Bounded-Error Piecewise Linear Approximation for Sensor Data Compression
碩士 === 東海大學 === 資訊管理學系 === 104 === Many data compression algorithms for sensor data have been proposed in the literature. They usually attempt to find a good approximation to the hidden data model of sensor data. Lossy data compression algorithms keep only the approximation but drop the residual (di...
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ndltd-TW-103THU003960082019-05-15T22:18:02Z http://ndltd.ncl.edu.tw/handle/56354x Bounded-Error Piecewise Linear Approximation for Sensor Data Compression 用於感測器資料壓縮之有限誤差片段線性法 Kai-Yuan Hsueh 薛凱元 碩士 東海大學 資訊管理學系 104 Many data compression algorithms for sensor data have been proposed in the literature. They usually attempt to find a good approximation to the hidden data model of sensor data. Lossy data compression algorithms keep only the approximation but drop the residual (difference between the approximation and sensor data), while lossless ones keep both the approximation and residual. However, there is no bound to the residual. Therefore, operations on the approximation are very limited. In this paper, we propose BEPLA, a bounded-error data compression algorithm for sensor data based on piecewise linear approximation. A parameter, ɛ, is introduced to limit the maximum error between the approximation and sensor data at any data point. We use the Minimum Description Length (MDL) framework to find the optimal ɛ so that the total bandwidth is minimal to transmit and store both the approximation and residual. The result of the experiments on Donoho-Johnstone benchmark dataset shows BEPLA is superior in both compression rate and error suppression compared to compression algorithms based on Adaptive Piecewise Constant Approximation, Discrete Fourier Transform, and Piecewise Linear Approximation. Jeng-Wei Lin 林正偉 2015 學位論文 ; thesis 34 zh-TW |
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碩士 === 東海大學 === 資訊管理學系 === 104 === Many data compression algorithms for sensor data have been proposed in the literature. They usually attempt to find a good approximation to the hidden data model of sensor data. Lossy data compression algorithms keep only the approximation but drop the residual (difference between the approximation and sensor data), while lossless ones keep both the approximation and residual. However, there is no bound to the residual. Therefore, operations on the approximation are very limited.
In this paper, we propose BEPLA, a bounded-error data compression algorithm for sensor data based on piecewise linear approximation. A parameter, ɛ, is introduced to limit the maximum error between the approximation and sensor data at any data point. We use the Minimum Description Length (MDL) framework to find the optimal ɛ so that the total bandwidth is minimal to transmit and store both the approximation and residual. The result of the experiments on Donoho-Johnstone benchmark dataset shows BEPLA is superior in both compression rate and error suppression compared to compression algorithms based on Adaptive Piecewise Constant Approximation, Discrete Fourier Transform, and Piecewise Linear Approximation.
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Jeng-Wei Lin |
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Jeng-Wei Lin Kai-Yuan Hsueh 薛凱元 |
author |
Kai-Yuan Hsueh 薛凱元 |
spellingShingle |
Kai-Yuan Hsueh 薛凱元 Bounded-Error Piecewise Linear Approximation for Sensor Data Compression |
author_sort |
Kai-Yuan Hsueh |
title |
Bounded-Error Piecewise Linear Approximation for Sensor Data Compression |
title_short |
Bounded-Error Piecewise Linear Approximation for Sensor Data Compression |
title_full |
Bounded-Error Piecewise Linear Approximation for Sensor Data Compression |
title_fullStr |
Bounded-Error Piecewise Linear Approximation for Sensor Data Compression |
title_full_unstemmed |
Bounded-Error Piecewise Linear Approximation for Sensor Data Compression |
title_sort |
bounded-error piecewise linear approximation for sensor data compression |
publishDate |
2015 |
url |
http://ndltd.ncl.edu.tw/handle/56354x |
work_keys_str_mv |
AT kaiyuanhsueh boundederrorpiecewiselinearapproximationforsensordatacompression AT xuēkǎiyuán boundederrorpiecewiselinearapproximationforsensordatacompression AT kaiyuanhsueh yòngyúgǎncèqìzīliàoyāsuōzhīyǒuxiànwùchàpiànduànxiànxìngfǎ AT xuēkǎiyuán yòngyúgǎncèqìzīliàoyāsuōzhīyǒuxiànwùchàpiànduànxiànxìngfǎ |
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