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Cable draw pits and duct access chambers provide access to subsurface utility services such as electric cables, telecommunication, and fibre optics.
For underground cable installation having drawing or pulling pits are essential. Draw pits and temporary excavations along the cable route permit drawing and prevent over-tensioning cable. They facilitate large installation runs and aid in tension regulation during the draw.
The maximum distance between draw pits should be determined when using them. This depends on several project-specific parameters; however, there are a few important factors to consider:
Given these factors, cable installers often use the following formula to estimate the maximum pulling tension or length (distance between pits):
T=W×L×f, and L=TW×f Where, L is the length of the cable pull, m T is the maximum pulling tension, N W is the weight of the cable per unit length, f is the coefficient of friction between the cable and the conduit or trench. Note: to conver from kG to N, multiply bby the acceleration due to gravity, approx. 9.81 m/s2
T=W×L×f, and L=TW×f
Where,
Note: to conver from kG to N, multiply bby the acceleration due to gravity, approx. 9.81 m/s2
Once the maximum pulling tension has been calculated, it can be compared to the cable's specified tensile strength. If the anticipated pulling tension exceeds this value, reducing the distance between the pits or finding other means to reduce the tension is necessary.
Always incorporate a safety margin to account for unanticipated changes or uncertainties in the trench conditions. As a general rule, you should err on the side of caution and implement more pits than you believe are necessary.
For a curved section, the following multipliers are applied to the tension calculated for the preceding straight section.
Note: These multipliers are based on a friction coefficient of 0.5. If the friction coefficient, f, were different, the required multiplier touse is given by Mf/0.5, where M is the multiplier from the table.
To prevent damage to a cable caused by the pressure that develops when a cable is drawn around a bend under tension, the pressure must be kept as low as possible and not exceed specified values.