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GKS FHE: Security Analysis

A preprint posted to the Cryptology ePrint Archive on October 19, 2026 presents a formal security analysis of the Gribov-Kahrobaei-Shpilrain (GKS) private-key fully homomorphic encryption scheme. The paper, 2026/2523, is authored by John Graham, Delaram Kahrobaei, Soundes Marzougui, Milos Pavlovic and Vladimir Shpilrain, and states that GKS requires no bootstrapping or de-linearization, produces bit-exact decryption, supports native encrypted search and scales to unbounded depth. The work is filed under the archive's attacks and cryptanalysis category and lists AI training, machine learning and private search among its keywords.

by read1 min views1 publishedOct 18, 2026
GKS FHE: Security Analysis
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Paper 2026/2523

GKS FHE: Security Analysis

Abstract

All traditional encryption schemes share a fundamental operational vulnerability: encrypted data must be decrypted before it can be used. Fully homomorphic encryption eliminates this vulnerability by enabling computation directly on encrypted data, but existing FHE schemes impose substantial practical constraints that limit deployment. This paper presents a formal security analysis of the Gribov-Kahrobaei-Shpilrain (GKS) private-key FHE scheme. GKS requires no bootstrapping or de-linearization, produces bit-exact decryption, supports native encrypted search, and scales to unbounded depth.

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Delaram Kahrobaei @ qc cuny edu marzougui soundes @ gmail com milos @ zerofhe ai vshpilrain @ ccny cuny edu

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BibTeX

@misc{cryptoeprint:2026/2523,
      author = {John Graham and Delaram Kahrobaei and Soundes Marzougui and Milos Pavlovic and Vladimir Shpilrain},
      title = {{GKS} {FHE}: Security Analysis},
      howpublished = {Cryptology {ePrint} Archive, Paper 2026/2523},
      year = {2026},
      url = {https://eprint.iacr.org/2026/2523}
}
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