L. Tesio et al., THE 3-D MOTION OF THE CENTER OF GRAVITY OF THE HUMAN-BODY DURING LEVEL WALKING - I - NORMAL SUBJECTS AT LOW AND INTERMEDIATE WALKING SPEEDS, Clinical biomechanics, 13(2), 1998, pp. 77-82
Objective. To measure the mechanical energy changes of the centre of g
ravity (CG) of the body in the forward, lateral and vertical direction
during normal level walking at intermediate and low speeds. Design. E
ight healthy adults performed successive walks at speeds ranging from
0.25 to 1.75 m s(-1) over a dedicated force platform system. Backgroun
d. In previous studies, it was shown that the motion of the CG during
gait can be altered more than the motion of individual segments. Howev
er, more detailed normative data are needed for clinical analysis. Met
hods. The positive work done during the step to accelerate the body CG
in the forward direction, W-f, to lift it, W-v, to accelerate it in t
he lateral direction, W-l, and the actual work done by the muscles to
maintain its motion with respect to the ground ('external' work), W-ex
t, were measured. This allowed the calculation of the pendulum-like tr
ansfer between gravitational potential energy and kinetic energy of th
e CG, (percentage recovery, R). At the optimal speed of about 1.3 m s(
-1), this transfer allows saving of as much as 65% of the muscular wor
k which would have been otherwise needed to keep the body in motion wi
th respect to the ground. The distance covered by the CG at each step
either forward (step length, S-l), or vertically (vertical displacemen
t, S-v) was also recorded. Results. W-l was, as a median, only 1.6-5.9
% of W-ext. This ratio was higher, the lower the speed. At each step,
W-ext is needed to sustain two distinct increments of the total mechan
ical energy of the CG, E-tot. The increment a takes place during the d
ouble stance phase; the increment b takes place during the single stan
ce phase. Both of these increments increased with speed. Over the spee
d range analyzed, the power spent to to sustain the a increment was 2.
8-3.9 times higher than the power spent to sustain the b increment.