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Mobility Limited Flip- Based Sensor Networks Deployment Reporter: Po-Chung Shih Computer Science and Information Engineering Department Fu-Jen Catholic University 111/03/16
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Mobility Limited Flip-Based Sensor Networks Deployment Reporter: Po-Chung Shih Computer Science and Information Engineering Department Fu-Jen Catholic.

Dec 27, 2015

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Page 1: Mobility Limited Flip-Based Sensor Networks Deployment Reporter: Po-Chung Shih Computer Science and Information Engineering Department Fu-Jen Catholic.

Mobility Limited Flip-BasedSensor Networks Deployment

Reporter: Po-Chung Shih

Computer Science and Information Engineering DepartmentFu-Jen Catholic University

112/04/19

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Outline Introduction Related work

Edmonds-Karp algorithm Assumption

SOLUTION Overview Mobility Model Constructing the Virtual Graph

Performance Conclusion

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Introduction It is not practical to manually position

sensors in desired locations.

In this paper, we study deployment of sensor networks using mobile sensors.

Our problem is to determine a movement plan for the sensors in order to maximize the sensor network coverage and minimize the number of flips.

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Introduction A certain number of flip-based sensors are

initially deployed in the sensor network that is clustered into multiple regions.

(a) movement plan (b) result

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(a) A snapshot of the sensor network and the optimal movement plan.

(b) The resulting deployment.

Introduction

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Outline Introduction Related work

Edmonds-Karp algorithm Assumption

SOLUTION Overview Mobility Model Constructing the Virtual Graph

Performance Conclusion

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Edmonds-Karp algorithm Use BFS to find the augmenting path. The augmenting path is a shortest path from s to t in

the residual network. Running Time of Edmonds-Karp algorithm : O(VE2). Given a network of seven nodes, source A, sink G,

and capacities as shown below:

Related work

77

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Assumption All the sensors are mobile.

Each sensor knows its position.

The sensor network is a square field. It is divided into two-dimensional regions, where each region is a square of size R.

{ } R, where and are sensing

and transmission ranges of the sensors. i.e., R =m*d

Sensors can flip only once to a new location.

Related work

5,

2trsen SS min senS trS

88

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Outline Introduction Related work

Edmonds-Karp algorithm Assumption

SOLUTION Overview Mobility Model Constructing the Virtual Graph

Performance Conclusion

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SOLUTION Overview

Phase 1 :Each sensor in the network will first determine its position and the region it resides in.

Phase 2 :Sensors then forward their location information to the base-station (region-head).

Phase 3 :The base-station using the region information to determine the movement plan.

Phase 4 :The base-station will then forward the movement plan to corresponding sensors in the network.

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SOLUTION Mobility Model

First : The distance to which a sensor can flip is fixed and is equal to F.

Second : Sensors can flip to distances between 0 and F.

Parameters definition F : The maximum distance a sensor can flip. d : F is an integral multiple of the basic unit d. ( sensors can flip once to distances d, 2d, 3d, . . . nd from its

current location, where nd = F ).

C : C=n denotes the sensor has n choices for the flip distance ( between d and maximum distance F ).

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Parameters definition (Cont.) Hole : Region without any

sensor. Source : Region with at least

two sensors. Forwarder : Region with only

one sensor.

EX1 :F=d , C=1 , reachable regions of region 1 are regions 2 and 5.

EX2 :F=2d , C=1 , reachable regions of region 1 are regions 3 and 9.

EX3 :F=2d , C=n , reachable regions of region 1 are regions 2,3,5, and 9.

SOLUTION

1212

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SOLUTION Constructing the Virtual Graph for the Case

R = d , F = d , C = 1

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SOLUTION Constructing the Virtual Graph for the Case

R = d , F = d , C = 1

Case2 R = d , F = 2d , C = 1

Case3 R = d , F = 2d , C = n

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SOLUTION

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Constructing the Virtual Graph for the Case R = 2d , F = d , C = 1

1 2

3 4

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SOLUTION Theorem 1. Let be the minimum-cost

maximum-flow plan in GV . Its corresponding flip

plan will maximize coverage and minimize

the number of flips.

VWopt

SWopt

VWoptSWopt

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Outline Introduction Related work

Edmonds-Karp algorithm Assumption

SOLUTION Overview Mobility Model Constructing the Virtual Graph

Performance Conclusion

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Performance• Qi : The number of regions with at least one sensor at initial

deployment.

• Qo : The number of regions with at least one sensor after the movement plan determined by our solution is executed.

• CI = Qo – Qi (Coverage Improvement)

• FD=J/Qo – Qi (Denoting J as the optimal number of flips as determined by our solution).

• Network sizes : 300*300 units and 150*150 units.

• The region sizes are R = 10 and R = 20 units.

• The basic unit of flip distance d = 10 units. C=1 and C=n.

• The number of sensors deployed is equal to the number of regions.

• PN = P/Q (Denoting P as the total number of packets (or messages) sent and Q as the number of regions).

• : Different distributions in initial deployment.

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Performance

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2020

Performance

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Performance

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Performance

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Performance

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Performance

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Outline Introduction Related work

Edmonds-Karp algorithm Assumption

SOLUTION Overview Mobility Model Constructing the Virtual Graph

Performance Conclusion

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Conclusion We proposed a minimum-cost maximum-

flow based solution to optimize coverage and the number of flips.

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Thanks for your attention