and Fpeak asymmetry to identify possible differences between the two procedures.
For the analysis of reliability of simultaneous procedure, ICC3,k was calculated for the right and left lower limb impulse and Fpeak and Fpeak and impulse asymmetries. The ICC of the variables of simultaneous measurement was calculated using the means of the three highest jumps of each set of six jumps. All statistical procedures were calculated via SPSS 18.0 (Chicago, Illinois, USA) with an alpha of p=.05 level of significance.
Results
Table 1 describes the mean and standard deviation (mean(SD)) of the variables analysed in the different measurement procedures: simultaneous (two force platforms) and sequential (one force platform) starting with the right lower limb and starting with the left lower limb. Calculation of LSI takes into consideration the direction of dominance (positive and negative values) which results in a mean close to zero. Since the direction of lateral differences result in means close to zero, Table 1 also depicts additional mean and standard deviation of the absolute LSI, which is calculated only via positive values and does not take into consideration the direction of lateral dominance.
Table 1
Descriptive analysis of the sequential and simultaneous procedures
Variables
Mean(SD)
Sequential procedure
Peak force (N) - left
(beginning with left lower limb)
890.30(157.78)
Peak force (N) - right
(beginning with left lower limb)
896.31(154.44)
LSI of peak force (%)
(beginning with left lower limb)
.73(9.28)
Absolute LSI of peak force (%)
(beginning with left lower limb)
7.79(4.89)
Peak force (N) - left
(beginning with right lower limb)
885.04(156.05)
Peak force (N) - right
(beginning with right lower limb)
894.09(156.34)
LSI of peak force (%)
(beginning with right lower limb)
1.04(8.72)
Absolute LSI of peak force (%)
(beginning with right lower limb)
7.17(4.89)
Simultaneous procedure
Peak force - left (N)
860.94(145.48)
Peak force - right (N)
868.69(144.14)
LSI of peak force (%)
.92(6.87)
Absolute LSI of peak force (%)
5.36(4.30)
Impulse - left (Ns)
78.93(19.58)
Impulse - right (Ns)
82.14(18.03)
LSI of impulse (%)
3.86(26.32)
Absolute LSI of impulse (%)
23.87(12.16)
Source: The authors
These results (Table 1) indicate the mean and dispersion of impulse are greater than that of Fpeak, which must be considered for the interpretation of relevant asymmetries. Since asymmetries of more than 15% of Fpeak seem to indicate relevant differences according to Impellizzeri et al.4 this should not occur in relation to the impulse production because of greater dispersion.
Differences between the two procedures were analyzed by correlation analysis and paired t-test. Since the determination of partial impulses without previous adjustment of weight distribution requires the use of two force platforms as described previously, the comparison of the two procedures can only be performed for the Fpeak of the right and left lower limb and the LSI of Fpeak, respectively.
There are statistically significant correlation between Fpeak and LSI Fpeak of sequential (beginning with left or right lower limb) and simultaneous procedures (Sequential procedure beginning with left lower limb: left peak force: r=.932, p=.001, effect size=.096; right peak force: r=.961, p=.001, effect size=.090; LSI peak force: r=.690, p=.001, effect size=-.011; Sequential procedure beginning with right lower limb: left peak force: r=.975, p=.001, effect size=.079; right peak force: r=.967, p=.001, effect size=.084; LSI peak force: r=.737, p=.001, effect size=-.008).
There are statistically significant differences between the Fpeak of sequential and simultaneous procedures (Left lower limb peak force: beginning with left lower limb x simultaneous procedure: t = 29.363, p=.008, effect size=.193; beginning with right lower limb x simultaneous procedure: t = 24.1, p=.001, effect size=.159; Right lower limb peak force: beginning with left lower limb x simultaneous procedure: t = 27.622, p=.001, effect size =.184; beginning with right lower limb x simultaneous procedure: t = 25.404, p=.001, effect size=.168), but there are no statistically significant differences (p>.05) between the LSI Fpeak of the different procedures (Sequential procedure beginning with left lower limb x simultaneous procedure: t = -.188, p=.877, effect size=-.023; Sequential procedure beginning with right lower limb x simultaneous procedure: t = .128, p=.905, effect size =.016).
The reliability of the simultaneous procedure was verified by the ICC3,k calculation. The values ranged from .810-.882 (p<.001). According to Cichetti12, ICC values between .75 and 1 are considered excellent. The results for all variables are presented in table 2.
Table 2
Intraclass correlation coefficient (ICC) and standard error of measurement (SEM) for the variables of the simultaneous procedure
ICC
Sig.
SEM
Peak force - left
.846
.001
33.957 N
Peak force - right
.848
.001
33.135 N
LSI of Peak force
.840
.001
1.667%
Impulse - left
.882
.001
3.452 Ns
Impulse - right
.810
.001
3.913 Ns
LSI of impulse
.834
.001
6.651%
Source: The authors
Discussion
The purposes of the present study were to compare two different procedures, sequential and simultaneous measurements, of Fpeak and Fpeak asymmetry values and to determine the reliability of a new procedure to determine partial lower limb impulse and impulse asymmetry.
The results of ICC of the two procedures, the simultaneous and the sequential measurements indicate high reliability12 for the determination of Fpeak and LSI that measures Fpeak asymmetries. The high reliability partially explains a consequence of the repeated measurements and the calculation of the mean of the highest Fpeak. The correlation of the results (Fpeak) of the two procedures are very high; however, Fpeak of sequential procedure are slightly higher as demonstrated by the descriptive results in Table 1 and the results of the t-test. However, the slightly higher values of Fpeak for the right and left lower limb determined by sequential procedure did not result in significant differences for LSI between the two procedure. Therefore, if only Fpeak asymmetry during CMJ is investigated, the procedure suggested by Impellizzeri et al.4 for sequential determination has the advantage of only half of the equipment needed.
Asymmetry of impulse production without interference of the test administrator in relation to weight distribution can only be performed by simultaneous measurement of the GRF of the two lower limbs, which requires the use of two force platforms and the determination of partial, lateral impulses. Thus, an interference to control body weight distribution, as proposed by Benjanuvatra et al.2 can be avoided. The determination of partial impulses of the right and left lower limbs as well as the determination of asymmetry of impulse production by simultaneous measurements using two force platforms is also characterized by good reliability with ICC of .8112. The above described procedure for determination of partial impulses created by each lower limb, which calculates partial impulses of both lower limbs in relation to 50% of the entire impulse, assures the precise determination of partial impulses while the subject maintains his/her habitual individual movement pattern without previous adjustment of weight distribution by coaching from the test administrator.
Since vertical jumps similar to standardized CMJ are sport specific movements and conducted with maximization of jump height, the principle aim of the jump is maximal vertical impulse. Furthermore, impulse is the mechanical variable that determines the alteration of movement velocity and propulsion, versus peak force. Therefore, the analysis of strength asymmetries during CMJ should also include the assessment of differences of impulse production between the two lower limbs. The analysis should also include the habitual condition of each individual and any orientation concerning the distribution of body weight. The application of two force platforms and simultaneous measurements appears to be an appropriate and adequate procedure for the identification of asymmetric impulse production.
The use of two synchronized force platforms, or the simultaneous procedure, has the advantage of the completion of fewer CMJ trials to evaluate the levels of strength asymmetry, which in the sport context can represent a time saving allowing the evaluation of a greater number of athletes and fewer trials can maintain a high motivation level in these evaluated athletes. In addition, the evaluation of the strength asymmetries levels in the simultaneous procedure ensure that this evaluation is being performed in the same CMJ trial, which may also better represent sports situations that athletes rarely perform CMJ with only one lower limb, as suggested by Benjanuvatra et al.².
One problem with the simultaneous procedure is the difficult portability of the equipment. Or if the equipment is not portable, the athletes displacement to the laboratory environment may unfeasible the evaluation of this class of individuals. And with the results in the present study, the sequential procedure of Fpeak asymmetry is not made unfeasible.
Conclusion
The determination of peak force asymmetry may be performed by sequential measurement and the use of a single force platform. Since the jump height is determined by impulse production, the interpretation of strength asymmetries should be done by the simultaneous procedure proposed to calculate the partial impulses without the interference of the researcher feedback during the CMJ.
Acknowledgements:
This study was supported by FAPEMIG (APQ-00932-13) and CAPES
References
1
1 Augustsson J, Thomee R. Ability of closed and open kinetic chain tests of muscular strength to assess functional performance. Scand J Med Sci Sports 2000;10:164-8. DOI: http://dx.doi.org/10.1034/j.1600-0838.2000.01000364.x
Augustsson
J
Thomee
R
Ability of closed and open kinetic chain tests of muscular strength to assess functional performance
Scand J Med Sci Sports
2000
10
164
168
http://dx.doi.org/10.1034/j.1600-0838.2000.01000364.x
2
2 Benjanuvatra N, Lay BS, Alderson JA, Blanksby BA. Comparison of ground reaction force asymmetry in one-and two-legged countermovement jumps. J Strength Cond Res 2013;27:2700-2707. DOI: 10.1519/JSC.0b013e318280d28e
Benjanuvatra
N
Lay
BS
Alderson
JA
Blanksby
BA
Comparison of ground reaction force asymmetry in one-and two-legged countermovement jumps
J Strength Cond Res
2013
27
2700
2707
10.1519/JSC.0b013e318280d28e
3
3 Menzel HJ, Chagas MH, Szmuchrowski LA, Araujo SRS, Andrade AGP, Jesus-Moraleida FR. Analysis of lower limb asymmetries by isokinetic and vertical jump tests in soccer players. J Strength Cond Res 2013;27:1370-77. DOI: 10.1519/JSC.0b013e318265a3c8
Menzel
HJ
Chagas
MH
Szmuchrowski
LA
Araujo
SRS
Andrade
AGP
Jesus-Moraleida
FR
Analysis of lower limb asymmetries by isokinetic and vertical jump tests in soccer players
J Strength Cond Res
2013
27
1370
1377
10.1519/JSC.0b013e318265a3c8
4
4 Impellizzeri FM, Rampini E, Maffiuletti N, Marcora SM. A vertical jump force test for assessing bilateral strength asymmetry in athletes. Med Sc Sports Exerc 2007;39:2044-50. DOI: 10.1249/mss.0b013e31814fb55c
Impellizzeri
FM
Rampini
E
Maffiuletti
N
Marcora
SM
A vertical jump force test for assessing bilateral strength asymmetry in athletes
Med Sc Sports Exerc
2007
39
2044
2050
10.1249/mss.0b013e31814fb55c
5
5 Newton RU, Gerber A, Nimphius S, Shin J, Doan BK, Robertson M, et al. Determination of functional strength imbalance of the lower extremities. J Strength Cond Res 2006;20:971-7. DOI: 10.1519/R-5050501x.1
Newton
RU
Gerber
A
Nimphius
S
Shin
J
Doan
BK
Robertson
M
Determination of functional strength imbalance of the lower extremities
J Strength Cond Res
2006
20
971
977
10.1519/R-5050501x.1
6
6 Clark NC. Functional performance testing following knee ligament injury. Phys Ther Sport 2001;2:91-105. DOI: https://doi.org/10.1054/ptsp.2001.0035
Clark
NC
Functional performance testing following knee ligament injury
Phys Ther Sport
2001
2
91
105
https://doi.org/10.1054/ptsp.2001.0035
7
7 Croisier JL, Ganteaume S, Binet J, Genty M, Ferret JM. Strength imbalances and prevention of hamstring injury in professional soccer players: a prospective study. Am J Sports Med 2008;36:1469-75. DOI: 10.1177/0363546508316764
Croisier
JL
Ganteaume
S
Binet
J
Genty
M
Ferret
JM
Strength imbalances and prevention of hamstring injury in professional soccer players a prospective study
Am J Sports Med
2008
36
1469
1475
10.1177/0363546508316764
8
8 Dvir Z. Isokinetics: Muscle testing, interpretation, and clinical applications. 2nd ed. Philadelphia: Churchill Livingstone; 2004.
Dvir
Z
Isokinetics: Muscle testing, interpretation, and clinical applications
2004
2
Philadelphia
Churchill Livingstone
9
9 Noyes FR, Barber SD, Mangine RE. Abnormal lower limb symmetry determined by function hop tests after anterior cruciate ligament rupture. Am J Sports Med 1991;19:513-518. DOI: 10.1177/036354659101900518
Noyes
FR
Barber
SD
Mangine
RE
Abnormal lower limb symmetry determined by function hop tests after anterior cruciate ligament rupture
Am J Sports Med
1991
19
513
518
10.1177/036354659101900518
10
10 Little T, Williams AG. Specificity of acceleration, maximum speed and agility in professional soccer players. J Strength Cond Res 2005;19:76-8. DOI: 10.1519/14253.1
Little
T
Williams
AG
Specificity of acceleration, maximum speed and agility in professional soccer players
J Strength Cond Res
2005
19
76
78
10.1519/14253.1
11
11 Linthorne NP. Analysis of standing vertical jumps using a force platform. Am J Phys 2001;69(11):1198-1204. DOI: 10.1119/1.1397460
Linthorne
NP
Analysis of standing vertical jumps using a force platform
Am J Phys
2001
69
11
1198
1204
10.1119/1.1397460
12
12 Cicchetti DV. Guidelines, criteria, and rules of thumb for evaluating normed and standardized assessment instrumens in psychology. Phychol Assess 1994;6(4):284-290. DOI: http://dx.doi.org/10.1037/1040-3590.6.4.284
Cicchetti
DV
Guidelines, criteria, and rules of thumb for evaluating normed and standardized assessment instrumens in psychology
Phychol Assess
1994
6
4
284
290
http://dx.doi.org/10.1037/1040-3590.6.4.284
Autoria
Fabíola Bertú Medeiros
Universidade Federal do Vale do São Francisco, Petrolina-PE, Brasil.Universidade Federal do Vale do São FranciscoBrazilPetrolina, PE, BrazilUniversidade Federal do Vale do São Francisco, Petrolina-PE, Brasil.
Universidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.Universidade Federal de Minas GeraisBrazilBelo Horizonte, MG, BrazilUniversidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.
Universidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.Universidade Federal de Minas GeraisBrazilBelo Horizonte, MG, BrazilUniversidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.
Universidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.Universidade Federal de Minas GeraisBrazilBelo Horizonte, MG, BrazilUniversidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.
Universidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.Universidade Federal de Minas GeraisBrazilBelo Horizonte, MG, BrazilUniversidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.
Universidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.Universidade Federal de Minas GeraisBrazilBelo Horizonte, MG, BrazilUniversidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.
Universidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.Universidade Federal de Minas GeraisBrazilBelo Horizonte, MG, BrazilUniversidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.
Universidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.Universidade Federal de Minas GeraisBrazilBelo Horizonte, MG, BrazilUniversidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.
Universidade Federal do Vale do São Francisco, Petrolina-PE, Brasil.Universidade Federal do Vale do São FranciscoBrazilPetrolina, PE, BrazilUniversidade Federal do Vale do São Francisco, Petrolina-PE, Brasil.
Universidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.Universidade Federal de Minas GeraisBrazilBelo Horizonte, MG, BrazilUniversidade Federal de Minas Gerais, Belo Horizonte-MG, Brasil.
Figure 3
Bilateral differences of GRF in relation to initial weight distribution and duration of impulse. Fr = ground reaction force of the right lower limb, Fl = ground reaction force of the left lower limb, F = ground reaction force of both lower limbs, BW = body weight, t1 = start of the impulse phase of the left lower limb, t2 = start of the impulse phase of the right lower limb, t3 = end of the impulse phase of the left lower limb, t4 = end of the impulse phase of the right lower limb
imageFigure 2
Force-time characteristics of two-legged CMJ. BW = body weight, t0 = begin of impulse phase, tf = end of impulse phase
open_in_new
Source: The authors
imageFigure 3
Bilateral differences of GRF in relation to initial weight distribution and duration of impulse. Fr = ground reaction force of the right lower limb, Fl = ground reaction force of the left lower limb, F = ground reaction force of both lower limbs, BW = body weight, t1 = start of the impulse phase of the left lower limb, t2 = start of the impulse phase of the right lower limb, t3 = end of the impulse phase of the left lower limb, t4 = end of the impulse phase of the right lower limb
open_in_new
Source: The authors
table_chartTable 1
Descriptive analysis of the sequential and simultaneous procedures
Variables
Mean(SD)
Sequential procedure
Peak force (N) - left(beginning with left lower limb)
890.30(157.78)
Peak force (N) - right(beginning with left lower limb)
896.31(154.44)
LSI of peak force (%)(beginning with left lower limb)
.73(9.28)
Absolute LSI of peak force (%)(beginning with left lower limb)
7.79(4.89)
Peak force (N) - left(beginning with right lower limb)
885.04(156.05)
Peak force (N) - right(beginning with right lower limb)
894.09(156.34)
LSI of peak force (%)(beginning with right lower limb)
1.04(8.72)
Absolute LSI of peak force (%)(beginning with right lower limb)
7.17(4.89)
Simultaneous procedure
Peak force - left (N)
860.94(145.48)
Peak force - right (N)
868.69(144.14)
LSI of peak force (%)
.92(6.87)
Absolute LSI of peak force (%)
5.36(4.30)
Impulse - left (Ns)
78.93(19.58)
Impulse - right (Ns)
82.14(18.03)
LSI of impulse (%)
3.86(26.32)
Absolute LSI of impulse (%)
23.87(12.16)
table_chartTable 2
Intraclass correlation coefficient (ICC) and standard error of measurement (SEM) for the variables of the simultaneous procedure
ICC
Sig.
SEM
Peak force - left
.846
.001
33.957 N
Peak force - right
.848
.001
33.135 N
LSI of Peak force
.840
.001
1.667%
Impulse - left
.882
.001
3.452 Ns
Impulse - right
.810
.001
3.913 Ns
LSI of impulse
.834
.001
6.651%
Como citar
Medeiros, Fabíola Bertú et al. DETERMINAÇÃO DE ASSIMETRIAS CINÉTICAS EM JOGADORES DE FUTEBOL REALIZANDO SALTO VERTICAL: PROPOSTA DE UM NOVO PROCEDIMENTO PARA DETERMINAR IMPULSO USANDO PLATAFORMA DE FORÇA. Journal of Physical Education [online]. 2019, v. 30 [Acessado 16 Abril 2025], e3071. Disponível em: <https://doi.org/10.4025/jphyseduc.v30i1.3071>. Epub 20 Dez 2019. ISSN 2448-2455. https://doi.org/10.4025/jphyseduc.v30i1.3071.
scite shows how a scientific paper has been cited by providing the context of the citation, a classification describing whether it supports, mentions, or contrasts the cited claim, and a label indicating in which section the citation was made.