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Verifiable Encodings for Secure Homomorphic Analytics


Core Concepts
Enabling secure and verifiable computations in homomorphically encrypted data through innovative encoding techniques.
Abstract
I. Introduction Homomorphic encryption allows operations on encrypted data without decryption. Lattice-based schemes like BFV and BGV are widely used for privacy-preserving applications. Lack of verification in existing schemes poses security risks in sensitive computations. II. Problem Statement and Solution Overview System & Threat Model: Considerations for HE-based computation scenarios. Objectives: Privacy preservation and correctness assurance in computations. III. Preliminaries Introduction to key components like homomorphic encryption, encoders, and authenticators. IV. Replication Encoding Design of an error-detecting encoding scheme based on replication. Construction of a homomorphic authenticator using the replication-based encoding. V. Polynomial Encoding Development of a compact encoding scheme based on polynomials. Implementation of a homomorphic authenticator using the polynomial-based encoding. VI. VERITAS A. Implementation and Hardware Introduction to VERITAS library facilitating secure computation verification. B. Benchmarking BFV Operations Comparison of operation timings between REP and PE schemes. C. Experimental Case Studies Ride-Hailing Services: Evaluation of VERITAS performance in ride-hailing location matching services.
Stats
Homomorphic encryption enables operations on ciphertexts directly without decryption. Lattice-based schemes like BFV and BGV are commonly used for privacy-preserving applications. Existing schemes lack verification capabilities, posing security risks in sensitive computations.
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Key Insights Distilled From

by Sylvain Chat... at arxiv.org 03-20-2024

https://arxiv.org/pdf/2207.14071.pdf
Verifiable Encodings for Secure Homomorphic Analytics

Deeper Inquiries

How can the lack of computational integrity impact real-world applications

The lack of computational integrity in real-world applications can have severe consequences, especially in sensitive domains like healthcare and finance. For instance, in medical applications using homomorphic encryption for genomic data analysis, a malicious server tampering with the computation results could lead to incorrect diagnoses or treatment plans based on manipulated data. Similarly, in financial services where encrypted computations are used for fraud detection or risk assessment, a compromised computation could result in inaccurate predictions leading to financial losses or security breaches. Overall, the lack of computational integrity undermines the trustworthiness and reliability of the entire system.

What are the implications of introducing verification capabilities into homomorphically encrypted data

Introducing verification capabilities into homomorphically encrypted data enhances the security and trustworthiness of computations performed on sensitive information. By enabling clients to verify the correctness of computations without revealing their private data, these capabilities provide assurance that the results are accurate and untampered with by malicious servers. This is crucial for maintaining privacy while ensuring data integrity in scenarios where outsourcing computations to untrusted servers is necessary. Verification also adds an additional layer of protection against potential attacks or errors during computation processes.

How can advancements in encoding techniques enhance the security and efficiency of homomorphic analytics

Advancements in encoding techniques play a significant role in enhancing both the security and efficiency of homomorphic analytics. By developing error-detection encodings like replication-based encoding and polynomial-based encoding as described in the context provided above, it becomes possible to detect any unauthorized modifications made by malicious servers during computations without compromising privacy. These encodings not only ensure data integrity but also improve efficiency by reducing communication overhead through compact representations of authentication proofs. Furthermore, techniques like polynomial compression protocols and interactive re-quadratization offer ways to optimize authentication procedures by minimizing communication costs while maintaining security standards. These advancements enable more practical implementation of secure homomorphic analytics systems that can be applied across various use cases such as ride-hailing services, genomic-data analysis, encrypted search algorithms, machine learning training/inference processes with improved performance metrics including reduced computation time and lower resource requirements.
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