压缩传感
离散余弦变换
缩小
计算机科学
缺少数据
系列(地层学)
算法
均方误差
基础(拓扑)
模式识别(心理学)
人工智能
数学
机器学习
统计
图像(数学)
数学分析
古生物学
生物
程序设计语言
作者
Daniele Carta,Andrea Benigni
标识
DOI:10.1109/amps50177.2021.9586042
摘要
In this paper, a Compressive Sensing-based approach is proposed to recover missing data in time series signals. The presented technique is based on the combined application of two mathematical techniques: the Discrete Cosine Transform (DCT) and a ℓ 1 -minimization algorithm. The former allows representing the system under test with reference to a new sparse base, while the latter is one of the possible approaches to solve a Compressive Sensing problem, well-known for the capability of recovering undersampled sparse signals. After presenting the state of the art and the steps characterizing the proposed approach, the recovery performances are tested on real voltage and current Root Mean Square (rms) signals, stored on a database. In particular, the different impact on the recovery of random discontinuous values and wide missing signals is evaluated by means of the Mean Absolute Percentage Error (MAPE).
科研通智能强力驱动
Strongly Powered by AbleSci AI