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Rate-Constrained Trellis-Coded Quantization for Large-Scale Noisy Graph Signals

delete2022-04-01
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PRE
AI
S
Siman Lin
王琳 封面图
王琳 (Lin Wang) *
Y
Yong Fang
陈
陈光荣 (Guanrong Chen)
DOI:10.1109/LCOMM.2022.3149814delete
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摘要

摘要

En 中文
We consider the issue of compressing large-scale noise-corrupted graph signals under a rate constraint, to tackle the communication resource limitations, from rate-distortion perspective. To guarantee the fidelity of the overall compression system for noisy graph signals, we adopt the technique of kernel ridge regression on graphs for preprocessing. We show that, as a compression component for the output of the kernel ridge regression, trellis-coded quantization has superior distortion performance in comparison to other feasible quantization methods for long source blocks, and hence is suitable for large-scale graph signals. Targeting at decreasing further distortion in the multiple trellis-coded quantizer system under rate restriction, we design a novel rate allocation scheme based on the intrinsic topology of graph signals and the rate-distortion characteristics of trellis-coded quantization. We perform sufficient simulation with in-depth analysis, which demonstrates both the effectiveness of the proposed trellis-coded quantization for large-scale noisy graph signals and the advantage of the proposed rate allocation scheme over the existing rate allocation schemes in the common distortion measure under communication resource constraint.
Keyword:
Quantization (signal)
Noise measurement
Distortion
Kernel
Resource management
Topology
Rate-distortion
Noisy graph signal
kernel ridge regression
trellis-coded quantization
rate distortion
rate allocation

期刊

IEEE Communications Letters 封面图
IEEE Communications Letters
IF:
4.4
论文数:
1.3W
被引数:
2.2W

机构

C
City University of Hong Kong
学者数:
2.3W
论文数: 3.0W
被引数: 6.1W
X
xiamen university
学者数:
5.9W
论文数: 3.8W
被引数: 67
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