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Toeplitz Block Circulant Matrix Optimized with Particle Swarm Optimization for Compressive Imaging

机译:Toeplitz块循环矩阵用粒子群优化优化进行压缩成像

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Compressive imaging is an imaging way based on the compressive sensing theory, which could achieve to capture the high resolution image through a small set of measurements. As the core of the compressive imaging, the design of the measurement matrix is sufficient to ensure that the image can be recovered from the measurements. Duo to the fast computing capacity and the characteristic of easy hardware implementation, The Toeplitz Block Circulant matrix is proposed to realize the encoded samples. The measurement matrix is usually optimized for improving the image reconstruction quality. However, the existing optimization methods can destroy the matrix structure easily when applied to the Toeplitz Block Circulant matrix optimization process, and the deterministic iterative processes of them are inflexible, because of requiring the task optimized to need to satisfy some certain mathematical property. To overcome this problem, a novel method of optimizing the Toeplitz Block Circulant matrix based on the particle swarm optimization intelligent algorithm is proposed in this paper. The objective function is established by the way of approaching the target matrix that is the Gram matrix truncated by the Welch threshold. The optimized object is the vector composed by the free entries instead of the Gram matrix. The experimental results indicate that the Toeplitz block circulant measurement matrix can be optimized while preserving the matrix structure by our method, and result in the reconstruction quality improvement.
机译:压缩成像是基于压缩感测理论的成像方式,这可以通过一小集测量来实现捕获高分辨率图像。作为压缩成像的核心,测量矩阵的设计足以确保可以从测量中恢复图像。 Duo到快速计算能力和易于硬件实现的特性,提出了Toeplitz块循环矩阵来实现编码的样本。通常优化测量矩阵以改善图像重建质量。然而,现有的优化方法可以在应用于Toeplitz块循环矩阵优化过程时容易地破坏矩阵结构,并且它们的确定性迭代过程是不灵活的,因为要求任务优化需要满足某些数学属性。为了克服这个问题,提出了一种基于粒子群优化智能算法优化Toeplitz块循环矩阵的新方法。通过接近目标矩阵的方式建立目标函数,该矩阵是由韦尔奇阈值截短的克矩阵。优化的对象是由自由条目而不是克矩阵组成的向量。实验结果表明,通过我们的方法保持矩阵结构的同时可以优化Toeplitz块循环测量矩阵,并导致重建质量改进。

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