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1630 JOURNAL OF COMPUTERS, VOL. 8, NO. 6, JUNE 2013<br />
n=3 15<br />
n=4 15<br />
n=5 15<br />
x ′ − x ′<br />
′ 2 1<br />
10<br />
=<br />
xn<br />
′ − x1<br />
′<br />
r<br />
(10)<br />
Twelve corn samples were placed <strong>in</strong> jars of 1L.<br />
Accord<strong>in</strong>g to the above two k<strong>in</strong>ds of operation methods<br />
prepared conta<strong>in</strong><strong>in</strong>g different moisture values of the corn<br />
samples. The sealed jars were stored <strong>in</strong> the laboratory of<br />
shady place. If the sample went bad, we must allocate the<br />
same corn samples to do the experiment.<br />
Place corn samples <strong>in</strong> the lab (laboratory temperature<br />
can be adjusted) and choose a temperature (through the<br />
temperature measurement circuit ). Us<strong>in</strong>g dry method<br />
measure a group of corn sample moisture content value,<br />
at the same time us<strong>in</strong>g the capacitive corn moisture<br />
measurement system collect capacitance value and<br />
voltage value related temperature. The data collection<br />
procedure as follows:<br />
1) Use dry method measure moisture content of a<br />
group of corn sample and record moisture value.<br />
2) At the same time a sample group will be placed <strong>in</strong><br />
the cyl<strong>in</strong>der of capacitive sensor. Press the reset<br />
button and start measur<strong>in</strong>g. After a period of time,<br />
the results of voltage value about sensor capacitance<br />
and temperature will be recorded.<br />
3) Weigh the sample and then put <strong>in</strong>to measurement,<br />
repeat steps 2 and record the results.<br />
4) Each group samples need to repeat measurement 5<br />
times.<br />
5) Another group of corn samples, repeat steps (1) - (4).<br />
Then configurate the same twelve groups of corn<br />
samples <strong>in</strong> lab (temperature changed) and repeat the<br />
above steps. Due to the limitation of the laboratory<br />
conditions, choose the five different temperatures. The<br />
measured data are saw <strong>in</strong> the appendix.<br />
In the process of data collection, the measurement of<br />
the personnel subjective reason, or the external condition<br />
of the objective causes, the results of each measurement<br />
can have <strong>in</strong>dividual measurement results and the real<br />
value a lot of deviation. For each group of corn samples<br />
more measured value, need to use some methods to<br />
remove or modify the deviation of measured value, the<br />
experiment us<strong>in</strong>g statistics discrim<strong>in</strong>ant method of Dixon<br />
(Dixon) criterion [10] get rid of deviation of measured<br />
value.<br />
Assum<strong>in</strong>g there are normal measur<strong>in</strong>g population<br />
x, x … x , arrangement for<br />
distribution of a sample 1 2<br />
, ,<br />
n<br />
the sample x ′ , , 1<br />
x ′<br />
2<br />
… x ′<br />
n<br />
, by from big to small,<br />
accord<strong>in</strong>g to the value of n can structure as shown below<br />
statistics,<br />
If n=3~7,<br />
x ′<br />
n<br />
− x ′<br />
n−1<br />
r10<br />
=<br />
x ′ − x ′<br />
n<br />
1<br />
(9)<br />
If n=8~10,<br />
If n=11~13,<br />
If n=14~30,<br />
If rij r ′<br />
ij<br />
x ′<br />
n<br />
− x ′<br />
n−1<br />
r11<br />
=<br />
x ′ − x ′<br />
r ′ =<br />
11<br />
n<br />
2<br />
x ′<br />
2<br />
− x ′<br />
1<br />
x ′ − x ′<br />
n−1 1<br />
x ′<br />
n<br />
− x ′<br />
n−2<br />
r21<br />
=<br />
x ′ − x ′<br />
r ′ =<br />
r<br />
21<br />
22<br />
n<br />
2<br />
x ′<br />
3<br />
− x ′<br />
1<br />
x ′ − x ′<br />
n−1 1<br />
x ′<br />
n<br />
− x ′<br />
n−2<br />
=<br />
x ′ − x ′<br />
n<br />
x ′<br />
3<br />
x ′<br />
1<br />
r ′<br />
−<br />
22<br />
=<br />
x ′ − x ′<br />
3<br />
n−2 1<br />
> and r D ( a,<br />
n)<br />
x ′<br />
n can be judged as abnormal value.<br />
r r ′<br />
If<br />
ij ij<br />
ij<br />
< and r D ( a,<br />
n)<br />
ij<br />
(11)<br />
(12)<br />
(13)<br />
(14)<br />
(15)<br />
(16)<br />
> (Dixon coefficient),<br />
′ > , x ′<br />
1<br />
can be judged as<br />
abnormal value. Otherwise, there is no abnormal value<br />
judgment.<br />
Experimental data obta<strong>in</strong>ed is discrete data, each set<br />
of data can not always avoid measurement error, need to<br />
use data fitt<strong>in</strong>g method to get data reflect the change<br />
trend of the whole of the approximate function. This<br />
paper collected the corn sample data based on the<br />
pr<strong>in</strong>ciple of least square fitt<strong>in</strong>g method, i.e., look<strong>in</strong>g for a<br />
fitt<strong>in</strong>g curve y = s (x) to approximate show discrete data<br />
that coord<strong>in</strong>ate relationship of function.<br />
All the experiments were carried out at room<br />
temperature and take no account of effects of<br />
temperature changes. Us<strong>in</strong>g the detection circuit to<br />
measure the capacitance of samples and the dry<strong>in</strong>g<br />
method to measure moisture content, we obta<strong>in</strong>ed the<br />
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