Fast Evaluation of Homomorphic Encryption Schemes based on Ring-LWE

被引:0
|
作者
Feron, Cyrielle [1 ]
Lapotre, Vianney [2 ]
Lagadec, Loic [1 ]
机构
[1] ENSTA Bretagne, UMR 6285, Lab STICC, F-29806 Brest, France
[2] Univ Bretagne Sud, UMR 6285, Lab STICC, F-56100 Lorient, France
关键词
Homomorphic Encryption; Security;
D O I
暂无
中图分类号
TP301 [理论、方法];
学科分类号
081202 ;
摘要
When evaluating Homomorphic Encryption (HE) schemes, only one set of input parameters is usually considered. Evaluation reports HE scheme time execution and memory consumption since these are the main challenges of HE. The original version of PAnTHErS enables to evaluate HE schemes without executing the scheme, hence with a very low processing time (< 10 sec). Results are provided in terms of computational complexity and memory cost. This allows to evaluate a scheme for numerous sets of input parameters. In this paper, PAnTHErS is improved by a calibration phase, and four HE schemes based on Ring-LWE are analyzed and compared using the proposed tool. Experimentation results show the approach allows analyses of HE scheme with an average of 6% error for a given implementation with a speedup up to 15x compared to actual scheme executions.
引用
收藏
页数:5
相关论文
共 50 条
  • [31] Provably Weak Instances of Ring-LWE
    Elias, Yara
    Lauter, Kristin E.
    Ozman, Ekin
    Stange, Katherine E.
    ADVANCES IN CRYPTOLOGY, PT I, 2015, 9215 : 63 - 92
  • [32] Pseudorandomness of Ring-LWE for Any Ring and Modulus
    Peikert, Chris
    Regev, Oded
    Stephens-Davidowitz, Noah
    STOC'17: PROCEEDINGS OF THE 49TH ANNUAL ACM SIGACT SYMPOSIUM ON THEORY OF COMPUTING, 2017, : 461 - 473
  • [33] Discretisation and Product Distributions in Ring-LWE
    Murphy, Sean
    Player, Rachel
    JOURNAL OF MATHEMATICAL CRYPTOLOGY, 2021, 15 (01) : 45 - 59
  • [34] Ring-LWE Cryptography for the Number Theorist
    Elias, Yara
    Lauter, Kristin E.
    Ozman, Ekin
    Stange, Katherine E.
    DIRECTIONS IN NUMBER THEORY, 2016, 3 : 271 - 290
  • [35] Lossiness and Entropic Hardness for Ring-LWE
    Brakerski, Zvika
    Doettling, Nico
    THEORY OF CRYPTOGRAPHY, TCC 2020, PT I, 2020, 12550 : 1 - 27
  • [36] Order-LWE and the Hardness of Ring-LWE with Entropic Secrets
    Bolboceanu, Madalina
    Brakerski, Zvika
    Perlman, Renen
    Sharma, Devika
    ADVANCES IN CRYPTOLOGY - ASIACRYPT 2019, PT II, 2019, 11922 : 91 - 120
  • [37] CNC: A lightweight architecture for Binary Ring-LWE based PQC
    Ahmadunnisa, Shaik
    Mathe, Sudha Ellison
    MICROPROCESSORS AND MICROSYSTEMS, 2024, 106
  • [38] Secure Image processing using LWE Based Homomorphic Encryption
    Challa, RatnaKumari
    VijayaKumari, G.
    Sunny, B.
    2015 IEEE INTERNATIONAL CONFERENCE ON ELECTRICAL, COMPUTER AND COMMUNICATION TECHNOLOGIES, 2015,
  • [39] Homomorphic Evaluation of Lattice-Based Symmetric Encryption Schemes
    Fouque, Pierre-Alain
    Hadjibeyli, Benjamin
    Kirchner, Paul
    COMPUTING AND COMBINATORICS, COCOON 2016, 2016, 9797 : 269 - 280
  • [40] High-Throughput Ring-LWE Cryptoprocessors
    Patricia Renteria-Mejia, Claudia
    Velasco-Medina, Jaime
    IEEE TRANSACTIONS ON VERY LARGE SCALE INTEGRATION (VLSI) SYSTEMS, 2017, 25 (08) : 2332 - 2345