リケラボ論文検索は、全国の大学リポジトリにある学位論文・教授論文を一括検索できる論文検索サービスです。

リケラボ 全国の大学リポジトリにある学位論文・教授論文を一括検索するならリケラボ論文検索大学・研究所にある論文を検索できる

リケラボ 全国の大学リポジトリにある学位論文・教授論文を一括検索するならリケラボ論文検索大学・研究所にある論文を検索できる

大学・研究所にある論文を検索できる 「Research on Image and Video Coding Algorithms for Compressive Imaging」の論文概要。リケラボ論文検索は、全国の大学リポジトリにある学位論文・教授論文を一括検索できる論文検索サービスです。

コピーが完了しました

URLをコピーしました

論文の公開元へ論文の公開元へ
書き出し

Research on Image and Video Coding Algorithms for Compressive Imaging

PEETAKUL Jirayu 法政大学 DOI:info:doi/10.15002/00025234

2022.06.21

概要

The traditional camera based on a hundred-year-old sampling theorem developed by Whittaker–Nyquist–Kotelnikov–Shannon has resulted in a massive problem of redundant data in image and video applications, which oversamples signal twice higher than information rate. It necessitates the use of complex lossy coding algorithms to reduce redundancy. However, the most recent coding algorithms are going far beyond coding efficiency; for instance, improving coding performance by 20% would cost roughly 50% more complexity and resources, which is still a significant issue today. A new camera architecture based on block-based compressed sensing (CS) has recently gained popularity because it offers lower sampling costs and produces far less amount of raw data. Meanwhile, it is sufficient to represent the original content accurately. CS is based on the Johnson–Lindenstrauss lemma, which deals with low-distortion embedding of points from high to low dimensions via random projection, resulting in a compressed vector. It theoretically eliminates the need for coding algorithm. However, the recent studies found that raw data from the CS camera is still redundant in the form of linear combination, potentially necessitating additional coding to reduce redundancy. This thesis presents a new sensing matrix that outperforms existing sensing matrices in data acquisition performance and speed at low sampling rates while dramatically improving image quality. Furthermore, a newly developed data structure of a block-based CS camera called data cube is introduced, making coding raw CS data easier. Simplified image and video coding algorithms for compressive imaging, both vector-based and data cube-based, are introduced in software and hardware, including intra-prediction, inter-prediction with quantization, and entropy coding to improve bitrate reduction performance.

参考文献

[101] R. Tur, Y. C. Eldar, and Z. Friedman. Innovation rate sampling of pulse streams with application

to ultrasound imaging. IEEE Transactions on Signal Processing, 59(4):1827–1842, 2011. 13

[102] A. S. Unde and D. P.P. Rate–distortion analysis of structured sensing matrices for block compressive sensing of images. Signal Processing: Image Communication, 65:115–127, 2018. 116

[103] M. Unser. Sampling-50 years after shannon. Proceedings of the IEEE, 88(4):569–587, 2000. 13

[104] V. Vapnik. The nature of statistical learning theory. 1999. 16

[105] S. S. Vasanawala, M. T. Alley, B. A. Hargreaves, R. A. Barth, J. M. Pauly, and M. Lustig.

Improved pediatric mr imaging with compressed sensing. Radiology, 256(2):607–616, Aug 2010.

20529991[pmid]. 13

[106] P. G. Vaz, D. Amaral, L. F. R. Ferreira, M. Morgado, and J. ao Cardoso. Image quality of

compressive single-pixel imaging using different hadamard orderings. Opt. Express, 28(8):11666–

11681, Apr 2020. 30

[107] R. Venkataramani and Y. Bresler. Further results on spectrum blind sampling of 2d signals. In

Proceedings 1998 International Conference on Image Processing. ICIP98 (Cat. No.98CB36269),

volume 2, pages 752–756 vol.2, 1998. 12

[108] M. Vetterli, P. Marziliano, and T. Blu. Sampling signals with finite rate of innovation. IEEE

Transactions on Signal Processing, 50(6):1417–1428, 2002. 12

[109] A. Wyner and J. Ziv. “the rate-distortion function for source coding with side information at

the decoder. ” IEEE Trans. Inf. Theory, vol. 22, no, 22(1):1–10, Jan. 1976. 52, 97

[110] Z. Xu, L. Zhang, J. Shen, H. Zhou, X. Liu, J. Cao, and K. Xing. Mrcs: matrix recovery-based

communication-efficient compressive sampling on temporal-spatial data of dynamic-scale sparsity

in large-scale environmental iot networks. EURASIP Journal on Wireless Communications and

Networking, 2019(1):18, Jan 2019. 116

[111] F. Yang, S. Wang, and C. Deng. Compressive sensing of image reconstruction using multi-wavelet

transforms. In 2010 IEEE International Conference on Intelligent Computing and Intelligent

Systems, volume 1, pages 702–705, 2010. 19

[112] H. Ye, L. Tian, Q. Zhang, H. Wang, and S. Feng. Cmos image sensor with programmable

compressed sensing. In 2015 IEEE 11th International Conference on ASIC (ASICON), pages

1–4, 2015. 3

[113] W.-K. Yu. Super sub-nyquist single-pixel imaging by means of cake-cutting hadamard basis sort.

Sensors, 19(19), 2019. 30

[114] W.-K. Yu and Y.-M. Liu. Single-pixel imaging with origami pattern construction. Sensors,

19(23), 2019. 30

[115] X. Yuan and R. Haimi-Cohen. Image compression based on compressive sensing: End-to-end

comparison with JPEG. 22(11):2889–2904, Nov. 2020. 52

138

...

参考文献をもっと見る