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Enhance Speed Low Area FPGA Design Using S-Box GF and Pipeline Approach on Logic for AES.

Authors :
Lakshmi, K. Janshi
Sreenivasulu, G.
Source :
Mathematical Modelling of Engineering Problems; Mar2024, Vol. 11 Issue 3, p773-782, 10p
Publication Year :
2024

Abstract

In the wireless communication technologies of today are used to transfer enormous amounts of digital data frequently between various embedded devices. For avoiding information loss and stopping cybercrimes, data security is regarded as a crucial factor. Modern cryptography encryption techniques are essential for creating secure communication. The Advanced Encryption Standard (AES) is widely regarded as the cryptography field's strongest encryption technique. In AES has three types of keys using that is AES128, AES192, AES256 and blocksize only 128bits. In this paper using AES-256, because it's very secure for valuable information. This research paper describes how the AES algorithm uses a low area, little latency, high-speed FPGA design to secure data. The implementation of the SubBytes and InvSubBytes phases of AES encryption and decryption in this research did not rely on Look-Up Tables (LUTs). Instead, this novel approach employed combinational logical circuits to construct the SubBytes and InvSubBytes transformation. Here analysed AES Logic gates approach reduced area in terms of number of slices LUTs are 6120, slice registers are 226, flip flops are 6120, and bonded IOB are 513 when compared to the LUT. Unwanted delays in this design are reduced because of the removal of LUTs, and a Three Stage pipelining structure is added to enhance the performance of the AES algorithm. AES Logic gates three stage pipeline approach reduced delay up to 60.55ns when compared to Logic gates without pipeline approach. The proposed approach simulated, synthesized Implemented with Virtex-5 FPGA device along with design in Verilog code in XILINX 14.7 Software. [ABSTRACT FROM AUTHOR]

Details

Language :
English
ISSN :
23690739
Volume :
11
Issue :
3
Database :
Complementary Index
Journal :
Mathematical Modelling of Engineering Problems
Publication Type :
Academic Journal
Accession number :
176380034
Full Text :
https://doi.org/10.18280/mmep.110322