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A theory of plenoptic multiplexing

机译:全光复用理论

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摘要

Multiplexing is a common technique for encoding high-dimensional image data into a single, two-dimensional image. Examples of spatial multiplexing include Bayer patterns to capture color channels, and integral images to encode light fields. In the Fourier domain, optical heterodyning has been used to acquire light fields. In this paper, we develop a general theory of multiplexing the dimensions of the plenoptic function onto an image sensor. Our theory enables a principled comparison of plenoptic multiplexing schemes, including noise analysis, as well as the development of a generic reconstruction algorithm. The framework also aides in the identification and optimization of novel multiplexed imaging applications.
机译:复用是用于将高维图像数据编码为单个二维图像的常用技术。空间复用的示例包括用于捕获颜色通道的拜耳模式,以及用于对光场进行编码的积分图像。在傅立叶域中,光学外差已被用于获取光场。在本文中,我们发展了将全光函数的尺寸多路复用到图像传感器上的一般理论。我们的理论可以对全光复用方案进行原则上的比较,包括噪声分析以及通用重建算法的开发。该框架还有助于识别和优化新型多路复用成像应用。

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