An Approach Towards Automate Models Construction and Research of
Wireless Local Area Networks based on State Transition Diagram
KVITOSLAVA OBELOVSKA1, KHRYSTYNA PELEKH1, YURIY PELEKH1,
ELEONORA BENOVA2, ROSTYSLAV LISKEVYCH3
1Computer Science and Information Technologies,
Lviv Polytechnic National University,
12 Stepana Bandery str., Lviv,
UKRAINE
2Department of Information Systems,
Comenius University Bratislava,
Bratislava,
SLOVAK REPUBLIC
3Ukrainian Industrial Telecommunications LLC,
Lviv,
UKRAINE
Abstract: - Wireless Local Area Networks (WLANs) are widely used and their number is constantly increasing.
Therefore, the creation of models for their detailed study, and even more, so the automation of this process is an
urgent task. As an example of the research object, we chose the Media Access Control (MAC) sublayer and the
Carrier Multiple Access with Collision Avoidance (CSMA/CA) access scheme. A simplified version of the
state transition diagram was suggested by us, and an analytical model based on a system of differential
equations was developed. Automation of the process of creating such models is realized by a software solution
developed to automate the construction of analytical models of any objects described by a state transition
diagram. The program automatically constructs and solves a system of differential equations using the
substitution method, as well as constructs state diagrams.
Key-Words: - Wireless Local Area Network (WLAN), Media Access Control (MAC) sublayer, access to the
physical environment, CSMA/CA scheme, State Transition Diagram, Mathematical model
Received: August 25, 2022. Revised: September 26, 2023. Accepted: October 4, 2023. Published: November 1, 2023.
1 Introduction
One of the important tasks for the improvement of
wireless communication is to increase the efficiency
of wireless local networks and ensure the required
quality of service. Wireless communication is
developing rapidly, and at this stage, significant
progress can be noted in increasing the transmission
speed at the physical level of the network
architecture. However, the physical environment of
a Wireless Local Area Network (WLAN) is
common to all its nodes, and special methods of
organizing station access to the common
environment divide this environment between active
stations and require the use of certain significant
resources, including time. As a result, even with the
use of the most effective technologies at the
physical layer, the efficiency of using wireless
channels wants to be better. Therefore, the analysis
and improvement of one of the bottlenecks of
wireless local networks, the Media Access Control
sublayer (MAC-sublayer), which is responsible for
stations' access to the shared environment, is an
urgent and important task. One of the ways to solve
this problem is to develop models that will allow
you to determine the characteristics of existing
networks, analyze them, and develop ways to
improve them.
Creating models for network analysis is a
complex, highly intellectual, time-consuming task.
Therefore, the development of an approach for
automating the construction of models of a certain
class is a significant contribution to the solution of
this problem.
The main contributions of this paper can be
summarized as follows:
Automation building process analytical
models of the Carrier Multiple Access with
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DOI: 10.37394/23209.2023.20.41
Kvitoslava Obelovska, Khrystyna Pelekh,
Yuriy Pelekh, Eleonora Benova,
Rostyslav Liskevych
E-ISSN: 2224-3402
390
Volume 20, 2023
Collision Avoidance (CSMA/CA) scheme
and their investigation.
Development of an approach to automating
the construction of object models that can be
described by a diagram of transitions with an
arbitrary number of states, transitions, and
their intensities.
2 Related Work
The current trend in the development of
telecommunication technologies is aimed at
increasing the use of wireless communication and
the requirements for its quality. One of the main
problems of wireless communication is the sharing
of common physical environment resources between
active participants. In Wireless Local Area
Networks, the actual direction of research is the
analysis and improvement of access methods to the
physical environment.
There are several categories of access methods to
the shared physical environment, the most common
of which is the competition-based method. The
competitive access method is used by such well-
known standards as IEEE 802.11 for WLAN, [1],
and IEEE 802.15.4 for low-speed wireless personal
networks (Low-Rate Wireless Personal Area
Networks, LR-WPAN), [2]. The access method
described in these standards is implemented as
Carrier Sense Multiple Access with Collision
Avoidance. A lot of work has been devoted to the
study and improvement of the CSMA/CA scheme.
Some refer to the operation of the method in
wireless local area networks, [3], [4], [5], [6], others
in wireless sensor networks, such as, [7], and still
others in wireless body area networks (WBAN), for
example, [8].
Articles, [3], [5], can be used as an example of
improving the CSMA/CA scheme for wireless local
networks and illustrating the use of machine
learning for these purposes. To increase the
performance of the CSMA/CA scheme,
reinforcement learning is used to optimize the value
of the contention window by adapting to the traffic
in the WLAN. As a result, the proposed access
scheme has a higher throughput than the existing
CSMA/CA scheme. In, [7], to improve the
performance of non-slotted CSMA/CA, the authors
propose a modified non-slotted CSMA/CA that
divides the backoff delay into two components:
main and additional. The analysis of the modified
CSMA/CA was carried out using the Markov
model, and the expressions for estimating the
average delay, energy consumption, and reliability
were obtained. The OPNET simulation package was
applied to test the proposed Markov model and
compare the modified method with the standard one.
The results demonstrate that the modified CSMA
improves reliability while reducing the average
delay. Article, [9], proposes a modified CSMA/CA
scheme that provides channel coordination between
heterogeneous wireless technologies. Wi-Fi (IEEE
802.11) and Zigbee (IEEE 802.15.4) networks are
used as WLAN and WPAN technologies. An
important positive aspect is that the proposed
method does not require modification of hardware
and standards for either WLAN or WPAN. The
paper, [9], proposes an improved Traffic Class
Prioritization based on the CSMA/CA scheme for
IEEE 802.15.4 Medium Access Control in intra-
wireless Body Area Networks. The prioritized
channel access is achieved by assigning a backoff
period range to each traffic class in every backoff
during contention. The main advantage of the
proposed scheme is reduced packet delivery delay,
packet loss, and energy consumption, and improved
throughput and packet delivery ratio.
One of the current areas of improvement in
wireless communication is the use of Quality of
Service (QoS) mechanisms, both in mobile
communication networks, [10], and in local
networks, [4], [11]. To improve QoS in WLAN, in
the work, [4], adaptive mechanisms for managing
parameters of the CSMA/CA scheme are proposed,
in, [11], for CSMA/CA was proposed a new model
used a feedback-controlled method with fuzzy logic.
Various mathematical tools are used to study the
MAC sub-layer, for example, Markov processes,
[7], [10], [12], machine learning, [3], [5], and
analytical and simulation modeling, [4], [5], [7].
They use both their developed programs, [4], and
special tools, such as Network Simulator,
OMNET+, OPNET, Graphical Network Simulator,
Matlab/Simulink, Maple, CISCO Packet Tracer, and
others.
The main modes of wireless local network
operation at the MAC-sublayer are described in, [1].
In the paper, [6], a description of the operation of a
wireless local network station is presented and a
diagram of transitions between its states is given.
This diagram has been described by a system of
differential equations and, as a result, analytical
expressions that allow estimating the probability of
a WLAN station being in each of its possible states
were defined, [13].
This paper proposes an approach for automating
the model construction that describes, similar to
[13], the MAC-sublayer of local networks using a
system of differential equations. With this approach,
a system of automated model construction based on
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DOI: 10.37394/23209.2023.20.41
Kvitoslava Obelovska, Khrystyna Pelekh,
Yuriy Pelekh, Eleonora Benova,
Rostyslav Liskevych
E-ISSN: 2224-3402
391
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transition state diagrams was developed. The
relevance of such studies is confirmed by works on
the automation of intellectual processes and the
model's construction for other applications, [14],
[15], [16], [17], [18].
3 Model of the CSMA/CA Scheme of
IEEE 802.11 Standard
The state transition diagram of the CSMA/CA
method of a wireless station when organizing frame
sending includes the following set of states, [6]: idle
state, non-Backoff carrier sensing state, Backoff
state, collision state, successful transmit state, wait
for acknowledge or receive negative acknowledge
NAK state, and receive acknowledge (ACK) state.
After a successful transmission, the station by
default must wait until the destination receives an
ACK confirmation frame. During this interval, the
station cannot perform new operations. Only after
receiving the ACK frame, the station can proceed to
the transmission of the next frame. Considering this,
it is advisable and possible to simplify the model by
combining the state of successful transmission and
waiting for acknowledge state into one - the state of
successful transmission and receipt of the ACK
frame. Figure 1 shows a state transition diagram that
implements this simplification.
The CSMA/CA state transition diagram has 6 states:
1 idle state.
2 non-backoff carrier sensing state.
3 backoff (failure) state.
4 collision state.
5 wait for acknowledgment or receive
NAK state.
6 successful transmission and receiving
ACK acknowledge the state
Compared to the original scheme described in [6],
it lacks the successful transmission and
acknowledgment waiting states, so it introduces one
combined state as described above.
Let us denote by λ the intensity of the station's
transition from one state to another. Then, following
Figure 1:
λ1 the intensity of transition of the station
transition from the idle state to the non-
backoff carrier sensing state.
λ2 the intensity of the station transition
from non-backoff carrier sensing state to
backoff state.
λ3 the intensity of the station transition
from the backoff state to the non-backoff
carrier sensing state.
λ4 the intensity of the station transition
from non-backoff carrier sensing state to
collision state.
λ5 the intensity of the station transition
from collision state to wait for acknowledge
or receive NAK state.
λ6 the intensity of the station transition
from wait for acknowledge or receive NAK
state to backoff state.
λ7 the intensity of the station transition
from the state of non-backoff carrier sensing
state to the successful transmission and
receive ACK acknowledge state.
λ8 the intensity of the station transition
from the successful transmission and receive
ACK acknowledge state to the non-backoff
carrier sensing state.
λ9 the intensity of the station transition
from the successful transmission and receive
ACK acknowledge state to idle state.
If a random process characterized by discrete
states and continuous time describes the system,
then its mathematical model will be a system of
differential equations, [12]. For the one shown in
Figure 1 graph system can be written as:
󰇛󰇜
 󰇛󰇜󰇛󰇜
󰇛󰇜
 󰇛󰇜󰇛󰇜󰇛󰇜󰇛󰇜󰇛󰇜
󰇛󰇜
󰇛󰇜
 󰇛󰇜󰇛󰇜󰇛󰇜
󰇛󰇜
 󰇛󰇜󰇛󰇜
󰇛󰇜
 󰇛󰇜󰇛󰇜
󰇛󰇜
 󰇛󰇜󰇛󰇜󰇛󰇜
󰇛󰇜
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Kvitoslava Obelovska, Khrystyna Pelekh,
Yuriy Pelekh, Eleonora Benova,
Rostyslav Liskevych
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Fig. 1: Simplification state transition diagram for the CSMA/CA schema
To study the operation of the station in the
stationary mode, the system of equations (1) can be
rewritten in the system of algebraic equations:






(2)
The total probability that the system is in any of
the discrete states is equal to 1, which gives the
normalization identity:

 (3)
To solve the system, we will use the method of
substitutions and represent all probabilities through
the probability p1.
From the first equation of system (2), the
probability of the station being in the sixth state due
to the probability p1 is deduced:
(4)
From the sixth equation of system (2)
considering equation (4):


(5)
From the fourth equation of system (2)
considering equation (5), we obtain the probability
of being in the fourth state:

(6)
From the fifth equation of system (2) considering
equation (6), we get the probability of being in the
fifth state:


(7)
From the third equation of system (2)
considering equation (7):
󰇛󰇜
󰇛󰇜
󰇛󰇜󰇛󰇜
(8)
Substituting (4) - (8) into (3), we get the
probability of the system being in any of the six
states:

󰇛󰇜󰇛󰇜


(9)
󰇛
󰇛󰇜󰇛󰇜


󰇜 (10)
For simplification, we introduce the notation:
󰇛
󰇛󰇜󰇛󰇜


󰇜 (11)
Stationary probabilities are determined by the
formulas:
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The probability of the station being in an idle
state: (12)
The probability of the station being in a non-
backoff carrier sensing state:

(13)
The probability of the station being in a
backoff state:
󰇛󰇜󰇛󰇜
(14)
The probability of the station being in a
collision state:

(15)
The probability of the station being in wait
for acknowledge or receive NAK state:

(16)
The probability of the station being in
successful transmission and receiving ACK
state:
(17)
The obtained analytical expressions (12)-(17)
make it possible to estimate the probability of a
WLAN station being in each of its states depending
on the intensities of transitions between states.
4 Automatization of Creating a
Model of the CSMA/CA Scheme
The analytical expressions obtained above in
Chapter 3 are the results of a manual calculation.
Since these calculations are time-consuming and
cumbersome, and it is easy to make a mistake, it
was decided to develop a program to automate the
process of building analytical models based on the
state transition diagram, which will greatly facilitate
the process of building a system of differential
equations and its solution using the substitution
method. If you need to make any changes in the
model, you won't have to do large-scale calculations
manually. It will be done automatically in a few
minutes with the program.
The developed program computes systems of
algebraic equations by recognizing and converting
textual data into numerical data. This program has
several advantages over traditional methods of
solving systems of algebraic equations.
First, it is more flexible and adaptive as it can work
with textual data. Second, it is more accurate and
efficient as it can recognize and convert textual data
into numerical data.
This software solution can be used to automate
the construction of analytical models of objects that
can be described by a transition diagram with an
arbitrary number of states, transitions, and different
transition intensities.
The program allows you to describe the
operation of the station as follows:
Build a system of differential equations
based on an arbitrary number of states and
transitions with intensities between them.
Obtaining analytical expressions representing
the probability of the station being in each of
its states as a function of the intensity of
station transitions from each of its states to
another using the substitution method.
Build a diagram of state transitions with the
possibility of editing.
The program works with intensities of transitions
between states given in two ways: numerical
intensities or intensities expressed by lambda
expressions denoted by the letter L (Figure 2).
Fig. 2: User input for the calculation
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Two data processing algorithms have been
developed for this purpose: textual and numerical.
For example, if a transition from the first state to the
second is possible, then you need to set 2 - L1 or 2 -
1 (assume that the intensity of the transition from
the first state to the second is 1), and the program
will automatically use one of the calculation
algorithms.
This possibility of entering intensities is quite
convenient because for the first time, you can build
a system of equations with intensities defined by
lambda expressions, and in further calculations or
experiments you can specify numerical intensities.
After introducing transitions between states, it is
possible to redefine the intensity of transitions
through L1, L2, ...., and Li. The proposed
redefinition can be implemented in several ways:
express Li in terms of Lk, use additional
coefficients, or specify numerical values.
To implement the calculation of the system of
algebraic equations, algorithms were developed for
processing text data, their recognition, and
conversion to numerical values for further
processing and calculation of equations.
Since the program works with the intensities of
transitions between states in two formats -
numerical or symbolic with a lambda symbol, there
was a need to correctly recognize and process the
intensities of transitions entered by the user.
Accordingly, it was decided to check whether the
entered intensities contain text values. Depending
on this, different data handler classes are used. It is
also necessary to recognize mathematical operations
entered in text format, especially in the case of
redefining the intensities of transitions between
states, which were initially determined directly
through the lambda symbol. For this purpose, a text
line analyzer was developed with the recognition of
mathematical operators "+", "-", "*", and "/",
considering the order of their processing and
conversion into a numerical value.
In the process of calculations, the intensities of
transitions determined by one parameter (number or
coefficient) are determined first, and the intensities
expressed by one mathematical operation are
worked out in the next step. Then the intensities,
which contain brackets, are calculated and the order
of operations processing must be considered. Those
transition intensities that contain equations with
many parameters, such as L1 + k*(1 L1 m) + L2
+ q, are worked out last.
The result of processing is analytical expressions
representing the probability of the station being in
each of its states (Figure 3). It also describes the
transitions between the states of the station using the
state transition diagram. Accordingly, p1, p2, p3,
p4, p5, and p6 are the probabilities of being in each
of the states.
The software product that automates the process
of building analytical models of objects was
developed using the C# programming language and
the .NET 6 technology stack. Windows Presentation
Foundation (WPF) was used as a platform for
software product development it is a user interface
framework for developing Windows desktop
applications. The user interface is designed using
the declarative XAML markup language used in
WPF. WPF was chosen for the development of the
desktop application because it provides everything
needed to create an innovative and functional user
interface. WPF offers a wide range of tools and
capabilities that allow us to create applications that
look and perform great on any device.
Fig. 3: Output of the program
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Additionally, WPF is a relatively new platform,
which means that it is constantly evolving and
improving.
The program is a significant achievement in the
field of computer programming. This software
solution has the potential for wide application in a
variety of disciplines, including education and
science. For example, it can be used to solve
systems of algebraic equations that occur in the
school curriculum or to build analytical models of
any objects described by a diagram of state
transitions.
5 Conclusion
IEEE 802.11 wireless LAN station is considered a
stochastic system, the operation of which depends
on many random factors. It is noted that after a
successful transmission, the station by default must
wait until it receives an ACK confirmation frame
from the destination and during this waiting interval,
the station cannot start a new frame transmission.
Based on this, a simplified state transition
diagram of the CSMA/CA method during the
operation of a wireless LAN station in transmission
mode is proposed. This proposed diagram is used
for our further research.
First, we manually developed and presented an
analytical model based on a system of differential
equations for the proposed state transition diagram.
Analytical expressions were obtained for the
probabilities of the station being in all states. The
resulting formulas can be used in further analysis
and improvement of the CSMA/CA scheme.
Secondly, a software solution was developed for
automating the construction of analytical models of
any objects described by a diagram of state
transitions. The program automatically builds and
solves a system of differential equations using the
substitution method, and constructs state diagrams.
The program was tested on the example developed
at the previous stage and showed its correctness.
The solution is universal and can be applied to
different models, as it works with an arbitrary
number of states and transitions between them.
Also, for convenience, the intensity of transitions is
worked out in two ways - numerical and symbolic
(lambda expressions).
The developed program allows quick performing
calculations and easy making of changes. It is also
convenient to use for conducting experiments
related to the changes in intensities to monitor the
dependence of the intensity and the probability of
staying in the corresponding state.
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Rostyslav Liskevych
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