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Frame Reconstruction with Noise Reduction in Hilbert space and Application in Communication Systems

机译:Hilbert空间中具有降噪功能的帧重构及其在通信系统中的应用

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In this work, classification for Frame and Fourier coefficient has been discussed. We provided the relation between hidden code coefficients and signal coefficients on L2[-T, T] and introduced a theorem that has been proved for recovering the original signal. We provided Key exchange algorithms to store or transmit the information. After decoding, we recovered the filter signal that is less than or equal to original signal with negligible amount of errors. In the last theorem of this paper, we provided a technique to obtain the error to recover the exact information. The application in communication systems for speech signal with low and high frequencies has been discussed at the end. (C) 2018 International Association for Mathematics and Computers in Simulation (IMACS). Published by Elsevier B.V. All rights reserved.
机译:在这项工作中,已经讨论了框架和傅立叶系数的分类。我们在L2 [-T,T]上提供了隐藏代码系数和信号系数之间的关系,并介绍了一个已被证明可恢复原始信号的定理。我们提供了密钥交换算法来存储或传输信息。解码后,我们恢复了小于或等于原始信号且误差量可忽略的滤波器信号。在本文的最后一个定理中,我们提供了一种获取错误以恢复准确信息的技术。最后讨论了低频和高频语音信号在通信系统中的应用。 (C)2018国际模拟数学与计算机协会(IMACS)。由Elsevier B.V.发布。保留所有权利。

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