Algorithm Optimization and Verification of Transmission Line
Digital Twin and Physical Model
Kun Zhang
China Electric Power Construction Group, Guizhou Electric Power Design and Research Institute Co., Ltd, Guiyang,
Guizhou Province, 550008, China
Keywords: Transmission Line, Digital Twin, Physical Model, Algorithm Optimization, Validation.
Abstract: Transmission lines are the lifeline of the power grid. Regular inspection and timely treatment of potential
security risks can help to ensure the stable operation of the power network. In order to identify the key
components and security risks in transmission lines, this study is based on the actual operation of transmission
lines, put forward a target identification algorithm of combining digital twin and physical model, and the
current common YOLOX algorithm, Faster-RCNN algorithm comparison analysis, to effectively expand the
fusion algorithm feature mapping data, realize the comprehensive integration of spatial information and
channel properties and the identification of the target accurately. In view of the research results analysis,
through the transmission line digital twin and physical model combining algorithm optimization and
validation, the validation index accuracy increased 3.64%, average validation accuracy is as high as 90.71%,
identification speed only 10.37 milliseconds, loss value of 0.70711, the transmission line digital twin
combined with the physical model algorithm optimization is more practical.
1 INTRODUCTION
Today, energy supply is crucial to the country's
economic development and public well-being. China
has a vast land area, and the transmission lines
undertaking the function of power transmission often
need to pass through the mountains and inaccessible
areas (Buljak, and Buljak, 2012). The complicated
and changeable natural conditions have a great safety
impact on the daily operation of the transmission lines
and related components and facilities. In the
construction process of construction, the power
personnel usually carry out scientific and
maintenance of the transmission lines based on
regular inspection means, and take measures to
ensure the safety risks of the transmission lines to
ensure the continuity and safety of the power grid
operation (Chen, 2015).
Traditional transmission line inspection methods
include technical staff holding special instruments
along the transmission line, channel field inspection,
etc. However, the total mileage of transmission lines
in China ranks the first in the world, and the potential
damage risk of transmission lines is difficult to
predict (Csiszár, 2007). Therefore, this kind of
manual inspection mode has problems such as low
efficiency, time-consuming and laborious, rising cost
and security risks (Ghaedi, and Bardsiri, et al. 2023).
With the progress of technology in the field of
hardware, unmanned aerial vehicles are gradually
used for the regular monitoring of power transmission
lines (Li, and Li, 2014). The operator uses advanced
equipment such as UAV to visually monitor the key
parts of the transmission line and send the obtained
model data to the central server (Lin, and Zhang, et
al. 2017). Although this method reduces the
transmission consumption and potential risks of
power resources to a certain extent, it still faces a
problem (Trojovska, and Dehghani, et al. 2022).:
directly examining a large number of model data will
inevitably lead to omissions or errors, and the
inspection results will be affected by the personal
judgment of the reviewer, so the inspection data will
be changed (Vidyasagar, and Vidyasagar, 2020). In
view of the problem of low efficiency of transmission
line inspection in the power system, many power
workers consider the application of digital technology
in this field, that is, to use digital equipment or
technology to obtain clear image data, and to use
specific model processing technology for in-depth
analysis (Yang, 2011).
Zhang, K.
Algorithm Optimization and Verification of Transmission Line Digital Twin and Physical Model.
DOI: 10.5220/0013547700004664
Paper published under CC license (CC BY-NC-ND 4.0)
In Proceedings of the 3rd International Conference on Futuristic Technology (INCOFT 2025) - Volume 1, pages 505-510
ISBN: 978-989-758-763-4
Proceedings Copyright © 2025 by SCITEPRESS – Science and Technology Publications, Lda.
505
The diagnostic technology of transmission line
component defects adopts typical visual
identification technology, The process relies on
human intervention, That is, by interpreting the
content of the model, People to manually formulate
and extract the features (Younes, 2010)., The process
is relatively complicated and tedious, And most of the
solutions are built for special circumstances, Its lack
of elasticity and universality, The challenges mainly
include: first, the detection objects of transmission
lines have different scale characteristics, Thus a
single perspective inspection may lead to the loss of
detail features, It will also make the scale difference
between the different test objects become more
obvious; Second, the variety of detection objects, For
example, for the displacement identification of the
transmission line flat pressure ring., The difficulty in
this type of object identification is the movement of
transmission line components, Instead of the device
itself, The diversity of its inspection angles increases
the difficulty of identification; In addition, multiple
test objects may have similar characteristics; Third,
the inspection background of the detected objects is
very complex, Transmission lines are often laid in
mountains, rivers and other areas with complex
natural conditions., Related external factors put
forward high adaptability and universality
requirements for the algorithm model, Such as
sunshine, haze, rainstorm and so on. In order to
effectively solve the above problems., relevant
scholars gradually calculated and put forward the
research on the optimization of transmission line
algorithm, and adopted the digital twin combination
algorithm model as the reference model. This kind of
model not only abandons the traditional anchor frame
mechanism, but also shows certain advantages in
dealing with problems such as target differences.
Therefore, the update and iteration of the algorithm
combining the transmission line digital twin and the
physical model not only maintains the real-time
performance of the hidden danger detection, but also
surpasses the traditional two-stage detection
algorithm in terms of efficiency..
2 DESCRIPTION OF THE
RELATED PROBLEMS
2.1 Digital Algorithm of the
Transmission Line
In view of the low proportion of power lines in the
model, and the targets of different types to be
inspected are significantly different in size, so in the
algorithm structure of the digital twin combination
model, the deep feature integration is carried out by
the method of feature map accumulation. Using this
kind of hybrid strategy can amplify the data contained
in each dimension, and then enrich the details
contained in the feature mapping, effectively enhance
the description power of the digital twin combined
with the model feature mapping, and have a positive
effect on the completion of multi-scale target
problems, and will not increase the number of
features, and effectively reduce the resources required
for the model operation. This model subdivides the
channel focusing step on the feature diagram of
power lines into two single-dimensional feature
extraction processes, which helps to accurately
determine the target position of power lines in
complex scenes and improve the accuracy of target
detection. Therefore, the digital algorithm of the
transmission line is constructed, as shown in formula
(1):
)(wz
w
c
),(
1
)(
0
wjx
H
wz
Hj
c
w
c
=
(1)
),( wjx
c
In formula (1), H represents the height
and represents the output value of the processed c-th
channel in the width w direction. According to the
above calculation procedure, the feature mapping Z
can be obtainedw. Subsequently, the encoded feature
map is combined according to the channel dimension,
compressed by the convolution kernel of 11, and the
activation function is applied to build the feature
mapping model f of the middle layer, as shown in
formula (2):
))),(((
wh
ZZConcatFf
δ
=
(2)
δ
In formula _ (2), it represents the nonlinear
activation function, F represents the convolution
factor, and represents the merging operation of
channel splicing.
),(
wh
ZZConcat
2.2 Algorithm Optimization of
Transmission Line Digital Twin
and Physical Model
)(wz
w
c
Based on the above transmission line digital
algorithm, the digital twin algorithm is used to
INCOFT 2025 - International Conference on Futuristic Technology
506
reconstruct the decoupled tensor at the channel level
and adjust it to the c-dimensional region to form the
eigenvector gw. As shown in formula _ _ (3):
))((
w
w
w
fFg
σ
=
(3)
σ
In formula _ (3), the Sigmoid activation
function represents the convolution process.
)(
w
w
fF
By performing the weighted position
multiplication on the input feature graph X, the
position data of the feature graph is integrated, and
thus an algorithm model combining the digital twin
and the physical model of the transmission line is
formed, as shown in formula (4):
),( jiy
c
)()(),(),( jgigjixjiy
w
c
h
ccc
××=
(4)
),( jix
c
)(ig
h
c
)( jg
w
c
)(
w
w
fF
In formula (4),
the total amount of model parameters, the
conventional twin feature value and the twin feature
value, and the feature map output by the model will
be transmitted to the head layer to complete the
classification regression task.
2.3 Classification and Treatment of the
Loss Value
In the digital twin combination algorithm, in order to
distinguish the loss value calculated by the model,
when dx increases, that is, the deviation between the
prediction box and the actual box is large, so the loss
value is calculated from the damage model.
)3,2,1(1 = kiou
k
In the face of the situation of
large positioning deviation, it gives higher
measurement value, which is beneficial to the model
to effectively screen the samples with poor accuracy.
In view of the above problems, this study based on
the digital twin concept, build digital twin
combination algorithm of loss function model,
designed to improve the prediction accuracy of model
prediction, and the detection efficiency of good
prediction box further optimization processing,
prompting prediction box and the actual marking box,
as shown in the formula (5):
=
adxioub
adxiou
loss
k
),(1
0,1
(5)
iou
In formula (5), it represents the mapping
relationship of independent variables in the digital
twin combination algorithm, and k represents the loss
dimension.
4
(3)
Re
38
0
(, , )
ij
iji
ij
N
e
m
χωωω
εω
>
= 
(6)
3 EXPERIMENTAL RESULTS
AND ANALYSIS
3.1 Analysis of the Test Results
For assessing the accuracy of improved digital twin
combination algorithm, this study design group of
control experiment, compare the digital twin
combined sample differences, based on the traditional
physical model characteristic integration, realize the
transmission line digital twin and physical model
algorithm optimization and validation, and by
evaluating the optimal training weights, the specific
experimental results as shown in Table 1.
Table 1: Results of the ablation experiments
After the optimization of the digital twin
combination algorithm, its performance is effectively
improved. The improved digital twinning binding
algorithm A has increased the verification results
from 87.07% to 89% compared to the physical
algorithm model. However, the digital twin
combination algorithm B integrates the CA module
based on the characteristics of the algorithm A, which
improves the verification results to 89.99%. The
digital twin combination algorithm C even integrates
the above three technologies, and the final
verification result reached 90.71%. The iterative
upgrade of the digital twin combination algorithm A
to the algorithm C gradually realizes the increasing
function of the algorithm model, which proves the
Algorithm Test And Verify
/%
Time Consuming
/Ms
Digital Twinning
Combination
Algorith
m
90.71 10.37
Faster-Rcnn 87.07 12.23
Yolov5 76.27 13.42
Yolov4 70.60 16.06
Yolov3 61.68 25.15
Physics Model
Algorith
m
66.34 66.81
Algorithm Optimization and Verification of Transmission Line Digital Twin and Physical Model
507
effectiveness of the transmission line digital twin
combination algorithm proposed in this paper.
In this paper, the current target detection
technology in the field of digital twin combination
evaluates the safety of transmission lines in the form
of verification score. In view of the detection of
transmission line components and their defects, the
accuracy and timeliness are clearly required, this
research compares different algorithm models in
terms of processing time, and the specific test results
are shown in Table 2.
Table 2: Detection results of the different algorithms
Research
To
p
ic:
Research
Methods:
Progress
(
%
)
Digital
construction
Mathematical
simulations,
electrical
ex
p
eriments
60
Operational
prediction
Power deep
learning, data
anal
y
sis
80
Transmission
line twin
digital loss
calculations
Power modeling,
numerical
analysis
40
Twin
maintenance
optimization
Operations
Research and
Decision Tree
Analysis for
Trans
ortation
30
Among the identification targets of the above
algorithm, different algorithm models show different
levels in terms of accuracy, among which the average
verification accuracy of the digital twin combination
algorithm is as high as 90.71%; in the calculation of
the model recognition speed, the most prominent
performance is the digital twin combination
algorithm, and the recognition speed is only 10.37 ms.
In this paper, the digital twin combination algorithm
model has made special adjustments to the
transmission line architecture to make the algorithm
model more streamlined and accurate.
In order to comprehensively check the
identification efficiency of various algorithm models,
the detection results are displayed graphically, as
shown in Figure 1. After observing the graphical data,
it can be seen that the digital twin combination
algorithm developed in this study has better
identification ability for closely distributed
transmission line targets compared with the
traditional physical algorithm model. Although
Faster-RCNN, as a two-step recognition algorithm,
performs well in missing targets, it brings the problem
of false identification, that is, the same target is
repeatedly identified many times under the same
environment. According to comprehensive analysis,
the digital twin combination algorithm of
transmission line has higher verification accuracy,
faster recognition speed and lower error value.
1Figure 1: Visual results of the different algorithms
3.2 Verification of Generalization
Capability
In the detection of transmission lines, it may
encounter interference from various external
conditions, such as unclear images, exposure
problems caused by overbright light, etc. In view of
this, this study takes the above external factors into
consideration, and the disturbed algorithm model is
analyzed and realizes visual processing, so as to test
the applicability and generalization ability of the
proposed algorithm. As shown in Figure 2.
2 Figure 2: Detection results in the model-based fuzzy state
As shown in Figure 2, it is clearly observed that
the digital twin combination algorithm proposed in
this study presents robust recognition performance
despite objective disturbances such as overexposure
and picture blur. In addition, other algorithms show a
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508
certain degree of detection bias, such as the Faster-
RCNN algorithm misidentifies the balance ring as the
balance ring itself; in the fuzzy model scenario, the
insulator damage is not effectively detected, but the
digital twin combination algorithm accurately
identifies, so it has high identification accuracy.
Figure 3: Detection results under haze interference state
Under the same conditions, for the identification
targets of different algorithms, the excellent detection
results shown by the digital twin combination
algorithm also reflect the powerful performance of
the model. As shown in Figure 3, the identification
ability of different algorithms has obvious differences
in the environment of poor light or haze interference
environment. In contrast, YOLOv5 and Faster-
RCNN algorithms have a certain degree of
misdetection, while the digital twin combination
algorithm shows a relatively excellent detection
efficiency in the identification performance. As
shown in the Figure 4.
Figure 4: Detection results of different defects in the same
environment
In order to further verify the applicability and
generalization ability of different algorithms in the
data set, a new region was selected for comparative
analysis, and applied to the identification target of
transmission lines collected from other regions. The
final measurement results are basically the same, as
shown in Figure 5.
Figure 5: Identification of the targets in another region
As shown in the figure, the digital twin
combination algorithm proposed in this paper is
excellent, and no omission or misdetection has been
found. Based on the above analysis, for the
comparative analysis of different algorithms, the
detection effect of YOLOv4 is relatively poor, failed
to identify any detection target, other algorithms
failed to identify the shock hammer target, only the
digital twin combination algorithm detected the shock
hammer target. In addition, Faster-RCNN algorithm
does not perform well in detecting intensive targets,
and the problem that the same target is frequently
identified multiple times is more serious, but the
digital twin combination algorithm can accurately
detect, so it is further proved that the digital twin
combination algorithm has strong applicability and
generalization ability.
3.3 Calculation and Analysis of the
Loss Value
In the above digital twin combination algorithm, the
k value is set as 2 according to experience, and the b
value is calculated through the digital twin
combination algorithm, and moderate approximate
calculation is implemented. Finally, the loss value of
the digital twin combination algorithm is 0.70711.
The specific calculation results are shown in Figure
6.
Figure 6: Loss values of the digital twin-binding algorithm
Algorithm Optimization and Verification of Transmission Line Digital Twin and Physical Model
509
4 CONCLUSIONS
To sum up, this study for the core components of
transmission lines and safety hidden trouble accurate
detection, based on the actual operation situation, put
forward a transmission line digital twin combined
with physical model of target identification
algorithm, and with the current commonly used
YOLOX algorithm, Faster-RCNN algorithm
comparative analysis, through the integration of local
characteristic analysis, accurate comparison of
different algorithms and generalization ability, loss
value. By classification management and index
comparison, through the transmission line digital
twin and physical model algorithm optimization and
validation, the accuracy increased by 3.64%, average
validation accuracy of 90.71%, identification speed
only 10.37 milliseconds, loss value of 0.70711, in
different algorithms of various index in the highest,
the transmission line digital twin and physical model
algorithm combined positive influence on
transmission line detection.
ACKNOWLEDGEMENTS
Research and demonstration of full lifecycle digital
application of power grid engineering based on
GIM+GIS+IoT data fusion
REFERENCES
Buljak, V., & Buljak, V. (2012). Optimization algorithms.
Chen, P. (2015). Optimization algorithms Full-3d seismic
waveform inversion: Theory, software and practice (pp.
311-343).
Csiszár, S., & Ieee. (2007, Sep 13-15). Optimization
algorithms. Paper presented at the International
Symposium on Logistics and Industrial Informatics,
Wildau, GERMANY.
Ghaedi, A., Bardsiri, A. K., & Shahbazzadeh, M. J. (2023).
Cat hunting optimization algorithm: A novel
optimization algorithm. Evolutionary Intelligence,
16(2), 417-438.
Li, W. Y., & Li, W. (2014). Optimization algorithms.
Lin, Z. C., Zhang, H. Y., Lin, Z., & Zhang, H. (2017).
Optimization algorithms.
Trojovska, E., Dehghani, M., & Trojovsky, P. (2022).
Zebra optimization algorithm: A new bio-inspired
optimization algorithm for solving optimization
algorithm. Ieee Access, 10, 49445-49473.
Vidyasagar, M., & Vidyasagar, M. (2020). Optimization
algorithms.
Yang, X. S. (2011). Optimization algorithms. In S. Koziel
& X. S. Yang (Eds.), Computational optimization,
methods and algorithms (Vol. 356, pp. 13-31).
Younes, L. (2010). Optimization algorithms Shapes and
diffeomorphisms (Vol. 171, pp. 395-403).
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