15.03.2018 Views

BAKER HUGHES - Drilling Fluids Reference Manual

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

Baker Hughes <strong>Drilling</strong> <strong>Fluids</strong><br />

Table 1-1 shows the corresponding shear rate in reciprocal seconds to the V-G meter speed in rpm,<br />

with standard Rotor-Bob spring combination (R 1 -B 1 ).<br />

Table 1-1<br />

V-G Meter Speed and Corresponding Shear Rate<br />

V-G Motor Speed<br />

(rpm)<br />

Shear Rate ( γ )<br />

(Sec 1 )<br />

3 5.11<br />

6 10.2<br />

100 170<br />

200 341<br />

300 511<br />

600 1022<br />

We define n a and K a as the Power Law constants for the low shear rate range and n p and K p as the<br />

constants for the high shear rate range. From Figure 1–13, we find the slope (n a ) of the line between<br />

the dial readings at 300 rpm and 3 rpm. Since the slope of a line is equal to the “rise over the run”<br />

then,<br />

( log θ 300 – logθ 3 )<br />

n a = -------------------------------------------<br />

log 511 – log 5.11<br />

θ 300<br />

θ 3<br />

n a = 0.5log---------<br />

K a may be obtained from Figure 1–12 by this equation.<br />

logK a = ( logθ 300 – n a log511)<br />

K a<br />

θ300<br />

= ------------<br />

511 n a<br />

In a like manner, n p and K p are obtained as follows:<br />

n p<br />

log θ600 – logθ300<br />

= ------------------------------------------<br />

log 1022 – log511<br />

n p = 3.32 log⎛ θ600<br />

---------<br />

⎝ ⎠<br />

⎞<br />

θ 300<br />

logK p = ( logθ 600 – n p log1022)<br />

K p<br />

θ600<br />

= --------------<br />

1022 n p<br />

Baker Hughes <strong>Drilling</strong> <strong>Fluids</strong><br />

<strong>Reference</strong> <strong>Manual</strong><br />

Revised 2006 1-19

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!