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Maximum a Posteriori Estimation With Vector Autoregressive Models for Digital Magnetic Recording Channels

机译:矢量自回归模型的数字磁记录通道的最大后验估计

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In recent signal processing schemes of various high density digital magnetic storage systems, it needs to detect signal sequences with signal-dependent media noise and colored Gaussian noise, and so on. The more the areal recording density of storage systems gets increasingly, the more it seems increasingly difficult for any signal processing system to reduce or cancel the effects caused by noise and interference because total noise for which several different distributions are mixed occurs frequently in recording channels. High areal density recording needs not only the severe demand for signal detection, but also comes in predisposed to trend for recording by a large-sector size instead of a single sector which consists of 512 information 8-bit bytes. From this trend, nonbinary low-density parity check (LDPC) codes will be important for future recording systems. For these future problems, this paper proposes the signal estimation method based on statistical inference for such a finite mixture model with known number of noise components. Our signal detection scheme with vector (multivariate) autoregressive (AR) models for total noise is applied to maximum a posteriori probability sequence detection. Furthermore, burst error correcting nonbinary low-density generator matrix (LDGM) codes are used for an error correcting code which satisfies the specific run-length limited condition in the proposed signal processing system. We show that the scheme of these error correcting and signal detection methods are effective to estimate signal sequences degraded by a mixture of noise and improve the error rate performances with respect to the conventional scheme using binary LDGM codes and univariate AR models.
机译:在各种高密度数字磁存储系统的最新信号处理方案中,它需要检测与信号相关的介质噪声和彩色高斯噪声等的信号序列。存储系统的面记录密度越来越多,对于任何信号处理系统来说,减少或消除由噪声和干扰引起的影响就显得越来越困难,因为在记录通道中经常会混有几种不同分布的总噪声。高面密度记录不仅需要信号检测的严格要求,而且倾向于以大扇区尺寸而不是由512个信息8位字节组成的单个扇区进行记录。从这种趋势来看,非二进制低密度奇偶校验(LDPC)码对于未来的记录系统将非常重要。针对这些未来的问题,本文提出了一种基于统计推断的信号估计方法,用于这种噪声分量已知的有限混合模型。我们的带有矢量(多元)自回归(AR)模型的总噪声信号检测方案被应用于最大后验概率序列检测。此外,突发纠错非二进制低密度发生器矩阵(LDGM)码用于满足所提出的信号处理系统中的特定行程限制条件的纠错码。我们表明,相对于使用二进制LDGM码和单变量AR模型的常规方案,这些纠错和信号检测方法的方案可以有效地估计由于噪声混合而退化的信号序列,并提高误码率性能。

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