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Triangular neighborhood function for self-organizing neural networks implemented in the CMOS 130nm technology

机译:CMOS 130nm技术中实现的自组织神经网络的三角邻域函数

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The paper presents a novel transistor level implementation of a triangular neighborhood function (TNF) suitable for self-organizing maps (SOMs) realized as Application-Specific Integrated Circuit (ASIC). Our previous investigations have shown that using the TNF instead of more complex Gaussian neighborhood function (GNF) is sufficient to achieve good learning properties. It can be said that the TNF is a very good approximation of the GNF, while its hardware implementation requires only a single multiplication operation followed by shifting the bits to the right. The second operation is the substitute of a division operation by a number that is one of the powers of 2. In the proposed solution the multiplication is realized in an asynchronous parallel binary tree, without the use of any clock generator. As a result, this operation is very fast. The prototype circuit have been realized in the CMOS 130 nm technology and verified by means of the postlatout simulations. For the resolution of the input signals of 4 bits (sufficient even for relatively large maps), the overall calculation time equals about 5 ns. An average energy consumption for a single calculation cycle equals 2 pJ. The chip area equals about 0.01 mm2.
机译:本文提出了一种三角形邻域函数(TNF)的新型晶体管级实现,该函数适用于实现为专用集成电路(ASIC)的自组织图(SOM)。我们以前的研究表明,使用TNF代替更复杂的高斯邻域函数(GNF)足以实现良好的学习性能。可以说TNF是GNF的一个很好的近似,而它的硬件实现只需要一个乘法运算,然后向右移位即可。第二种操作是用除以2的幂之一的数字来代替。在提出的解决方案中,乘法是在异步并行二叉树中实现的,无需使用任何时钟生成器。结果,该操作非常快。原型电路已通过CMOS 130 nm技术实现,并通过后期布局仿真进行了验证。对于4位输入信号的分辨率(即使对于较大的映射也足够),整个计算时间大约为5 ns。单个计算周期的平均能耗等于2 pJ。切屑面积大约为0.01 mm2。

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