Error-correcting code embedding for confidential edge storage
Vikram V. Patelvikrampatel@gokuluniversity.ac.inFaculty of EngineeringGokul Global UniversitySidhpur, Gujarat, 384151, India0009-0006-4834-6766View full profile → , *Shobhit GoyalCorresponding authorshobhit.goyal@quantumeducation.inQuantum University Research CenterQuantum UniversityRoorkee, Uttarakhand, 247667, India0009-0009-2291-7614View full profile → , Puli LavanyaPuliLavanya2024@protonmail.comCentre for Multidisciplinary ResearchAnurag UniversityHyderabad, Telangana, 500080, India0009-0004-0880-2857View full profile → , Rupali Adhaurupalipadhau@gmail.comDepartment of Computer EngineeringIndira College of Engineering & ManagementPune, Maharashtra, 410506, IndiaView full profile → , Sushil Punwatkarsushil.punwatkar@rungta.orgDepartment of Computer Science and EngineeringRungta College of Engineering & TechnologyRungta International Skills UniversityBhilai, Chhattisgarh, 490024, IndiaView full profile → , Sakshi Pandeysakshi.pandey.orp@chitkara.edu.inCentre for Research Impact & OutcomeChitkara University Institute of Engineering and TechnologyChitkara UniversityRajpura, Punjab, 140401, India0009-0008-9966-2165View full profile →
* Corresponding author · click or hover a name for details
- Received:
- 01 Apr 2026
- Published Online:
- 31 Oct 2026
- Article type:
- Research Article
- Language:
- EN
- Article no.:
- JDMSC-3013
- Pages:
- 3839–3850
Abstract
At the network edge, confidential data storage requires a highly resilient noise, failure, and adversarial-access protection and low computation overhead. This paper introduces an error-correcting code (ECC) embedding framework that is specifically designed to be used in secure edge storage systems. The given solution combines lightweight coding schemes with dynamic redundancy assignment that provides data integrity and confidentiality with limited resources. To model the embedding and decoding processes, a mathematical model is developed which includes parity generation and efficient syndrome-based recovery. The framework facilitates dynamic error space and helps to reduce the risk of data leakage with the help of organized redundancy patterns. Experimental testing proves to be more reliable, has a shorter decoding time and is more resilient than traditional storage schemes.
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References
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