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STANDARD HANDBOOK OF PETROLEUM & NATURAL GAS ...

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872 Drilling and Well Completions<br />

The major reason most turbine motors are designed with various add-on motor<br />

sections is to allow flexibility when applying turbine motors to operational situations.<br />

For straight hole drilling the turbine motor with the highest possible torque<br />

and the lowest possible speed is of most use. Thus the turbine motor is selected<br />

such that the motor produces the maximum amount of power for the lowest<br />

possible circulation flowrate (i.e., lowest speed). The high power increases rate<br />

of penetration and the lower speed increases bit life particularly if roller rock<br />

bits are used.<br />

For deviation control drilling the turbine motor with a lower torque and the<br />

shortest overall length is needed.<br />

Example 1<br />

Using the basic performance data given in Table 4-1 10 for the 6 +-in. outside<br />

diameter turbine motor with 2 12 stages, determine the stall torque, maximum<br />

horsepower and pressure drop for this motor if only one motor section with<br />

106 stages were to be used for a deviation control operation. Assume the same<br />

circulation flow rate of 400 gal/min, but a mud weight of 14 lb/gal is to be used.<br />

Stall Torque. From Table 4-110 the stall torque for the turbine motor with 212<br />

stages will be twice the torque value at optimum speed. Thus the stall torque<br />

for 10 lb/gal mud weight flow is<br />

Ms = 2( 1421)<br />

= 2,842 ft-lb<br />

From Equation 4-138 it is seen that stall torque is proportional to the number<br />

of stages used. Thus the stall torque for a turbine motor with 106 stages will<br />

be (for the circulation flowrate of 400 gal/min and mud weight of 10 lb/gal)<br />

M, = P,842(g)<br />

= 1,421 ft-lb<br />

and from Equation 4-146 for the 14-lb/gal mud weight<br />

M, = 1,4,1( g)<br />

= 1,989 ft-lb<br />

Maximum Horsepower. From Table 4-1 10 the maximum horsepower for the<br />

turbine motor with 212 stages is 217. From Equation 4-143 it can be seen that<br />

the maximum power is proportional to the stall torque and the runaway speed.<br />

Since the circulation flowrate is the same, the runaway speed is the same for<br />

this case. Thus, the maximum horsepower will be proportional to the stall<br />

torque. The maximum power will be (for the circulation flowrate of 400 gal/<br />

min and mud weight of 10 lb/gal)

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