Авторы

  • Nodira Ayupova
    Engineer II category JV LLC "Geo Research and Development Company"

DOI:

https://doi.org/10.71337/inlibrary.uz.arims.50090

Аннотация

Geological objects, as a rule, are very complex and diverse, since their formation is usually due to the action of many different factors (causes). Therefore, for a more complete specification of geological objects, they are usually characterized by a set of various features (parameters), and the measurement results of a set of these features are presented in the form of multidimensional random variables. In the exploration of complex geological objects, factor analysis allows a deeper understanding of the essence of the geological object, its genetic characteristics, which is extremely important when developing a strategy for prospecting and exploration of mineral deposits.


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ACADEMIC RESEARCH IN MODERN SCIENCE

International scientific-online conference

74

APPLICATION OF FACTOR ANALYSIS TO SELECT OPTIMAL TEST

DEPTHS FOR PROSPECTING AND EXPLORATION WELLS (USING

THE EXAMPLE OF THE BUKHARA-KHIVA REGION)

Ayupova Nodira Abbos qizi

Engineer II category

JV LLC "Geo Research and Development Company"

https://doi.org/10.5281/zenodo.12705208

Geological objects, as a rule, are very complex and diverse, since their

formation is usually due to the action of many different

factors (causes)

.

Therefore, for a more complete specification of geological objects, they are
usually characterized by a set of various features

(parameters)

, and the

measurement results of a set of these features are presented in the form of
multidimensional random variables. In the exploration of complex geological
objects,

factor analysis

allows a deeper understanding of the essence of the

geological object, its genetic characteristics, which is extremely important when
developing a strategy for

prospecting and exploration of mineral deposits.

The results of 178 testing of exploratory wells drilled in the

Urtarabad and

Sarytash fields

were taken as preliminary data for

factor analysis

. The analysis

of the testing results was carried out in the context of assessing the optimality of
the values of its intervals (geological-field task) and the possibility of using
formal mathematical and statistical methods for processing actual data for these
purposes (methodological task).

The object of research is carbonate

deposits of Jurassic age

. Reservoir

rocks are pelitomorphic, fractured limestone, lump-clastic, algal-detrital and
sulfitized. Types of reservoirs:

unevenly porous, fractured, slightly cavernous.

During the analysis, only qualitative indicators of testing were taken into

account. The following results were calculated at intervals every 10 m: -

hydrocarbons - oil, gas, condensate

(HC)

;

water

;

a mixture of water and

hydrocarbons (hereinafter referred to as a

mixture

);

drilling fluid filtrate and

testing without inflow

(

dry

).

For the eliminating the influence of the number of tests on the results of

statistical processing, all data were converted to fractions of units. The
generated test results are shown in Table 1

Analysis of a sample of the results of testing Upper Jurassic carbonates was

carried out on the basis of factor analysis (principal component method).

The main goals of factor analysis are:

1) reduction of the number of data (data reduction);


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ACADEMIC RESEARCH IN MODERN SCIENCE

International scientific-online conference

75

0-10.

5

0.5

0

0

2

0.2

3

0.3

10

10-20.

5

0.55555556

0

0

1

0.111111

3

0.333333

9

20.-30.

4

0.36363636

2

0.18181818

2

0.181818

3

0.272727

11

30-40.

5

0.5

2

0.2

2

0.2

1

0.1

10

40-50.

6

0.42857143

2

0.14285714

3

0.214286

3

0.214286

14

50-60.

6

0.6

1

0.1

1

0.1

2

0.2

10

60-70.

4

0.44444444

2

0.22222222

1

0.111111

2

0.222222

9

70-80.

5

0.45454545

2

0.18181818

2

0.181818

2

0.181818

11

80-90.

5

0.45454545

2

0.18181818

2

0.181818

2

0.181818

11

90-100.

7

0.63636364

2

0.18181818

1

0.090909

1

0.090909

11

100-110.

3

0.5

1

0.16666667

1

0.166667

1

0.166667

6

110-120.

3

0.6

1

0.2

0

0

1

0.2

5

120-130.

3

0.5

1

0.16666667

0

0

2

0.333333

6

130-140.

2

0.33333333

2

0.33333333

0

0

2

0.333333

6

140-150.

1

0.33333333

1

0.33333333

0

0

1

0.333333

3

Interval

s, m

Sampling results amount. (th.)/ proportion of units

Total

amount of

tests

HC

WATER

MIX

DRY

2) determining the structure of correlation between data, i.e. classification.
Accordingly, factor analysis is used either as a data reduction method or as a
classification method.

For the initial data (see Table 1), load factors were calculated (Table 2),

which can be interpreted as correlation coefficients between factors and data.
Based on the results of testing productive horizons, a graph was constructed
based on Table 1. (Figure 1)


Table 1
Testing results of Jurassic carbonates

Table 2
Load factors

Testing results FACTOR 1 FACTOR 2

HC

-
0,97264165 0,01086574

WATER

0,70811143 0,21150759

MIX

0,15349558

-
0,64216077

DRY

0,61361303 0,03329669


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ACADEMIC RESEARCH IN MODERN SCIENCE

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Figure 1- Interval results of testing productive horizons
Factor 1 has high loadings for three testing results: “

HC”, “water” and

“dry”.

Factor 2 has a high loading for the result -

“mixture”

. Based on this, factor

1 is identified as testing with a reliable result, and factor 2 as testing with the
production of a hydrocarbon mixture. The dispersion plot of factor loadings (Fig.
2) clearly shows the separation of the test result

“mixture”

from

“HC”

,

“dry”

and “water”. “Mixture”

is the influx of different fluids from the reservoir layers

of the testing interval.

Figure 2-Dispersion diagram of factor loadings
This is explained by the fact that the testing interval may have included

several layers with different fluids. Based on this, it is not possible to
unambiguously determine the nature of saturation of reservoir layers in the
testing interval. Consequently, testing with a result obtained in the form of a
mixture of fluids should be considered apocryphal. The diagram separated “

HC

0

0,1

0,2

0,3

0,4

0,5

0,6

0,7

Pro

p

o

rtio

n

o

n

u

n

its

Testing intervals,m

HC

WATER

MIX

DRY

y = 0,0614x - 0,1043

-0,7

-0,6

-0,5

-0,4

-0,3

-0,2

-0,1

0

0,1

0,2

0,3

-1,5

-1

-0,5

0

0,5

1

fact

o

r

2

factor 1

Diagram of dispersion

Factor=0,0614х-0,1043

DRY

WATER

MIX

HB

Factor 1


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ACADEMIC RESEARCH IN MODERN SCIENCE

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-0,2

-0,1

0

0,1

0,2

0,3

0,4

0,5

0,6

Val

u

e

o

f fact

o

rs

.

Intervals, m

Factor 2

from “

dry

” and “

water

”. That is, the higher the “

HC

” result indicator, the less

Dry” and “













water” and vice versa.

F

igure 3-Diagram of factor values for testing intervals

The diagram of the values of factor 1 (Fig. 3) shows that with an increase in

the testing interval, the probability of obtaining a “

HC

increases

. And after

reaching a depth of 90-100 m it decreases. The increase in the probability of
receiving “

HC

” with increasing interval is explained by the transition from the

XV

horizon to the

XV-a horizon

; the maximum number of hydrocarbon inflows

occurs in the interval of

90-100 m

.

The productive testing interval

(up to 90-100 m)

is characterized by the

largest number of testings. Based on the maximum values of

factor 1 up to 0.488

for

dry

” and “

water

”, and the increase in the “

HC

” results, it can be assumed

that the choice of an interval of up to

90-100 m

or more for testing is the most

optimal.

In general, this analysis allows us to conclude that the choice of testing

intervals for Jurassic deposits in prospecting and exploration wells is quite
correct for the selected part of the region.
Before analyzing the results of testing of prospecting and exploration wells, two
tasks were set - geological-field and methodological. The methodological
problem has been solved. Mathematical-statistical methods have good prospects
in this area of research.


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ACADEMIC RESEARCH IN MODERN SCIENCE

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Literature:

1. D. Lawley, A. Maxwell Factor analysis as a statistical method // M.: Publishing
House Mir, 1967, 144 p.
2. M. D. Belonin, V. A. Golubeva, G. T. Skublov Factor analysis in geology // M.:
Nedra, 1982, 269 p.
3. J. Kim, C.W. Mueller, W.R. Clark Factor, discriminant and cluster analysis // M.:
Finance and Statistics, 1989, 215 p.

Библиографические ссылки

D. Lawley, A. Maxwell Factor analysis as a statistical method // M.: Publishing House Mir, 1967, 144 p.

M. D. Belonin, V. A. Golubeva, G. T. Skublov Factor analysis in geology // M.: Nedra, 1982, 269 p.

J. Kim, C.W. Mueller, W.R. Clark Factor, discriminant and cluster analysis // M.: Finance and Statistics, 1989, 215 p.