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Accelerating phase added stereogram calculations by coefficient grouping for digital holography

机译:通过系数分组加速数字全息术的相加立体图计算

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Computer generated holography (CGH) is a computationally intensive task, which requires the design of efficient algorithms for calculating realistic holograms in real-time. Sparse CGH algorithms address this challenge by computing holographic signals in a transform domain where they are sparse, thereby requiring only to update a small number of coefficients and speeding up calculations. However, the required memory access patterns form a bottleneck, limiting speed gains. We propose a novel technique for computing phase-added stcreograms by grouping Fourier coefficients into sub-stereograms, mapping to contiguous cells in 3D space. We present various implementations of this algorithm, reporting speedup factors ranging from 3 to 30 depending on the devices' computing capability, without compromising on quality. This enables real-time CGH for driving holographic displays for more complex scenes.
机译:计算机生成的全息图(CGH)是一项计算密集型任务,需要设计用于实时计算现实全息图的高效算法。稀疏的CGH算法通过在稀疏的变换域中计算全息信号来应对这一挑战,从而仅需要更新少量系数并加快计算速度即可。但是,所需的内存访问模式形成了瓶颈,从而限制了速度的提高。我们提出了一种通过将傅立叶系数分组为子立体图,映射到3D空间中的连续像元来计算相加条纹图的新技术。我们介绍了该算法的各种实现,在不影响质量的前提下,根据设备的计算能力报告了从3到30的加速因子。这使实时CGH可以驱动全息显示以用于更复杂的场景。

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