Assessment of the main features of the model of dissemination of information in social networks

International Journal of Electrical and Computer Engineering (IJECE)
Vol. 13, No. 6, December 2023, pp. 6729~6736
ISSN: 2088-8708, DOI: 10.11591/ijece.v13i6.pp6729-6736  6729
Journal homepage: http://ijece.iaescore.com
Assessment of the main features of the model of dissemination
of information in social networks
Assel Imanberdi1
, La Lira1
, Kulmuratova Aitolkyn2
, Rzayeva Leila2
, Gulnara Abitova2
,
Bakiyeva Aigerim1
, Orynbayeva Ainur3
, Baimakhanbetova Assem3
1
Department of Information Systems, Faculty of Information Technology, L.N. Gumilyov Eurasian National University, Astana,
Republic of Kazakhstan
2
Department of Intelligent Systems and Cybersecurity, Astana IT University, Astana, Republic of Kazakhstan
3
Department of Biostatistics, Bioinformatics and Information Technologies, Astana Medical University, Astana, Republic of Kazakhstan
Article Info ABSTRACT
Article history:
Received Mar 24, 2023
Revised May 25, 2023
Accepted Jun 4, 2023
Social networks provide a fairly wide range of data that allows one way or
another to evaluate the effect of the dissemination of information. This article
presents the results of a study that describes methods for determining the key
parameters of the model needed to analyze and predict the dissemination of
information in social networks. An approach based on the analysis of
statistical data on user behavior in social networks is proposed. The process
of evaluating the main features of the model is described, including the
mathematical methods used for data analysis and information dissemination
modeling. The study aims to understand the processes of information
dissemination in social networks and develop recommendations for the
effective use of social networks as a communication and brand promotion
tool, as well as to consider the analytical properties of the classical
susceptible-infected-removed (SIR) model and evaluate its applicability to the
problem of information dissemination. The results of the study can be used to
create algorithms and techniques that will effectively manage the process of
information dissemination in social networks.
Keywords:
Cluster analysis
Information dissemination
Model parameters
Social networks
Susceptible-infected-removed
model
This is an open access article under the CC BY-SA license.
Corresponding Author:
Assel Imanberdi
Department of Information Systems, Faculty of Information Technology, L.N. Gumilyov Eurasian National
University
010000 Astana, Republic of Kazakhstan
Email: asel_khas@list.ru
1. INTRODUCTION
The study of information dissemination processes is becoming an increasingly important task every
year. This happens for several reasons: firstly, because of the importance of information as such in modern
society, and secondly, with the development of technological progress, including the improvement of means
of communication between people, which now cover almost the entire globe, it has become important
understand how this or that information is distributed [1]. The analysis of these processes allows us to predict
the reactions of certain groups of people to this or that information, and, therefore, it becomes possible to
develop strategies that allow us to work effectively with the audience, for wider coverage.
Also, social networks that have appeared quite recently are becoming more and more visited sites
every day, where people can spend a huge amount of free time, which in turn has led to the fact that most of
the previously consumed information from other sources, people now receive from social networks [2]. Thus,
the applied value in the development of an information dissemination model can lie in many areas at once, for
example, starting from the creation of effective marketing strategies for the development of some news sources,

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Int J Elec & Comp Eng, Vol. 13, No. 6, December 2023: 6729-6736
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to the analysis of business processes that accompany this process and the analysis of communication systems
between people, and, therefore, and analysis of the acceptance of certain opinions in general [3]. Information
dissemination models [4] have several important factors that can affect their suitability for work. For example,
an important problem is that many of the parameters described in such models can be qualitative rather than
quantitative, which makes their use difficult, and besides, these parameters are rather difficult to formalize due
to their subjective nature. It is also necessary to remember that the processes in social networks, being only a
part of the processes on the internet, have a fairly high “impulsivity”, which also complicates the analysis and,
ultimately, can lead to a rejection of the simulated data and the real ones.
By themselves, the processes of dissemination of information are quite similar to the processes of the
spread of epidemics [5]. You can imagine a certain information unit as a virus that infects more and more
people over time, thanks to their communication with each other, the virus, in turn, also has a certain life span,
some group of people has immunity, and so on. Such parallels can be drawn long enough, but for a more
substantive description, they should be considered in the context of already existing methods [6]. To date, there
are several methods that describe these processes. The models built to analyze the dissemination of information
are based on susceptible-infected-removed (SIR) models of epidemics, due to the similarity of these two
processes [7]. However, determining the parameters of the information dissemination model is a complex
problem. First, to determine the parameters of the model, it is necessary to have reliable data on the infection
rate and the spread of information in time and space. Secondly, the model itself can have many parameters that
need to be adjusted for a specific epidemic.
Several attempts have been made to study the dissemination of information using traditional epidemic
models such as the susceptible-infected model, and the susceptible-infected-recovered model. Thus, in research
[8]–[10], epidemic models were proposed to study the spread processes in various social networks. Wang
et al. [11] propose an iterative algorithm for studying an identifiable system and a method for estimating
identifiable parameters. The method of least squares, based on a finite set of observations, helps the authors to
estimate the initial values of the parameters. Next, the authors test the proposed algorithm. In this work, the
least squares method (LSM) is used to estimate the parameters. Chen et al. [12] use the method of moments to
estimate the parameters and develop a numerical algorithm to solve them. The paper also presents experimental
results demonstrating the effectiveness of the proposed method on real datasets. Stolfi et al. [13] developed
numerical tools to accurately calculate the steady state infection probability and influential thresholds,
providing an estimated basis for the dissemination strategy. In research [14]–[17], to estimate the parameters
that determine the model, the authors propose the least squares method with second-order centering. The article
also discusses the problems and future directions of research in this area. Authors use simulations to test their
model and compare it to other models.
2. METHOD
The main purpose of information dissemination analysis is to illustrate the dissemination process. In the
course of the study, an epidemic model was chosen to model the process of information dissemination [18].
Epidemic models are still used to model the dissemination of information. This is because the process of
information dissemination can be compared to an epidemic. Especially on social media. Due to the lack of distance
between agents, the speed of information dissemination is very high (provided that the information is new and of
interest), the dissemination begins with small groups and moves to larger groups until it reaches a peak and starts
to decline. The advantages of the model include its parametric simplicity, as well as transparency in its solution.
The deterministic SIR epidemic model describes how an epidemic is transmitted from one individual (agent) to
another. The process has a decay parameter. The state of an agent can be described by three types: vulnerable,
infected, and immune. The number of agents in the network can be expressed as (1),
𝑁 = 𝑆(𝑡) + 𝐼(𝑡) + 𝑅(𝑡) (1)
where 𝑆(𝑡) is the number of information-receptive agents, 𝐼(𝑡) is the number of informed agents, 𝑅(𝑡) is the
number of unreceptive agents, and 𝑁 is the total number of agents. The unresponsive state can be interpreted
as a loss of interest in the news and further unwillingness to spread it [19]. The following parameters are used
in the model: 𝛽 is the average awareness rate and 𝛾 is the constant average rate of “recovery” per unit of time.
The model can be represented as a system of (1) [20].
{
dS(t)
dt
= −βS(t)I(t)
dI(t)
dt
= βS(t)I(t) − γI(t)
dR(t)
dt
= γI(t)
(2)

Int J Elec & Comp Eng ISSN: 2088-8708 
Assessment of the main features of the model of dissemination of information in social … (Assel Imanberdi)
6731
As method of convolutional neural networks (CNN), the ResNet152V2 method was used, which
makes it there are various methods for estimating parameters in epidemic models [21]. In the work, the states
of agents are described by real data on three current topics of the VK social network based on a detailed
analysis. To estimate the parameters in this work, the authors used a geometric approach. Using a dataset
obtained from various news channels of a social network, tangents were drawn to each graph of the function
to determine the slope, then, using a system of equations and initial data, unknown parameters are estimated,
such as the average speed of agent awareness and the average speed of “recovery”. The dataset can be
represented as follows: likes, reports, the sum of likes and reports, views, subscribed, and unsubscribed. Thus,
from the system of (3) we obtain the following formulas for finding the parameters:
{
𝛽 = −
𝑡𝑔𝛼
𝑆(𝑡)𝐼(𝑡)
=
𝑡𝑔𝛽
𝑆(𝑡)𝐼(𝑡)
γ =
tgα
I(t)
(3)
where 𝑆(𝑡) is 𝑁-views-subscribed at time 𝑡; 𝐼(𝑡)-sum of likes and reports. Information propagation models
can be implemented using various methods and approaches such as Cox-Ingersoll-Ross (CIR) models, random
walk models, and percolation models. Depending on the goals and parameters set, you can choose the
appropriate method and implement it using software tools. In this work, the construction of an information
dissemination model with given parameters is implemented in the SiminTech program [22] using functional block
programming Figure 1.
Numerical integration was performed by the 4th
-order Runge-Kutta method [23] with a fixed step of
0.001 (day). Thus, knowing the initial number of information-receptive agents, the initial number of informed
ones, and the distribution coefficients, we can model the information dissemination model. To evaluate the
main features of the model, the authors used hierarchical cluster analysis associated with the construction of
dendrograms. In this paper, we consider a hierarchical agglomerative algorithm. Before the start of clustering,
all objects are considered separate clusters (one element in each cluster), which are combined during the
implementation of the algorithm. First, a pair of nearest multidimensional elements are selected, which are
combined into a cluster; as a result, the number of clusters becomes equal to (n-1). The procedure is repeated:
either the two elements are combined again, or the element is added to the already existing nearest cluster. This
continues until all clusters are united, that is until a single cluster containing all elements is obtained. At any
stage, the association can be interrupted by obtaining the desired number of clusters. As a result of successful
analysis and integration, our study revealed clusters (branches) on three topical topics.
Figure 1. Functional block representation of the model
3. RESULT AND DISCUSSION
3.1. Data analysis for plant disease classification
In this paper, the social network “VK” is considered, as it is the most frequently visited and largest
site on the Kazakhstan Internet. As the research topics of the communities, current news related to politics,

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6732
news related to information technology, as well as current news from the field of travel were selected. The
study period was two calendar weeks since this period is the minimum possible for the full registration of the
outflow and growth of subscribers. For each day, the average parameters of the model were obtained, such as the
number of likes, reposts, views, and the number of subscribed and unsubscribed agents. The data required for the
parameters described above were collected and adapted to the dissemination model. The data is systematized in
Excel tables, as it is the most convenient software for such operations among those that do not require special
study, besides, data from such tables is much easier to use in other programs. The practical implementation of the
information dissemination model is implemented in the SiminTech programs for modeling the process of
information dissemination and Statistica Soft [24] for assessing the main features of the model. Based on the data
obtained from a publication related to information technology, using a geometric approach, having an initial
number of agents susceptible to information, and an initial number of informed ones, we modeled an information
dissemination model and obtained the main parameters of the model Figure 2.
Figure 2. Information dissemination modeling
However, there are some discrepancies between the simulation results and the real social network
data. This is due to the insufficiency of the number of model parameters necessary for a complete description
of the processes. The study of the processes of dissemination of information in social networks is an important
task in the modern information society. Such a study makes it possible to identify the patterns and principles
that guide users when distributing information in social networks. To conduct such studies, network analysis
methods, statistical methods, and machine learning are usually used [25]. One of the statistical methods is the
hierarchical tree. The Ward method was used, where the distance between clusters is equal to the sum of
squared distances between objects and the center of the cluster Figure 3.
In Table 1 shows the meanings of selected topics discussed in social networks, where they are shown
between groups (between CC) and within groups (within CC) [26]. When analyzing the variance, the 3 topics
considered for the model parameters were selected taking into account the large distance between classes and
the small distance between features within the class. The results of the analysis of variance for the three classes
show a good quality of classification: the significance of the level is less than 5% everywhere.
Potential applications of model parameterization, including more effective development of marketing
and advertising strategies in social networks, as well as to analyze the impact of information on public opinion
and decision-making. Determining the main parameters of the information dissemination model can also be
useful for developing more accurate and efficient algorithms for detecting and combating fake news in social
networks. Evaluation of the main features of the information dissemination model helps to determine the most
effective methods of communication and improve its dissemination.

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Figure 3. Dendrogram of clusters obtained using 3 hot topics in social networks: Ward’s method,
Euclidean distance
Table 1. Analysis of the variance of the topics covered
Variable Analysis of variance
Between df Within df F significance
Turkey 0.003324 2 0.000003 3 1430,932 0.000034
Ukraine 0.004849 2 0.000013 3 542,301 0.000145
IT1 0.007686 2 0.000026 3 437,402 0.000200
IT2 0.009063 2 0.000040 3 343,447 0.000287
Travel1 0.025258 2 0.000093 3 405,541 0.000224
Travel2 0.038678 2 0.000141 3 412,478 0.000218
4. CONCLUSION
In this article, we considered the classic SIR epidemic model and adapted it to the problem of
disseminating information in social networks by introducing parameters, β, and γ, representing the rate of agent
awareness and the rate of “recovery”, respectively. The collection and systematization of data was carried out
and the factors that influence the dissemination of information were formulated. Using a geometric approach,
the main parameters of the model were determined. Based on the results obtained in the work, we can conclude
the possibility of applying the classical epidemic model to the problem of disseminating information in social
networks. However, there are some discrepancies between the simulation results and real data, this is due to
the insufficient number of model parameters necessary for a full description of the processes. Further, using a
hierarchical classifier, Statistica Soft evaluated the possibility of applying the epidemic model to the problem
of information dissemination.
SIR models provide insight into the coverage and quantitative distribution of information (how many
agents received the information in total) but do not provide insight into the distribution channels of information.
This model is well suited for the preliminary calculation of the coverage of network agents. In the future, using
the model, it is planned to investigate the parameters that affect the reach of the social network audience. For
example, the time of publication, the use of virtual marketing to different communities. Even though there are
several works, research in the field of information dissemination is relevant and needs to be improved in this
area.
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BIOGRAPHIES OF AUTHORS
Assel Imanberdi in 2016 she graduated from the Eurasian National University
named after L.N. Gumilev with a degree in Information Systems. In 2018, she received a
master’s degree in the specialty Information Systems. She began her career in 2018 as a
specialist in the Joint Stock Company National Information Technologies. Currently, he is a
doctoral student at the Department of Information Systems of the Eurasian National University
named after L.N. Gumilev. She is a beginner researcher, and her scientific interests include data
analysis, machine learning, image processing, mathematical and computer modeling. She can
be contacted by email: asel_khas@list.ru.

6735
La Lira in 1984 she graduated from the Kazakh State University named after S.M.
Kirov with a degree in Mathematics. In 1998 she defended her thesis in the specialty “05.13.16-
Application of computer technology, mathematical modeling and mathematical methods in
scientific research” La L.L. is associate professor of the Department of Information Systems in
Eurasian National University named after L.N. Gumilev. She is the author of more than 50
scientific papers, including 8 articles in the Scopus database. Scientific interests-artificial
intelligence, data mining, fuzzy systems. She can be contacted at email: lira_la@hotmail.com.
Kulmuratova Aitolkyn in 2016, she graduated from Karaganda State Technical
University with a bachelor’s degree in Automation and Control. In 2018, she graduated from
Karaganda State Technical University with a master’s degree. During her studies, she worked
as an engineer at the university and participated in a project to develop a subsystem designed to
transmit telemetry data. She began her career as a teacher in 2021 at the Department of Applied
Mathematics and Informatics at Karaganda Buketov University, and currently teaches at the
Department of Intelligent Systems and Cybersecurity at Astana IT University. She is a beginner
researcher, and her scientific interests include computer science, machine learning, RF
electronics, and cybersecurity. She can be contacted at email: ait.sovet@gmail.com.
Rzayeva Leila received her B.S, M.S., and Ph.D. from L.N. Gumilyov Eurasian
National University, Astana, Kazakhstan, in 2015. She works as an Assistant Professor and
Researcher at Astana IT University, Department of Intelligent Systems and Cybersecurity
(Nur-Sultan, Kazakhstan). She is having a total teaching experience of more than 10 years.
Leila Rzayeva has published more than 30 national/international research articles. Her
interests are control systems and industrial automation, robust control system, machine
learning (ML), deep learning (DL) and design of control information systems, as well as the
design of neural networks and artificial intelligent systems. She can be contacted at email:
l.rzayeva@astanait.edu.kz.
Gulnara Abitova received her M.S. degree in Cybernetics in 1988 from Moscow
Institute of Allows and Steel at Moscow, Russia, and her Ph.D. in Automation and Control
in 2013 from the State University of New York (SUNY) at Binghamton and L.N. Eurasian
National University, Kazakhstan. She graduated from the Postdoctoral Program in Control
Systems in 2012 from Binghamton University, USA. Dr. Abitova worked as a Visiting
Professor and Researcher at the Department of Electrical and Computer Engineering at
Binghamton University, USA, in 2010-2012. In 2017, she was an Invited Professor at the
Savonia University of Applied Sciences and Technology in Savonia, Finland. She published
more than 100 research articles, 6 monographs and books, and 3 theses. Her current research
interest includes control systems and industrial automation, simulation and modeling, neural
networks technology, artificial intelligent and cyber security. She can be contacted at email:
abitova.gul@gmail.com.
Bakiyeva Aigerim in 2010 she graduated from the Eurasian National University
named after L.N. Gumilev with a degree bachelor in Informatica. In 2019 she defended her
dissertation in the specialty 05.13.17-Theoretical informatics» and “6D075100-Informatics,
computer engineering and management” and received a candidate of technical sciences and
Ph.D. She began her career in 2010 as an assistant teacher at the Department of Social Sciences
and Humanities of Kazakh National University of Arts. Currently, she is a Senior Lecturer at
the Department of Information Systems of Eurasian National University named after L.N.
Gumilev. She is the author of more than 35 scientific papers, including 2 monographs, 5 articles
in the Scopus database. Scientific interests-information systems, data mining, natural language
processing. She can be contacted at email: m_aigerim0707@mail.ru.

 ISSN: 2088-8708
6736
Orynbayeva Ainur graduated from Abay Almaty State University in 2000 with a
degree in physics and computer science. In 2015, she graduated from the Kazakh University of
economics, finance and international trade with a degree in Information Systems. In 2021, she
studied at the L. N. Gumilyov Eurasian National University in the specialty 8D01511-Computer
Science. In 2001, she worked as a teacher at the Department of Computer Science, Mathematics
and biophysics at the Kazakh National Medical University named after Asfendiyarov. Since
2008, she has been working as a senior lecturer at Astana Medical University. She is the author
of more than 30 scientific papers and 1 article in the Scopus database. She can be contacted at
email: ainur_tas@mail.ru.
Baimakhanbetova Assem graduated from the Kyrgyz State University named after
Ishenaly Arabayev in Bishkek in 2005 with a degree in Mathematics and computer science, was
awarded the qualification degree “teacher”. Since 2007, he has been working as a senior lecturer
in “Astana Medical University”. You can contact her by the email: assemaktore@gmail.com.

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