Readiness of Regions for Digitalization of the Construction Complex
Abstract
:1. Introduction
2. Materials and Methods
2.1. Definitions and Research Methodology
- The expert builds a linguistic variable with its own term set of values (T). For example, for school: very low, low, medium, high, very high.
- To structurally describe the linguistic variable, the expert chooses its corresponding quantitative feature.
- The expert compares the function of belonging to a particular fuzzy subset for each value of a linguistic variable. Membership functions can be represented as piecewise linear functions, which are convenient to apply in practice since they have an analytical representation in the form of a mathematical function. These membership functions include triangular functions (I), trapezoidal functions (II), Z-shaped functions (III), and S-shaped functions (IV) (Table 1).
2.2. Method of Use
- Introducing the developed linguistic variable designating the “level of preparedness of the Russian region for the digitalization of the construction complex (Y)”; developing a scale for the assessment of the level of the proposed indicator.
- Selecting Xi factors for Yi groups. You need to create groups (orientation blocks) that affect the aggregated indicator being formed (see step 1). Next, you need to make a selection of those factors that serve as the basis of the orientation blocks 1-n.
- Determining the range of definition for the factors, sets of values, and triangular numbers. This means that factors are ranked by a triangular function in a given range. For example, if the ranking is based on a factor that determines the level of Gross regional product (GRP), then the values of this factor are filtered from a lower value to a higher value in accordance with the territory of the subject of the Federation. Next is the minimum, maximum, and average value. In accordance with the specified number of rating ranks, on the scale of fuzzy values of variables Y, formed according to step 1, the factor is normalized within the rank by T numbers. Therefore, the domain of determining the set of values and triangular numbers for this factor is formed.
- Normalizing Xi factors by group using the formula:
- Building a matrix of Xi factors after normalization by determining the level of their importance. Factors are classified according to Table 2.
- Calculating the aggregate indicator within each group (Y1, Y2, Y3, Y4). This indicator for each group is necessary for factor convolution, which will allow you to form aggregated indicators for groups (Y1, Y2, Y3, Y4). To calculate this indicator, the following formula is needed:
- Forming a single Y indicator using the weighting factors (ri) assigned to the formed groups. For the classification of the aggregated indicator for the groups, Table 3 is needed.
3. Results and Discussion
4. Conclusions
Author Contributions
Funding
Acknowledgments
Conflicts of Interest
Appendix A
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Function Type | Function | Property |
---|---|---|
I | where a, b, c are some numeric parameters that take arbitrary real values and are ordered by the relation . | |
II | where a, b, c, d are some numeric parameters that take arbitrary real values and are ordered by the relation . | |
III | where a and b are some numeric parameters that take arbitrary real values and are ordered by the relation . | |
IV | where a and b are some numeric parameters that take arbitrary real values and are ordered by the relation . |
Range of Y Values | Level Classification | Membership Function |
---|---|---|
−1.000 ≤ Xn ≤ −0.667 | X1 (very low) | 1 |
−0.667 < Xn < −0.333 | X1 (very low) | |
X2 (low) | ||
−0.333 ≤ Xn < 0.000 | X2 (low) | |
X3 (average) | ||
0.000 ≤ Xn < 0.333 | X3 (average) | |
X4 (high) | ||
0.333 ≤ Xn < 0.667 | X4 (high) | |
X5 (very high) | ||
0.667 ≤ Xn ≤ 1.000 | X5 (very high) | 1 |
Range of Y Values | Level Classification | Membership Function |
0.000 ≤ Y ≤ −0.167 | Y1 (very low) | 1 |
0.167 < Y < 0.333 | Y1 (very low) | |
Y2 (low) | ||
0.333 ≤ Y < 0.500 | Y2 (low) | |
Y3 (average) | ||
0.500 ≤ Y < 0.667 | Y3 (average) | |
Y4 (high) | ||
0.667 ≤ Y < 0.833 | Y4 (high) | |
Y5 (very high) | ||
0.833 ≤ Y ≤ 1.000 | Y5 (very high) | 1 |
No. | Set of Values | Level | Name |
---|---|---|---|
1 | 0.000–0.333 | Very low | Weak preparedness of the region for digitalization of the construction complex, more than 50% lower than the Russian average. |
2 | 0.167–0.500 | Low | The region’s preparedness for digitalization of the construction complex is more than 25% lower than the Russian average. |
3 | 0.333–0.667 | Average | Average level of preparedness of the region for digitalization of the construction complex. |
4 | 0.500–0.833 | High | The region’s preparedness for digitalization of the construction complex is more than 25% higher than the Russian average. |
5 | 0.667–1.000 | Very high | High preparedness of the region for digitalization of the construction complex, more than 50% higher than the Russian average. |
Scale | T Numbers | X1 | X2 | X3 | X4 |
---|---|---|---|---|---|
Very low | −1.000 | 0.80 | 1.90 | 18.00 | 85.00 |
−0.667 | 0.83 | 4.27 | 20.83 | 71.00 | |
−0.333 | 0.85 | 6.63 | 23.67 | 57.00 | |
Low | −0.667 | 0.83 | 4.27 | 20.83 | 71.00 |
−0.333 | 0.85 | 6.63 | 23.67 | 57.00 | |
0.000 | 0.88 | 9.00 | 26.50 | 43.00 | |
Average | −0.333 | 0.85 | 6.63 | 23.67 | 57.00 |
0.000 | 0.88 | 9.00 | 26.50 | 43.00 | |
0.333 | 0.91 | 11.37 | 29.33 | 29.00 | |
High | 0.000 | 0.88 | 9.00 | 26.50 | 43.00 |
0.333 | 0.91 | 11.37 | 29.33 | 29.00 | |
0.667 | 0.93 | 13.73 | 32.17 | 15.00 | |
Very high | 0.333 | 0.91 | 11.37 | 29.33 | 29.00 |
0.667 | 0.93 | 13.73 | 32.17 | 15.00 | |
1.000 | 0.96 | 16.10 | 35.00 | 1.00 |
Factor Name | Subset Scale | Level of Significance riY1 | ||||
---|---|---|---|---|---|---|
λ1(xi) | λ2(xi) | λ3(xi) | λ4(xi) | λ5(xi) | ||
X1 | 0.405 | 0.595 | 0.250 | |||
X2 | 0.250 | 0.750 | 0.250 | |||
X3 | 0.132 | 0.868 | 0.250 | |||
X4 | 1.000 | 0.250 |
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Tereshko, E.; Romanovich, M.; Rudskaya, I. Readiness of Regions for Digitalization of the Construction Complex. J. Open Innov. Technol. Mark. Complex. 2021, 7, 2. https://doi.org/10.3390/joitmc7010002
Tereshko E, Romanovich M, Rudskaya I. Readiness of Regions for Digitalization of the Construction Complex. Journal of Open Innovation: Technology, Market, and Complexity. 2021; 7(1):2. https://doi.org/10.3390/joitmc7010002
Chicago/Turabian StyleTereshko, Ekaterina, Marina Romanovich, and Irina Rudskaya. 2021. "Readiness of Regions for Digitalization of the Construction Complex" Journal of Open Innovation: Technology, Market, and Complexity 7, no. 1: 2. https://doi.org/10.3390/joitmc7010002
APA StyleTereshko, E., Romanovich, M., & Rudskaya, I. (2021). Readiness of Regions for Digitalization of the Construction Complex. Journal of Open Innovation: Technology, Market, and Complexity, 7(1), 2. https://doi.org/10.3390/joitmc7010002