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Paper ID:IJSREM67636

A Self-Adaptive Bald Eagle Optimized Hybrid Chaotic Framework for Hyperspectral Image Encryption with Reversible Traceability and Merkle-Tree Integrity Verification

Stream/Area:

-

Subject:

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Paper ID:

IJSREM67636

Volume:

10 |

10 |

Oct 2026

Pages:

1-7

Publication Frequency:

Monthly (12 issues per year)

DOI
Digital Object Identifier
10.55041/IJSREM67636

License:International Journal of Scientific Research in Engineering and Management follows the Creative Commons Attribution 4.0 (CC BY 4.0) License, allowing free use and distribution with proper attribution.

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Authors

Mohd Usaid

Mohd Usaid

Department of Computer Sciences and Engineering

Jamia Hamdard University

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Abstract

Hyperspectral images (HSIs) encode hundreds of contiguous spectral bands per pixel, and adjacent bands routinely share over 95% of their variance. This high inter-band correlation, combined with gigabyte-scale cube sizes, renders conventional ciphers such as AES and RSA computationally impractical and structurally ineffective for HSI protection. Sharma et al. [3] recently showed that a Self-Adaptive Bald Eagle Search (SABES) metaheuristic can be used to autonomously tune chaotic-map parameters for hyperspectral image encryption, removing the need for manual key selection. Building on this SABES-optimized chaotic paradigm, this paper proposes an extended security framework that couples a lightweight three-stage chaotic core—Logistic-map spectral scrambling, 3D Arnold Cat Map spatial permutation, and logistic-keystream XOR diffusion—with SABES-driven optimization of a seven-dimensional parameter set for maximum entropy and minimum correlation, and wraps this core in a dual-layer security shell not addressed by prior SABES-chaos work: Prediction-Error-Labeling (PEL) based Reversible Data Hiding (RDH) for lossless ownership traceability, and a SHA-256 Merkle Hash Tree (MHT) for O(log C) tamper-evident integrity verification. A band-parallel multiprocessing implementation is used to make SABES optimization tractable on high-dimensional cubes. Experiments on a 204-band ENVI-format hyperspectral cube show near-ideal information entropy (7.95–7.99 bits), residual inter-pixel correlation of 0.01–0.03, differential-attack resistance of NPCR ≈ 99.6% and UACI ≈ 33.4%, an effective key space of approximately 2³²⁵, and lossless reconstruction (MSE = 0), while an 8-core parallel implementation completes end-to-end encryption of the full cube in 10.95 s, a 7.9× speedup over sequential execution. These results indicate that the proposed extended framework is a practical, real-time-capable security solution for hyperspectral data in remote sensing and defense applications, adding verifiable integrity and traceability to the SABES-chaos encryption paradigm.

KEYWORDS

Hyperspectral image encryption; chaotic maps; Logistic map; Arnold Cat map; Self-Adaptive Bald Eagle Search; metaheuristic optimization; Merkle hash tree; reversible data hiding; parallel computing.

Cite This Article

Mohd Usaid, "A Self-Adaptive Bald Eagle Optimized Hybrid Chaotic Framework for Hyperspectral Image Encryption with Reversible Traceability and Merkle-Tree Integrity Verification," International Journal of Scientific Research in Engineering and Management, vol. 10, no. 10, pp. 1-7, Oct 2026. https://doi.org/10.55041/IJSREM67636

Full Article/Conclusion

In this article, a hybrid security framework has been presented for hyperspectral images. This framework combines the three-stage chaotic core that is lightweight, along with the autonomous optimization of parameters through the use of SABES and the reversible traceability of ownership through PEL. The integrity of the images is verified by the Merkle Hash Tree, and this entire process is carried out through the parallel processing of data. The HSI cubes having 204 bands have been tested over this hybrid security framework, and the results are near-perfect in terms of entropy (7.95-7.99 bits), almost no correlation (0.01-0.03), as well as good resistance against differential attacks (the NPCR is approx 99.6% and UACI is about 33.4%). There is also a space of keys of about 2³²⁵. It can be concluded that this framework can be used to protect   huge   hyperspectral   data   in   applications   such   as   defense/security. Some examples of the future research include exploring how hardware acceleration using FPGA technologies can support the chaos core and the fitness analysis of the SABES algorithm in real-time encryption for live satellite or drone videos; studying how to keep Merkle tree roots and water mark extraction data decentralized using a block chain solution; extending the 3D scrambler-diffuser architecture to other 3D imaging methods such as MRI and CT scans offering the same benefits in medical applications.

References

[1]  C. J. Abbas, M. A. Ibrahim, and M. A. Khan, "An efficient image encryption approach for high-resolution satellite images based on chaotic maps and Blowfish algorithm," Multimedia Tools and Applications, vol. 80, no. 1, pp. 1245–1264, 2021. [2]  W. Geng, J. Zhang, et al., "A hybrid-domain encryption method for hyperspectral remote-sensing images," IEEE Transactions on Geoscience and Remote Sensing, vol. 59, no. 8, pp. 6841–6855, 2021. [3]  S. R. Sharma, B. Singh, and M. Kaur, "A hybrid encryption model for the hyperspectral images: application to hyperspectral medical images," Multimedia Tools and Applications, vol. 83, no. 4, pp. 11717–11743, 2024. [4]  Y. Hou, et al., "Secure content-based image retrieval and traceability in cloud environments using SHSR and CNN extraction," IEEE Transactions on Cloud Computing, vol. 12, no. 2, pp. 450–465, 2024. [5]  H. A. Alsattar, A. A. Zaidan, and B. B. Zaidan, "Novel meta-heuristic bald eagle search optimisation algorithm," Artificial Intelligence Review, vol. 53, no. 3, pp. 2237–2264, 2020. [6]  G. Chen, Y. Mao, and C. K. Chui, "A symmetric image encryption scheme based on 3D chaotic cat maps," Chaos, Solitons & Fractals, vol. 21, no. 3, pp. 749–761, 2004. [7]  X. Li, B. Yang, and T. Zeng, "Efficient reversible data hiding in encrypted images via prediction error labeling," IEEE Transactions on Information Forensics and Security, vol. 18, pp. 1205–1218, 2023. [8]  R. C. Merkle, "A digital signature based on a conventional encryption function," in Advances in Cryptology — CRYPTO '87, Springer, 1988, pp. 369–378. [9]  C. E. Shannon, "Communication theory of secrecy systems," The Bell System Technical Journal, vol. 28, no. 4, pp. 656–715, 1949. [10]  Y. Wu, Y. Xiang, and Y. Guo, "Reversible data hiding in high-dimensional remote sensing images," IEEE Journal of Selected Topics in Applied Earth Observations and Remote Sensing, vol. 15, pp. 3412–3425, 2022.

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Publication Date

10/2/2026

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