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On-The-Fly Stochastic Codebook Re-generation for Sources with Memory

机译:在飞行随机码本重新生成内存的来源

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This paper proposes a generalized stochastic mechanism for codebook generation in lossy coding settings for sources with memory. Earlier work has shown that the rate-distortion bound can be asymptotically achieved for discrete memoryless sources by a "natural type selection" (NTS) algorithm. In iteration n, the distribution that is most likely to produce the types of a sequence of K codewords of finite length ℓ that "d-match" a respective sequence of K source words of length ℓ, (i.e., which satisfy the distortion constraint), is used to regenerate the codebook for iteration n+1. The resulting sequence of codebook generating distributions converges to the optimal distribution Q* that achieves the rate-distortion bound for the memoryless source, asymptotically in ℓ, K, and n. This work generalizes the NTS algorithm to account for sources with memory. The algorithm encodes mℓ-length source words consisting of ℓ vectors (or super-symbols) of length m. We show that for finite m and ℓ, the sequence of codebook reproduction distributions Q0,m,ℓ, Q1,m,ℓ, …(each computed after observing a sequence of K d-match events) converges to the optimal achievable distribution $Q_{m,ell }^{st}$ (within a set of achievable distributions determined by m and ℓ), asymptotically in K and n. It is further shown that $Q_{m,ell }^{st}$ converges to the optimal reproduction distribution Q∗ that achieves the rate-distortion bound for sources with memory, asymptotically in m and ℓ.
机译:本文提出了一种用于存储器源的有损编码设置中的码本生成的广义随机机制。早期的工作表明,通过“自然类型选择”(NTS)算法,可以对离散的无记忆源渐近的速率失真地实现。在迭代N中,最有可能产生有限长度的k码字序列序列类型的分布,即“d匹配”的长度ψ的相应序列,(即满足失真约束) ,用于重新生成迭代N + 1的码本。产生的码本的序列生成分布到最佳分布Q * 这实现了对内存源的速率失真,在ℓ,k和n中渐近偏离。这项工作概括了NTS算法来解释内存的源。该算法编码由长度m的ℓ载体(或超符号)组成的Mℓ长源单词。我们表明,对于有限的M和ℓ,码本再现分布Q序列Q 0,m,ℓ,问: 1,m,ℓ,...(在观察k d-match事件的序列之后计算)会聚到最佳可实现的分发$ q_ {m, ell} ^ { ast} $(在由m和ℓ确定的一组可实现的分布中),渐近的k和n。进一步显示$ q_ {m, ell} ^ { ast} $收敛到最佳再现分布q * 这实现了与内存的源,渐近的速率失真,在M和ℓ中。

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