Sankhanil Dey
Orcid: 0000-0003-0412-2681
According to our database1,
Sankhanil Dey
authored at least 19 papers
between 2015 and 2020.
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Bibliography
2020
A new algorithm to find monic irreducible polynomials over extended Galois field GF(pq) using positional arithmetic.
Secur. Priv., 2020
4-bit Boolean functions in generation and cryptanalysis of secure 4-bit crypto S-boxes.
Secur. Priv., 2020
IACR Cryptol. ePrint Arch., 2020
A New Algorithm to Find Monic Irreducible Polynomials over Extended Galois field GF prime p and extension q using Positional Arithmetic.
IACR Cryptol. ePrint Arch., 2020
Composite Algorithm The New Algorithm to Search for Monic Irreducible Polynomials over Extended Galois Fields.
IACR Cryptol. ePrint Arch., 2020
Division Algorithm to search for monic irreducible polynomials over extended Galois Field GF(p^q).
IACR Cryptol. ePrint Arch., 2020
2018
A review of cryptographic properties of S-boxes with generation and analysis of crypto secure S-boxes.
PeerJ Prepr., 2018
4-bit crypto S-boxes: Generation with irreducible polynomials over Galois field GF(24) and cryptanalysis.
IACR Cryptol. ePrint Arch., 2018
2017
A review of existing 4-bit crypto S-box cryptanalysis techniques and two new techniques with 4-bit Boolean functions for cryptanalysis of 4-bit crypto S-boxes.
PeerJ Prepr., 2017
4, 8, 32, 64 bit Substitution Box generation using Irreducible or Reducible Polynomials over Galois Field GF(p<sup>q</sup>).
PeerJ Prepr., 2017
Multiplication and Division over Extended Galois Field GF(p^q): A new Approach to find Monic Irreducible Polynomials over any Galois Field GF(p^q).
PeerJ Prepr., 2017
Multiplication over Extended Galois Field: A New Approach to Find Monic Irreducible Polynomials over Galois Field GF(p^q).
PeerJ Prepr., 2017
Linear Approximation Analysis: an improved technique for linear cryptanalysis of 4-bit Bijective Crypto S-Boxes.
PeerJ Prepr., 2017
Extended SAC: A review and new algorithms of differential cryptanalysis of 4-bit s-boxes and strict avalanche criterion of BFs and 4-bit s-boxes again with a new extension to HO-SAC criterion.
PeerJ Prepr., 2017
Multiplication and Division over Extended Galois Field GF(p<sup>q</sup>): A new Approach to find Monic Irreducible Polynomials over any Galois Field GF(p<sup>q</sup>).
IACR Cryptol. ePrint Arch., 2017
4, 8, 32, 64 bit Substitution Box generation using Irreducible or Reducible Polynomials over Galois Field GF(p^q) for Smart Applications.
CoRR, 2017
A New Algebraic Method to Search Irreducible Polynomials Using Decimal Equivalents of Polynomials over Galois Field GF(p^q).
CoRR, 2017
2015
Dynamic Ciphering-15 Based on Multiplicative Polynomial Inverses Over Galois Field GF(7<sup>3</sup>).
Proceedings of the Advanced Computing and Systems for Security - ACSS 2015, 2015