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A Comparative Study of the Complexities of Neural Network Based Focal-Plane Image Compression Schemes

机译:基于神经网络的焦平面图像压缩方案复杂性的比较研究

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Block coding of images can be implemented efficiently by neural networks. Kohonen self-organizing maps (SOMs) have been previously proposed for the implementation of full-search vector quantizers, and multilayer perceptrons (MLPs) have been proposed for the implementation of linear-transform-based vector quantizers. In this article, we introduce a complexity function that estimates how many CMOS transistors the proposed solutions will require, if they are implemented with analog hardware that is typical of focal-plane solutions for modern digital cameras. We also propose the use of non-linear MLPs with Gaussian, hyperbolic tangent, or polynomial Kernel functions, to implement new complexity-constrained vector quantizers. The complexity function is applied to several SOMs and MLPs (linear and non-linear). Numerical simulation results show that MLPs achieve complexity reduction factors around 15 with respect to the SOMs, while not losing more than 1.5dB in reconstruction quality or 0.04bpp in the minimal bit rate.
机译:图像的块编码可以通过神经网络有效地实现。Kohonen 自组织映射 (SOM) 之前已被提出用于实现全搜索向量量化器,并且已经提出了多层感知器 (MLP) 用于实现基于线性变换的向量量化器。在本文中,我们介绍了一个复杂度函数,该函数估计所提出的解决方案将需要多少个CMOS晶体管,如果它们使用模拟硬件实现,这是现代数码相机的典型焦平面解决方案。我们还建议使用具有高斯、双曲正切或多项式核函数的非线性 MLP 来实现新的复杂性约束向量量化器。复杂度函数适用于多个 SOM 和 MLP(线性和非线性)。数值仿真结果表明,MLP相对于SOM实现了15左右的复杂度降低系数,而重建质量损失不超过1.5dB,最小比特率损失不超过0.04bpp。

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