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1 The Effects of Ranging Noise on Multihop Localization: An Empirical Study Kamin Whitehouse Joint With: Chris Karlof, Alec Woo, Fred Jiang, David Culler IPSN ‘05 4/24/05
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2 Introduction Ranging Localization Single-hop Multi-hop
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3 Introduction Ranging Localization Single-hop Multi-hop “Noisy Disk”
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4 Introduction Ranging Localization Single-hop Multi-hop “Noisy Disk” Unit Disk Connectivity Guassian Noise Design and comparison Optimal solutions Cramer-rao bounds Algorithmic proofs Empirical parameters Prediction gap Difference between predicted and observed error d max σ
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5 Introduction Localization Error Empirical Deployment Noisy Disk Prediction Gap
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6 Methodology Localization Error Empirical Deployment Noisy Disk Model BModel C Significant Dominant Sufficient
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7 Outline Deployment Setup Simulation Methodology Comparisons and Analysis
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8 Ultrasound Hardware Circuitry derived from the Medusa node Cricket’s RF envelope Millibots reflective cone
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9 Radio (RSS) Chipcon CC1000 similar fidelity to WiFi In our experiments, 2m std error near 20m range RFIDeas: 2m std error near 2m range RFM DR3000 and TR1000: 6m std error near 6m range
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10 DV-distance Algorithm True distance to anchor is approximated by shortest-path distance Representative of large class using shortest path or bounding box Zig-zag makes paths longer Noise makes paths shorter [16]
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11 Ultrasound Deployment 49 nodes on a paved surface 13x13m area 4 anchor nodes Randomized grid topology Distributed implementation 7 executions Median localization error of 0.78m
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12 Signal Strength Deployments 49 and 25 node topologies in a grassy field 50x50m area Median localization error ~4.3 and 13.4m Comparable to GPS
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13 Outline Deployment Setup Simulation Methodology Comparisons and Analysis
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14 Traditional Simulation Ranging estimates are generated using parametric functions Noisy Disk Parameters σ and d max must be estimated from data [16]
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15 Parameter Estimation [14] Maximum Range: d max Error: σ
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16 Statistical Sampling For each in simulation, randomly choose Data set includes ranging failures Can be divided into two components Sampled Noise Sampled Connectivity ± Ranging Failures
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17 Data Collection
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18 Data Collection Traditional Data Collection Low spatial resolution Single pair of nodes at a single orientation Single path through space Our Data Collection For each, ~400 empirical readings taken within 0.05m Represents wide range of node, antenna, and orientation variability Captures variability due to dips, bumps, rocks, etc
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19 Outline Deployment Setup Simulation Methodology Results and Analysis
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20 Experimental Setup 2 Connectivity and noise components Unit Disk connectivity (D) Gaussian noise (G) Sampled connectivity (S) Sampled noise (S) Hybrid Simulations (C/N) Unit Disk Sampled Conn No NoiseGaussian NoiseSampled Noise D/N S/N D/GD/S S/SS/G
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21 Experimental Setup Unit Disk Sampled Conn No NoiseGaussian NoiseSampled Noise D/N S/N D/GD/S S/SS/G Localization Error D/N S/N D/GD/S S/SS/G Deployment
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22 49 Node RSS Experiment Unit Disk Sampled Connectivity No NoiseGaussian NoiseSampled Noise D/N S/N D/GD/S S/SS/G D/ND/GD/SS/NS/SS/G Deployment D/N S/N D/NS/N
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23 49 Node Ultrasound Experiment Unit Disk Sampled Connectivity No NoiseGaussian NoiseSampled Noise D/N S/N D/GD/S S/SS/G D/ND/GD/SS/NS/SS/G Deployment D/ND/GD/S D/ND/GD/S
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24 Non-disk like Connectivity
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25 Non-disk like Connectivity Less constraints on location Reduced connectivity can cause more “zig-zag” in the shortest paths This increases shortest-path distance [16]
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26 49 Node Ultrasound Experiment Unit Disk Sampled Connectivity No NoiseGaussian NoiseSampled Noise D/N S/N D/GD/S S/SS/G D/ND/GD/SS/NS/SS/G Deployment
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27 Non-Gaussian Noise
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28 Non-Gaussian Noise The shortest-path algorithm selectively chooses underestimated distances Heavy-tailed noise can decrease shortest path distance [16]
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29 25 Node RSS Experiment Unit Disk Sampled Connectivity No NoiseGaussian NoiseSampled Noise D/N S/N D/GD/S S/SS/G D/ND/GD/SS/NS/SS/G Deployment Significant
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30 Conclusions Non-disk like connectivity Non-Gaussian noise Methodology A deployment is required to evaluate predictive ability of a model
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