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To Analysis the Effects of Compressive Sensing on Music Signal with variation in Basis Sensing Matrix

机译:基于基础和传感矩阵变化的音乐信号压缩感测对音乐信号的影响

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Compressive Sensing (CS) is a new approach for compression and reconstruction of compressed signals using very minute observations. These minute observations are also called the number of measurement. The basic benefits of CS are that the number of measurements which are required for proper reconstruction of the compressed signal is very less than the conventional method. If we go through the literature then, we get that for proper reconstruction of signal a theory is given by Shannon. This theory states that the sampling frequency must be higher than twice the highest frequency component in that signal. So the limitation of the conventional method is that it requires so much storage to store and a large bandwidth to transmit the data. Both the things are so much scarce now days, as we know that if we have to required high resolution of signal then the storage which required to store this is also so much high. As there are various parameters in the theory of CS. But the two parameters are so much important than the others. These two parameters are basis and sensing matrices. Various types of other properties like RIP property and HD property also shows a big role in CS theory. By changing the sensing and measurement matrix the SNR value can also be enhanced. In this paper Gaussian matrix is taken as a sensing matrix & DST, DCT considered as the Basis matrices. The combination of basis and sensing matrix enhances the quality & level of compression. As the quality of compression enhanced it enhances the Signal to Noise ratio too. We cannot check the quality by using only one signal so comparison is made using Single Tone, Multi Tone and Vocal Song. I_1 minimization technique is used for reconstruction of compressed signal.
机译:压缩检测(CS)是一种使用非常微小观察压缩和重建压缩信号的新方法。这些微小的观察也称为测量次数。 CS的基本益处是对压缩信号正确重建所需的测量数量非常小于传统方法。如果我们经过文献,那么,我们就可以得到它的正确重建信号,由香农给出了理论。该理论指出采样频率必须高于该信号中最高频率分量的两倍。因此,传统方法的限制是它需要如此多的存储来存储和大带宽来传输数据。这两个事情现在都如此稀缺,我们知道,如果我们必须需要高分辨率的信号,那么存储所需的存储器也是如此高。因为CS理论中存在各种参数。但这两个参数比其他参数要重要。这两个参数是基础和感测矩阵。 RIP属性和HD属性等各种类型的其他属性也显示了CS理论中的一个重要作用。通过改变感测和测量矩阵,也可以增强SNR值。在本文中,高斯矩阵被视为传感矩阵和DST,DCT被认为是基础矩阵。基础和传感基质的组合增​​强了压缩的质量和水平。随着压缩质量增强,它也增强了信噪比。我们无法使用一个信号检查质量,以便使用单音,多音调和声乐歌进行比较。 I_1最小化技术用于重建压缩信号。

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