2012Japanese Journal of Applied PhysicsRequires access

Reed–Solomon Volumetric Coding with Matched Interleaving for Holographic Data Storage

Huarong Gu, Liangcai Cao, Qingsheng He, Guofan Jin

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Abstract

For various error patterns, including random errors, burst errors, and inhomogeneously distributed errors, in the holographic data storage (HDS) channel, a Reed–Solomon volumetric coding with matched interleaving (RSVC-MI) scheme is proposed in this paper. The RSVC-MI scheme combines the advantages of the RSVC scheme and the matched interleaving scheme, makes full use of the priori knowledge of the error patterns in the HDS channel, distributes errors more uniformly, and decodes data iteratively in three dimensions. It is able to eliminate the influences of non-uniform distribution of errors within a page and across pages, overcome the effects of burst errors, correct random errors, and effectively reduce the symbol error rate (SER) of the HDS channel.

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What this paper is about

For various error patterns, including random errors, burst errors, and inhomogeneously distributed errors, in the holographic data storage (HDS) channel, a Reed–Solomon volumetric coding with matched interleaving (RSVC-MI) scheme is proposed in this paper. The RSVC-MI scheme combines the advantages of the RSVC scheme and the matched interleaving scheme, makes full use of the priori knowledge of the error patterns in the HDS channel, distributes errors more uniformly, and decodes data iteratively in three dimensions. It is able to eliminate the influences of non-uniform distribution of errors within a page and across pages, overcome the effects of burst errors, correct random errors, and effectively reduce the symbol error rate (SER) of the HDS channel.

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Available abstract

For various error patterns, including random errors, burst errors, and inhomogeneously distributed errors, in the holographic data storage (HDS) channel, a Reed–Solomon volumetric coding with matched interleaving (RSVC-MI) scheme is proposed in this paper. The RSVC-MI scheme combines the advantages of the RSVC scheme and the matched interleaving scheme, makes full use of the priori knowledge of the error patterns in the HDS channel, distributes errors more uniformly, and decodes data iteratively in three dimensions. It is able to eliminate the influences of non-uniform distribution of errors within a page and across pages, overcome the effects of burst errors, correct random errors, and effectively reduce the symbol error rate (SER) of the HDS channel.

Key concepts: Interleaving, Burst error, Computer science, Algorithm, A priori and a posteriori, Error detection and correction, Decoding methods, Coding (social sciences)

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