than the cluster members. Since the sensors and CHs
are static and the CHs are predefined there is no
need to establish a connection between the sensors
and the CHs at the beginning of each round of
transmission. Establishing a connection happens
only once during the network lifetime, thus we
ignore the energy spent for handshaking in our
analysis.
For modelling the energy consumption of the
neighbourhood area network (NAN), we could
locate the LCU either in the centre or corner of each
area. Since neighbourhood areas need to talk
together, we have located the LCU at the corner of
the area to make their communication easier.
Moreover, having the LCU at the corner of one
neighbourhood area makes it at the centre of four
neighbourhood areas (figure 2). Thus by having one
LCU we can serve four neighbourhood areas, which
is efficient for installation costs and maintenance.
Figure 2: Each LCU (shown as a green rectangle) serves
four Neighbourhood Area Networks (NANs).
4 COMMUNICATION ENERGY
CONSUMPTION COST
The WSN suffers from the lack of resources such as
shortage of power and processing capabilities.
Difficulties arise when the deployed sensors in the
Smart Grid are short on power, thus a specific area
of the grid is no longer being monitored at a
sufficient rate. Given that real- time data is being
used in the control layer, this may result in wrong
decision making in the grid. In order to reduce the
energy limitation drawback of the wireless sensor,
we examine the energy consumption cost of a
network, and identify the optimal topology of the
WSN for the specific applications. Depending on the
purpose of the sensor network, the networking
topology, communication protocol and Quality of
Service (QOS) requirements may vary. This will
affect the design of the WSN architecture.
We create two scenarios. The first scenario is
direct communication where each sensor transmits
its data to the database layer in our architecture to be
controlled by LCU. The second scenario is cluster-
based communication, where a number of sensors
are grouped in to clusters and CHs are responsible
for compressing and transmitting the collected data
to the database. The result shows that cluster based
communication is more energy efficient than direct
communication in our specific network. A study on
the WSN (Prakash et al., 2009), also confirms our
result that the cluster-based networks provide more
energy efficiency. Their result allows the sensors to
be placed anywhere in a 2-D region, here we show
that the result also applies when the sensors are
constrained to be on a rectangular grid.
In the WSN each sensor consists of the sensing
unit, processor unit, and transmission unit. Each of
these units consumes energy while sensor is running.
In our analysis we have used a first order radio
model described in (Heinzelman et al., 2000) for
analysing the energy spent in transceiving the data,
energy used for sensing, and energy consumed for
data computation. First the sensors will spend the
energy on sensing the K bits of data (
. In order
to send the sensed data, the sensor will spent energy
for running the transmitter circuitry (
) and
energy for transmitting k-bit messages to destination
located at the distance d (
). Although the energy
spent during the communication does not quite scale
with the distance, but using the sensor coordinates
for analysing the distance is an approximation of
how much energy will be spent during the
communication (Heinzelman et al., 2002).
Moreover in the sensors which are responsible
for receiving, compressing and sending the data to
the next destination, the energy is used for running
the reception circuitry (
) plus the energy for
receiving the data (
) and energy for computation
(
). Given that the energy spent for a single
transmission is n times bigger than the energy spent
for single instruction execution (Hingne et al.,
2003), we assume the energy spent in computation
is
/. Table 1 demonstrates the energy
calculations used in our analysis and table 2 define
the parameters used in our calculations.
With the aim to achieve the most energy efficient
topology of a grid we should find the optimal
number of cluster in our specific network. As such
we divide the network in to different number of
clusters. We kept the number of sensors in the NAN
fixed and created networks with 4 clusters, 6
clusters, and so on, ending with 16 clusters. We
assumed that the CHs consume two times more
energy than the normal sensors. Then we simulate
each network by varying the number of nodes in the
clusters, cluster shapes and locations for 12 different
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