Nonlinear spatial operators using optically addressed ferroelectric spatial light modulators

M. Killinger, P. Cambon, J. de Bougrenet de la Tocnaye, R. Chittick, J. Brocklehurst
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引用次数: 1

Abstract

Non linear operators have been proved to play a major part in optical computing particularly for neural networks or more generally for Artificial Intelligence procedures involving complex decision rules [1]. Usually a nonlinear operator (NL) gives a zero response for a low input level, a fixed saturated one for a high sufficient value and shows a monotonic transition regime. The latter is generally not considered in the literature for applications in optics, although some recent studies have demonstrated the importance of the degree of the NL characteristic for pattern recognition invariancy, based on template matching classifiers using multilinear pattern decomposition and counting networks [2], Although NL operators are generally the domain of electronics because of higher flexibility, speed and easier handling, electronics is no longer of any interest as soon as such operations have to be performed spatially, which is the case in the latter example. Optical devices exhibiting NL behaviour are numerous [3]. In this paper, we present a solution which seems promising because of its easy handling, its high spatial resolution, the presence of different NL phases as well as the possibility of adjusting these NL characteristics, hence allowing, in the short term, the evaluation of many optical implementations of complex procedures such as described in [2].
使用光学寻址铁电空间光调制器的非线性空间算子
非线性算子已被证明在光学计算中发挥着重要作用,特别是在神经网络或更普遍的涉及复杂决策规则的人工智能过程中[1]。通常,非线性算子在低输入电平下给出零响应,在高输入电平下给出固定的饱和响应,并呈现单调的过渡状态。尽管最近的一些研究已经证明了基于模板匹配分类器使用多线性模式分解和计数网络的模式识别不变性的NL特征程度的重要性[2],但后者在光学应用中通常没有被考虑,尽管NL算子通常是电子领域,因为它具有更高的灵活性、速度和更容易处理,一旦这些操作必须在空间上执行,电子就不再是任何兴趣,这是后一个例子中的情况。具有NL行为的光学器件有很多[3]。在本文中,我们提出了一种看起来很有希望的解决方案,因为它易于处理,具有高空间分辨率,存在不同的NL相位以及调整这些NL特性的可能性,因此允许在短期内评估许多复杂过程的光学实现,如[2]中所述。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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