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<article xmlns:xlink="http://www.w3.org/1999/xlink">
  <front>
    <journal-meta />
    <article-meta>
      <title-group>
        <article-title>Position control for mobile nodes in wireless sensor network based on the IEEE 802.15.4 protocol by link quality estimation*</article-title>
      </title-group>
      <contrib-group>
        <contrib contrib-type="author">
          <string-name>Alexander A. Titaev</string-name>
          <email>alexander.titaev@gmail.com</email>
          <xref ref-type="aff" rid="aff0">0</xref>
        </contrib>
        <contrib contrib-type="author">
          <string-name>Alexander A. Ermakov</string-name>
          <email>alexerm99@mail.ru</email>
          <xref ref-type="aff" rid="aff1">1</xref>
        </contrib>
        <contrib contrib-type="author">
          <string-name>Nikita I. Gorshkov</string-name>
          <email>ngisport110@gmail.com</email>
          <xref ref-type="aff" rid="aff1">1</xref>
        </contrib>
        <aff id="aff0">
          <label>0</label>
          <institution>PhD, Associate professor, Ural Federal University</institution>
          ,
          <addr-line>Ekaterinburg</addr-line>
          ,
          <country country="RU">Russia</country>
        </aff>
        <aff id="aff1">
          <label>1</label>
          <institution>Ural Federal University</institution>
          ,
          <addr-line>Ekaterinburg</addr-line>
          ,
          <country country="RU">Russia</country>
        </aff>
      </contrib-group>
      <abstract>
        <p>The paper describes a method for position control for mobile nodes in wireless sensor network, based LQI indicator provided by the IEEE 802.15.4 standard. Experimental measurements were carried out. The optimal performance parameters of the regulator have been obtained. Wireless Sensor Networks (WSN) based on the IEEE 802.15.4 standard [1] - low-speed personal distributed networks are currently the subject of many researches. This is due to their use in many relevant technical areas, such as monitoring of disturbed parameters (fire sensors, seismic monitoring, radioactivity, etc.), rapid deployment of the network in order to gather the information in the area (for military or rescue purposes). In such cases WSNs of aggregation network type are use: collecting data from disturbed sensors using a single root device (sink), forming a tree-like structure of wireless routes with a root in the sink. In this case, the transmission range of each node can be limited by several neighbors that act as repeaters from this node to the sink. This allows you to reduce the power of transmitter and increase the lifetime of nodes for safe battery. At high levels of the OSI model one of protocols for PAN networks is used: 6LowPAN - a protocol which uses IPv6 addresses for PAN networks [1], ZigBee - a protocol for devices with simple automation purposes (IoT, Smart Home, etc.) [2]. Wireless communication allows you to realize the ability of sensors to move. It's can increase the efficiency of the system by increasing the coverage of the area an optimal way. The initial location of nodes may be a priori unknown (if nodes were placed in its initial positions randomly, for example, by dropping from an airplane, or they begin to move from one common place). One of the most common optimization problems is the problem of optimal coverage of the field with sensors. Each point of the field should be in the coverage area of sensors of at least one node, and the total number of nodes in WSN should be minimal. Such mobile sensor networks are used both for tasks of dynamically coverage of certain area with a sensor network, and for more complex algorithms accompanied with movement (perimeter protection by patrolling, sweep coverage, etc.). A review of possible applications and the most typical algorithms was made in [3]. Several approaches are applied to this problem: methods based on the virtual force algorithm [4], graph-oriented methods [5], algorithms with the possibility of gap closing [6]. The problem described above is based on methods for determination and control of relative position of nodes b y distance estimation between nodes. From location and distances to its neighbors the node can calculate its necessary movement dynamically. Currently, there are many approaches to determine the position of nodes: from expensive and accurate (GPS) to cheap, but with low accuracy. It is obviously that small WSN nodes require accurate, but cheaper methods for distance estimation. Several approaches have been developed for this task: by received signal strength (RSSI), by time of arrival (TOA), by time difference of arrival (TDOA), and by angle of arrival (AOA).</p>
      </abstract>
    </article-meta>
  </front>
  <body>
    <sec id="sec-1">
      <title>Introduction</title>
      <p>API though the problem of distance estimation has been observed in many papers, the close task of position control
based on this data is much worse highlighted. However, since any values used by the regulator of object (in this case, the
motor subsystem of sensor node) should be predictable and reliable, it is necessary to focus on practical aspects of control
system implementation based on the feedback distance estimation signal.</p>
      <p>According to this information, remainder of the article contains the following sections: section 2 shows an overview
of existing methods for distance estimation from LQI value, in section 3 we discuss the probabilistic nature of the measured
LQI values and propose a method for distance estimation, in section 4 gives a technique for position control of node using
the measured LQI value has been proposed, experimental results of performance measurements has been shown in section
5, section 6 contains analysis of the results and a conclusion.
2</p>
    </sec>
    <sec id="sec-2">
      <title>First Level Heading Existing methods for distance estimation based on signal strength and link quality</title>
      <p>
        The paper of [
        <xref ref-type="bibr" rid="ref8">7</xref>
        ] provides an overview of existing methods for localization of nodes throw characteristics of radio
signal. There are two main groups of algorithms: algorithms with distance estimation (ranged based) and with no distance
estimation (ranged free). A key aspect of distance estimation algorithms is to obtain the distance from the current node to
several nearest nodes and to find its position using the trilateration method. In ranged-free algorithms, node position can
be estimated from the fact that the nearest beacon node with known coordinates is placed near the one. We assume that our
node has approximately the same coordinates as the reference one. If there are several beacon nodes nearby, a more accurate
estimation of node position can be performed by combining known coordinates of beacon nodes.
      </p>
      <p>Ranged-based algorithms use one of following parameters of the received radio signal for this task:
- RSSI
- Time of Arrival
- Difference Time of Arrival
- Angle of Arrival</p>
      <p>The most universal method is the first one. It is caused by complexity of due to the complexity of small time intervals
measuring in ToA and DToA methods, and design of the antenna configuration for measuring in AoA method.</p>
      <p>During measuring distance in RSSI based method the power of transmitted signal, the power of received signal and
attenuation model must be taken into account. The formula is</p>
      <p>( ) =   − 10 log( ) +  ( ) (1)
where   and   ( ) –powers of transmitted and received signals;  – an empirically selected parameter; d – distance
between transmitting and receiving nodes;  ( ) – random component that depends on interference, attenuation in medium
properties.</p>
      <p>This equation can be solved with respect to variable d. Then the distance can be calculated by known values of the
remaining parameters.</p>
      <p>
        However, this technique has several disadvantages:
- the logarithmic law the attenuation is not always performed in real cases. This may be caused by both signal effects
and anisotropy of signal propagation in different directions. The paper of [
        <xref ref-type="bibr" rid="ref9">8</xref>
        ] provides an estimation of error in calculated
distance of ± 50% even for the stationary case.
      </p>
      <p>- the presence of obstacles in the line of sight causes uncontrolled changes in the RSSI signal due to reflections from
obstacles</p>
      <p>- the determination of coefficient  and distribution law of random variable  ( ) requires calibration of the system
before taking measurements, which is not always possible with dynamic deployment of network.</p>
      <p>
        These shortcomings have been investigated in many papers where methods for overcoming them by hardware or
software signal processing have been proposed. Part of these papers in this area is devoted to refinement and modification
of model (1) [
        <xref ref-type="bibr" rid="ref10 ref11">9, 10</xref>
        ]. In research of [
        <xref ref-type="bibr" rid="ref12">11</xref>
        ] it is proposed to use an adaptive algorithm that dynamically determines actual
current value of RSSI as a weighted sum of instantaneous measured values. Recent works focus on non-classical RSSI
signal calculation: for example, the paper of [
        <xref ref-type="bibr" rid="ref13">12</xref>
        ] proposes distance estimation with the help of fuzzy logic. One of the
hardware improvements is a combination of radio and ultrasonic transceivers [
        <xref ref-type="bibr" rid="ref14">13</xref>
        ]. However, this will require the
installation of additional equipment on the mobile platform. In the case when sensor field can be prepared in advance, it is
possible to orient nodes in space according to pre-arranged tags or anchor nodes, with known location [
        <xref ref-type="bibr" rid="ref15">14</xref>
        ].
      </p>
      <p>
        However, it must be noted that the disadvantages cannot be completely by proposed methods. In networks based on
IEEE 802.15.4-2003 standard, the quality of received signal can be estimated using the link quality indicator (LQI). The
standard proposes to calculate LQI value with the help of the received signal, or signal-to-noise ratio, or a combination of
both values. The LQI value should be between 0 and 255, where 0 is the worst received signal quality and 255 is the best.
The dependence of LQI on the distance between the nodes is covered in the literature in only few articles [
        <xref ref-type="bibr" rid="ref16">15</xref>
        ] (indoors and
outdoors), [
        <xref ref-type="bibr" rid="ref17">16</xref>
        ] (indoors). The difficulty of such task is that LQI calculation algorithm is selected individually by each chip
manufacturer. Thus, the published data on this topic mainly concerns the Chipcon CC2420 chip and cannot be extrapolated
on chips from other manufacturers. However, based on the information available in papers [
        <xref ref-type="bibr" rid="ref16 ref18">15, 17</xref>
        ], it can be assumed that
the dependence of distance   between nodes i and j on LQI indicator, which shows the link quality between them, can be
interpolated by simple piecewise linear function:
      </p>
      <p>=  (  ) =  ∙   +  (2)
where coefficients A and B depend on specific chip manufacturer.</p>
      <p>
        A comparison of RSSI and LQI indicators versus the distance between receiver and the transmitter in [
        <xref ref-type="bibr" rid="ref19">18</xref>
        ] shows that
the relationship between LQI and distance is more monotonic and less susceptible to interference, especially for outdoor
cases. This is consistent with the authors' data obtained during experiments with chips from another manufacturer [
        <xref ref-type="bibr" rid="ref18">17</xref>
        ].
      </p>
    </sec>
    <sec id="sec-3">
      <title>3 Determination probability distribution parameters of LQI measurements values</title>
      <p>
        Because measured value of LQI indicator is based on RSSI value, we can assume that distribution laws of random
LQI values and RSSI values are the same as was shown in [
        <xref ref-type="bibr" rid="ref12">11</xref>
        ] the measured RSSI is the Gaussian random variable.
      </p>
      <p>To determine the standard deviation, a number of measurements was carried out for various LQI values. The
experimental setup consists of a pair of modules (transmitter and receiver), the distance between which can vary from 0 to
85m. The tests were carried out outdoors, with no people around and in conditions of direct visibility between modules. As
a payload, a packet with length of 100 bytes was used (the maximum packet length in ZigBee protocol). The total number
of measurements for each LQI value is 100.</p>
      <p>Experimental results are presented in Fig. 1 and 2. It is seen that the average LQI values in the absence of obstacles
on the line between receiver and transmitters decrease monotonously with increasing distance. Unlike LQI, the Packet
Delivery Ratio (PDR) decreases non-monotonously, which can be caused by the fact that LQI is calculated by the first
eight received bytes of the frame, while the PDR depends on bytes of whole frame, which can be dropped because errors
in frame checksum.</p>
      <sec id="sec-3-1">
        <title>Where</title>
        <p>is probability distribution function.</p>
        <p>The probability  ∗ can be calculated:
 ∗ = 1 −  (
− ∆

≤ 
≤ 

variable, we estimate the probability  ∗ of obtaining value beyond a given range (
which will be used in deadband for the regulator:</p>
        <p>From Fig. 2, we can conclude that for LQI range [200; 255] the RMS value does not exceed 6.7 (except for two
measurement misses in region of 11-12). For LQI values less than 200, the standard deviation is stepwise and significantly
increase. This limits the operating range for control the moving node: LQI = [200; 255]. Taking a lower value of LQI as
the operating point will make control process of the node position difficult due to the noisy feedback signal for the regulator.</p>
        <p>
          The probability of measurement miss can be estimated from the value of the standard deviation and known distribution
law. According to [
          <xref ref-type="bibr" rid="ref12">11</xref>
          ], we can assume the distribution law of the obtained LQI values is the Gaussian law.
        </p>
        <p>Suppose that measured LQI is a random variable with the mean value 
. In this case, for a normally distributed

 ;</p>
        <p>Having upper limit of 6.7 as the standard deviation (from fig.2), we get a graph for determining the probability p*
and regulator deadband ∆
 .</p>
        <p>− ∆
− ∆
(6)
(3)
(5)
0,0
0
5
10
15
20</p>
        <p>25</p>
        <p>Deadband</p>
      </sec>
    </sec>
    <sec id="sec-4">
      <title>Position control of mobile node</title>
      <p>The research task is to automatic the distance between the fixed sink node and mobile autonomous WSN node. The
equipment of model is shown in Fig. 4.</p>
      <p>Problem statement: it is required to automatically control the distance   from mobile unit to the base station by
controlling the motors of the wheel platform of the unit.</p>
      <p>As a mobile node WSN, a model based on AVR ATmega328 microcontroller was constructed. The mobile part
consists of a four-wheeled platform with DC motors mounted on each wheel. The digital engine control circuit can select
the direct and reverse direction of the wheels rotation at a constant speed. The experimentally established speed of the
wheel rotation is 10.5 rad/s, while the linear velocity of the platform is 0.34 m / s. As a transceiver for wireless
communication we use XBee S2C module with ZigBee protocol. The core of the module is Ember EM357 chip.</p>
      <p>Such characteristics of the equipment led us to consider the position control system as a three-position digital
regulator. This regulator has input parameters: 1) Set point distance between the mobile and fixed nodes   ; 2) value of
deadband of the controller ∆  ; 3) feedback signal - measured random value of LQI and the value of the distance
 ( )obtained according to formula (3); and output parameter 4) a signal to DC motors of the wheels, which can take
three states - back, stop, forward.</p>
      <p>= {0, 

+  ,</p>
      <p>− ∆
−  , 

&gt;</p>
      <p>≤ 
&lt; 


+ ∆
≤ 
− ∆</p>
      <p>The experiment equipment includes: 1) stationary base node; 2) mobile node (see Fig. 4). By determining the distance
to sink, mobile node controls switch direct-stop-reverse directions of platform wheels. For operational measurement of
LQI values, the node must receive ZigBee packets addressed for it or broadcasts. Based on performance of the MC, the
frequency of broadcast packets of 1 Hz was selected on the stationary node. The time-lag of the control object in this case
will be determined by the frequency of updating LQI value, and, therefore, the frequency of receiving frames from the base
station. Parameters of three-position controller used in the experiment: 1) setpoint value   , which can be converted
into a distance according to an empirically obtained formula; 2) the value of deadband of the regulator ∆  , inside
which the position of node is recognized as satisfactory and does not require its movement to another place.</p>
      <p>The choice of   was made basing on the obtained in Figs. 1 and 2 relationships. It can be seen in Fig. 1 that LQI
values from the interval [222; 255] are of practical interest. At lower values, distance estimation is not possible due to the
increasing influence of interference. Another criterion for choosing a setpoint is the standard deviation of a random variable
LQI shown in Fig. 2. This parameter limits the range of setpoint values to the range [215,255]. The number of   values
was chosen: {230, 240, 250}.</p>
      <p>Deadband value was chosen on basis of probability  ∗ in Fig. 3. In addition, it must be noted that chosen value
∆  = 20 is the upper limit of this parameter based on the restrictions discussed in the previous paragraph. When
choosing, not only the probability of missing LQI value is important, but also the probability of such value, which forces
node to move,   . This probability depends not only on  ∗, but also on driver subsystem of the platform’s (its speed and
updating period of the LQI values). The probability of a node moves out the deadband is defined as the probability of
obtaining N consecutively measured LQI values that exceed ∆  limit. Here N depends on the node speed   and
the measurement period   according to the formula:
 
= (
 ∗)
2
= (
2
 ∗) (∆  )⁄( 
∙ 
)</p>
      <sec id="sec-4-1">
        <title>Because the distances  (</title>
        <p>be reformulated as follows:
),   , ∆ 
are determined by values of LQI, 
 , ∆
 , expression (7) can
These consideration sets a number of deadband ∆  = {2,4,5,10,15}.</p>
        <p>The experiment was conducted under conditions of line of sight between nodes outdoor, which minimized reflections,
interference and attenuation from obstacles.</p>
      </sec>
    </sec>
    <sec id="sec-5">
      <title>Measurement results 5</title>
      <p />
      <p>Performance measurement parameters are:
- Setting   ; This value depends on the speed of node, which takes a place for gather sensor information.
- Average value of distance between nodes in the steady state   ; It allows to evaluate the offset error of the position.
- Standard deviation σ of distance d from the set point   . This parameter shows the accuracy of position control for
node over time. The start point of parameter measuring corresponds to the time when the node reaches the point with  =
- Total time   of motors turning on. This parameter helps to calculate the degree of use of motor subsystem in
transient process and after. Movements a node around setpoint cause fast depletion of node battery.
№
1
2
3
4
5
6
  , m
∆  , m
Measured results for chosen cases of initial parameters are collected in table 1.</p>
      <p>3,5
6
8,8
17,5
17,5
26,3
 
250
250
240
240
230
230
∆ 
2
4
5
10
10
15

 , 
500
220
500
500
500
500

 , s
442
166
212
160
224
198
  , m
Typical dependences of the distance on time for experiments 1, 4, 6 are shown in Fig. 5-6.
Fig. 5. Time dependence of the distance between mobile node and the sink at</p>
      <p>According to the table 1 the fastest way to the set point was shown in cases 2 and 4. This is can be explained by
reasons: a small target distance (  = 45 m in experiment 2) and a wide deadband (∆  = 17.5 m in the experiment 4).
The small target distance allows node to reach the operating point with high LQI values in short time, but at the same time,
by reducing average distance between nodes, the total network coverage area is reduced. On the other hand, considering
the random values LQI in feedback and small values of the deadband, the probability of a measurement miss is high, that
leds to often pauses in the platform engine moving and increases the time to reach the error bound (as, for example, in
experiment 1). Thus, considering the setting time, the optimal combination is: average distance between nodes (60-70m)
and average deadband (10-20m).</p>
      <p>In experiments 1,3,5 the setpoint distance was increased from 45 to 75 m. The accuracy of position of the motor
subsystem of the mobile node decreases with increasing required distance. This is due to the fact that with increasing
distance, the probability of LQI misses increases, which makes the control process more complicated. It is seen that in
experiment 6, small changes in the position of the node lead to significant changes in LQI value, which reduces the control
quality, but can be compensated by an increase of deadband (up to 26.3 m). The magnitude of standard deviation for the
distance does not increase significantly. This fact proves data shown in Fig. 2. So, we can conclude that for considered
combinations of setpoint distance and deadband, all experiments show required control quality.</p>
      <p>Mobile nodes in wireless sensor networks have autonomous power supply for both the control and drive parts.
Therefore, an optimal movement strategy is required both for moving to set point and for maintaining the position. In this
paper, this parameter can be indirectly estimated as the total time, when the platform moves. The shortest moving time was
demonstrated in experiment 4 (  = 60  ,   = 240 и ∆  = 17,5 ).</p>
      <p>Thus, summarizing the analysis of measured results we can describe each of experiments in terms of one of
performance indicators: experiment 1 demonstrated the poor quality of regulation due to small deadband. This drawback
does not allow the node to reach setpoint in the shortest time (time was spent on stopping due to missed measurements of
LQI value); experiment 2 with small setpoint distance shows a short settled time. During experiment 3 we set deadband
and the platform also reaches the setpoint point in a long time. Experiment 4 shows the optimal combination of
parameters (  = 60  ,   = 240 и ∆  = 17,5 ), in which the node holds on the distance, while spending a
small amount of energy on moving. Experiments 5 and 6 test the system for low LQI values, when probability of
measurement misses increases. This disadvantage can be compensated by wide deadband (Experiment 6). However, this
set of parameters is not efficient in term of battery usage.
6</p>
    </sec>
    <sec id="sec-6">
      <title>Conclusions</title>
      <p>In this paper, we research practical aspects of mobile node position control in wireless sensor network using the
measured LQI signal values. A number of experiments was conducted to obtain an optimal combination of control
parameters. Existing methods for distance estimation do not take into account properties of position regulator (type of
regulation, control parameters, random values of feedback and so on).</p>
      <p>We propose to estimate distance from measured LQI values in wireless communication. The dependence of LQI value
on the distance, and standard deviation for LQI values has been measured. Based on the normal distribution law of a random
variable, an estimation of the measurement error probability, which can be led to harmful position changes of node. These
researches allows to obtain a number of control parameters for three-position regulator, which controls the motor subsystem
of node: setpoint (  = 40. .100m) and deadband (∆  = 3..25m).</p>
      <p>The experimental model was assembled on a wheeled platform with DC motors controlled by the ATmega328 MC.
As a communication module, the ZigBee XBee S2C module was used, which provided the physical standard IEEE
802.15.4.</p>
      <p>Measured results show the optimal combination of control parameters   = 60 ,   = 240 и ∆  = 17,5
for chosen conditions. When distance setpoint exceeds the optimum, link quality decreases, and accuracy of node position
control worsens. Reducing the deadband causes the platform to make unnecessary movements, because misses of
measurement LQI quickly move the platform away from optimal place. Increasing the deadband ∆  &gt; 20 m reduces the
accuracy of position control near the operating point.</p>
      <p>Future research will be aimed at increasing the number of mobile nodes to obtain a coverage area by sensors
network. The question of optimal control law also remains open, and PI or PID regulator may be interesting.</p>
    </sec>
  </body>
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