DocumentCode
2097987
Title
FPGA Implementation of 8, 16 and 32 Bit LFSR with Maximum Length Feedback Polynomial Using VHDL
Author
Panda, Amit Kumar ; Rajput, Praveena ; Shukla, Bhawna
Author_Institution
Deptt. of ECE, IT Guru Ghasidas Vishwavidyalaya, Bilaspur, India
fYear
2012
fDate
11-13 May 2012
Firstpage
769
Lastpage
773
Abstract
LFSR based PN Sequence Generator technique is used for various cryptography applications and for designing encoder, decoder in different communication channel. It is more important to test and verify by implementing on any hardware for getting better efficient result. As FPGAs is used to implement any logical function for faster prototype development, it is necessary to implement the existing design of LFSR on FPGA to test and verify the simulated & synthesis result between different lengths. The total number of random state generated on LFSR depends on the feedback polynomial. As it is simple counter so it can count maximum of 2n-1 by using maximum feedback polynomial. Here in this paper we implemented 8, 16 and 32-bit LFSR on FPGA by using VHDL to study the performance and analysis the behavior of randomness. The analysis is conceded out to find number of gates, memory and speed requirement in FPGA as the number of bits is increased. The comparative study of 8, 16 and 32 bit LFSR on FPGA is shown here to understand the on chip verification. Also the simulation problem for long bit LFSR on FPGA is presented.
Keywords
cryptography; field programmable gate arrays; hardware description languages; polynomials; FPGA implementation; LFSR; PN sequence generator technique; VHDL; cryptography applications; maximum length feedback polynomial; on chip verification; randomness behavior; Clocks; Field programmable gate arrays; Generators; Integrated circuit modeling; Polynomials; Shift registers; Timing; FPGA; LFSR; PRNSG; VHDL;
fLanguage
English
Publisher
ieee
Conference_Titel
Communication Systems and Network Technologies (CSNT), 2012 International Conference on
Conference_Location
Rajkot
Print_ISBN
978-1-4673-1538-8
Type
conf
DOI
10.1109/CSNT.2012.168
Filename
6200740
Link To Document