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Optimum Relay Selection for Energy-Efficient Cooperative
Ad Hoc Networks
The Cooperative Communication (CC) is a technology
that allows multiple nodes to simultaneously transmit the same
data. It can save power and extend transmission coverage. However,
prior research work on topology control considers CC only in the
aspect of energy saving, not that of coverage extension. We identify
the challenges in the development of a centralized topology control
scheme, named Cooperative Bridges, which reduces transmission
power of nodes as well as increases network connectivity. Prior
research on topology control with CC only focuses on maintaining
the network connectivity, minimizing the transmission power of
each node, whereas ignores the energy efficiency of paths in
constructed topologies. This may cause inefficient routes and hurt
the overall network performance in cooperative ad hoc networks. In
this paper, to address this problem, we studied topology control
problem for energy-efficient topology control problem with
cooperative communication. We proposed optimum relay nodes
selection for CC network to reduce overall power consumption of
network.
Architecture:
EXISTING SYSTEM
Existing research work on topology control considers CC
only in the aspect of energy saving, not that of coverage extension.
Existing research on topology control with CC only focuses
on maintaining the network connectivity, minimizing the
transmission power of each node, whereas ignores the energy
efficiency of paths in constructed topologies. This may cause
inefficient routes and hurt the overall network performance in
cooperative ad hoc networks.
PROPOSED SYSTEM
We proposed efficient in two phase first phase is to Energy-
efficient topology control with cooperative communication and
then optimum relay node selection. First phase propose two
topology control algorithms which build energy-efficient
cooperative energy spanners. To keep the proposed algorithms
simple and efficient, we only consider its one-hop neighbors as
possible helper nodes for each node when CC is used. Thus, the
original cooperative communication graph G contains all direct
links and CC links with one hop helpers, instead of all possible
direct links and CC-links. Both proposed algorithms are greedy
algorithms. The major difference between them is the processing
order of links. The first algorithm deletes links from the original
graph G greedily, while the second algorithm adds links into G’’
greedily. Here, G00 is a basic connected sub graph of G. Both
algorithms can guarantee the cooperative energy spanner property
of the constructed graph G’.
MODULE DESCRIPTION:
Cooperative Communication:
Cooperative communication means in any system users
share and cooperative their resources to enhance their performance
jointly with help of each other. This method is very useful for
enhance transmission range of a node in mobile adhoc network as
diverse channel quality and limited energy and limited bandwidth
limitations wireless environment. Due to cooperation, users that
know-how a deep weaken in their connection towards the target can
utilize quality channels provided by their partners to achieve the
preferred quality of service (QoS).
Greedy Method For Deleting Links:
Initially, G is an empty graph. First, add every direct links
vivj into G, if node VI can reach node VJ when it operates with
PMAX. Then, for every pair of nodes vi and vj, we select a set of
helper nodes Hij for node vi from its one-hop neighbors N (vi), such
that the link weigh w (vi,vj) of the constructed CC-link is minimized.
Notice that this helper node decision problem is challenging even
under our assumption that the transmission powers of VI and its
helper node set to maintain CC-link are the same. If we try all
combinations of the helper sets to find the optimal helper set which
minimizes the total energy consumption of vi and its helpers, the
computational complexity is exponential to the size of the one-hop
neighborhood N (vi). It is impractical to do so in case of a large
number of neighbors. Therefore, we directly use the greedy heuristic
algorithm Greedy Helper Set Selection (vi, N (vi), vj), to select the
helper set Hij. Then, we compare w (vivj) with p (PG(vi,vj)) which is
the current shortest path from node vi to node vj in G. If w (vivj) ≤ p
(PG (vi,vj)) and Add this CC-linkg vivj into G. If there already exists
a direct link vivj, delete it after the new CC-link g vivj is added.
Greedy Method For Adding Links:
The second topology control algorithm starts with a sparse
topology G’’ which is strongly connected under CC model. We can
use the output of the algorithm in as the initial topology. Then, we
gradually add the most energy-efficient link into G’’. Here, the
energy-efficiency of a link is defined as the gain on reducing energy
stretch factors by adding this link. Our algorithm will terminate
until the constructed graph G’ satisfies the energy stretch factor
requirement.
The total gain of a link vivj is the summation of the
improvement of stretch factors of every pair of nodes in G’ after
adding this link In each step, we greedily add the link with the
largest stretch-factor-gain into G’. If there is a tie, we use the link
weight to break it by adding the link with the least weight. We
repeat this procedure until G’ meets the stretch factor requirement
t.
Optimum Relay Nodes Selection:
Once communication topology has been created optimum
nodes can be selected from this topology for efficient transmission.
According to CC model if S sends packets to D which is not in
transmission range of S because of power saving fixed transmission
range but it can be increase its transmission range with help of its
relay nodes and transmit packets. In this example node S uses its
all 1-hop neighbors where as other hand only few nodes are enough
for sending data till D. hence power of other nodes are useless for
this communication if ΣviεVPi for selected neighbors of node S.
SYSTEM SPECIFICATION:
HARDWARE REQUIREMENTS
• Processor : Above 500 MHz
• Hard Disk : 160 GB
• Monitor : 15 VGA color
• Mouse : Standard Keyboard and Mouse
• RAM : 1GB
SOFTWARE REQUIREMENTS
 OS : Fedora
 GUI Tool : VMware
 Script : TCL
 Front End : TCL
 Back End : C++

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NS2 IEEE projects 2014

  • 1. Optimum Relay Selection for Energy-Efficient Cooperative Ad Hoc Networks The Cooperative Communication (CC) is a technology that allows multiple nodes to simultaneously transmit the same data. It can save power and extend transmission coverage. However, prior research work on topology control considers CC only in the aspect of energy saving, not that of coverage extension. We identify the challenges in the development of a centralized topology control scheme, named Cooperative Bridges, which reduces transmission power of nodes as well as increases network connectivity. Prior research on topology control with CC only focuses on maintaining the network connectivity, minimizing the transmission power of each node, whereas ignores the energy efficiency of paths in constructed topologies. This may cause inefficient routes and hurt the overall network performance in cooperative ad hoc networks. In this paper, to address this problem, we studied topology control problem for energy-efficient topology control problem with cooperative communication. We proposed optimum relay nodes selection for CC network to reduce overall power consumption of network.
  • 2. Architecture: EXISTING SYSTEM Existing research work on topology control considers CC only in the aspect of energy saving, not that of coverage extension. Existing research on topology control with CC only focuses on maintaining the network connectivity, minimizing the transmission power of each node, whereas ignores the energy efficiency of paths in constructed topologies. This may cause inefficient routes and hurt the overall network performance in cooperative ad hoc networks. PROPOSED SYSTEM
  • 3. We proposed efficient in two phase first phase is to Energy- efficient topology control with cooperative communication and then optimum relay node selection. First phase propose two topology control algorithms which build energy-efficient cooperative energy spanners. To keep the proposed algorithms simple and efficient, we only consider its one-hop neighbors as possible helper nodes for each node when CC is used. Thus, the original cooperative communication graph G contains all direct links and CC links with one hop helpers, instead of all possible direct links and CC-links. Both proposed algorithms are greedy algorithms. The major difference between them is the processing order of links. The first algorithm deletes links from the original graph G greedily, while the second algorithm adds links into G’’ greedily. Here, G00 is a basic connected sub graph of G. Both algorithms can guarantee the cooperative energy spanner property of the constructed graph G’. MODULE DESCRIPTION: Cooperative Communication: Cooperative communication means in any system users share and cooperative their resources to enhance their performance jointly with help of each other. This method is very useful for enhance transmission range of a node in mobile adhoc network as diverse channel quality and limited energy and limited bandwidth limitations wireless environment. Due to cooperation, users that know-how a deep weaken in their connection towards the target can
  • 4. utilize quality channels provided by their partners to achieve the preferred quality of service (QoS). Greedy Method For Deleting Links: Initially, G is an empty graph. First, add every direct links vivj into G, if node VI can reach node VJ when it operates with PMAX. Then, for every pair of nodes vi and vj, we select a set of helper nodes Hij for node vi from its one-hop neighbors N (vi), such that the link weigh w (vi,vj) of the constructed CC-link is minimized. Notice that this helper node decision problem is challenging even under our assumption that the transmission powers of VI and its helper node set to maintain CC-link are the same. If we try all combinations of the helper sets to find the optimal helper set which minimizes the total energy consumption of vi and its helpers, the computational complexity is exponential to the size of the one-hop neighborhood N (vi). It is impractical to do so in case of a large number of neighbors. Therefore, we directly use the greedy heuristic algorithm Greedy Helper Set Selection (vi, N (vi), vj), to select the helper set Hij. Then, we compare w (vivj) with p (PG(vi,vj)) which is the current shortest path from node vi to node vj in G. If w (vivj) ≤ p (PG (vi,vj)) and Add this CC-linkg vivj into G. If there already exists a direct link vivj, delete it after the new CC-link g vivj is added. Greedy Method For Adding Links: The second topology control algorithm starts with a sparse topology G’’ which is strongly connected under CC model. We can
  • 5. use the output of the algorithm in as the initial topology. Then, we gradually add the most energy-efficient link into G’’. Here, the energy-efficiency of a link is defined as the gain on reducing energy stretch factors by adding this link. Our algorithm will terminate until the constructed graph G’ satisfies the energy stretch factor requirement. The total gain of a link vivj is the summation of the improvement of stretch factors of every pair of nodes in G’ after adding this link In each step, we greedily add the link with the largest stretch-factor-gain into G’. If there is a tie, we use the link weight to break it by adding the link with the least weight. We repeat this procedure until G’ meets the stretch factor requirement t. Optimum Relay Nodes Selection: Once communication topology has been created optimum nodes can be selected from this topology for efficient transmission. According to CC model if S sends packets to D which is not in transmission range of S because of power saving fixed transmission range but it can be increase its transmission range with help of its relay nodes and transmit packets. In this example node S uses its all 1-hop neighbors where as other hand only few nodes are enough for sending data till D. hence power of other nodes are useless for this communication if ΣviεVPi for selected neighbors of node S.
  • 6. SYSTEM SPECIFICATION: HARDWARE REQUIREMENTS • Processor : Above 500 MHz • Hard Disk : 160 GB • Monitor : 15 VGA color • Mouse : Standard Keyboard and Mouse • RAM : 1GB SOFTWARE REQUIREMENTS  OS : Fedora  GUI Tool : VMware  Script : TCL  Front End : TCL  Back End : C++