12.1.1 Force associated with intra-abdominal pressure
In the model, intra-abdominal pressure is represented by an equivalent force Fₐ whose line of action lies anterior to the lumbar spine. The moment produced by this force helps balance the flexion-extension component of the moment at L4/L5 and therefore modifies the moment that the trunk muscles must counteract.
The force generated by intra-abdominal pressure can be estimated73F1 using Equation 53, where FA is the force generated by intra-abdominal pressure in newtons, θt is the angle in degrees between the trunk axis and the extension of the thigh axis (as shown in Figure 63), and ML5/S1 is the component perpendicular to the sagittal plane of the moment caused by handled loads and the weight of body segments above the joint (in N·m). An average diaphragm area74F2 of 465 cm2 is used to determine FA.
\[F_{A} = 6.199473 \bullet 10^{- 4}\ \ \left( 43\ - \ 0.36\ \theta_{t}\ \right){(M_{L5/S1})}^{1.8}\ \]
Equation 53
Determining the moment generated by this force about the lumbar joint requires its moment arm (DFA in Figure 63). The moment arm ranges from approximately 7 to 15 cm75F3 depending on the sine of angle θt; its value in meters can be estimated using Equation 54.
\[D_{FA} = 0.066 + 0.082\ ABS(SEN(\theta_{t} \cdot \ \pi\ /\ 180))\ \]
Equation 54
Figure 63: Effect of intra-abdominal pressure.
Once the force generated by intra-abdominal pressure FA and its moment arm DFA are known, their product gives the moment associated with intra-abdominal pressure, which is incorporated into the flexion-extension component of equilibrium at L4/L5.
Chaffin, Andersson, and Martin, Occupational Biomechanics, 4th Edition.; J. M. Morris, D. B. Lucas, and B. Bresler, “Role of the Trunk in Stability of the Spine,” The Journal of Bone & Joint Surgery 43A (1961): 327–51, doi:10.2106/00004623-196143030-00001.↩︎
Morris, Lucas, and Bresler, “Role of the Trunk in Stability of the Spine.”↩︎
D.B. Chaffin, “On the Validity of Biomechanical Models of the Low-Back for Weight Lifting Anlaysis,” Amer. Soc. Mech. Eng Proc., nos. 75-WA-B10-1 (1975).↩︎