Results 131 to 140 of about 699 (182)
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Controllable LFSR for BIST

Proceedings of the 17th IEEE Instrumentation and Measurement Technology Conference [Cat. No. 00CH37066], 2002
This paper presents the preliminary results for a novel mixed-mode scheme to generate test patterns for random pattern resistant faults. It is based on a programmable method in contrast to the hardware implementation used so far. It not only guarantees the full test coverage in the combinational stuck-at faults, but also can be extended to the ...
D. Kay, S. Mourad
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High-speed generation of LFSR signatures

Proceedings of the Ninth Asian Test Symposium, 2002
We investigate techniques for speeding up the compaction simulation of a single-input signature register based on its equivalent multiple-input implementation. Our approach is to systematically decompose the original input sequence into a set of subsequences based on the theory of finite field.
Ming-Der Shieh   +2 more
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Think Before Your LFSRs Jump

2010 10th IEEE International Conference on Computer and Information Technology, 2010
This paper scrutinizes the structure of jump-controlled LFSRs for resistance against generalized correlation attack based upon Constrained Levenshtein Distance(CLD) measure. It proves that for a given number of cipher text bits, CLD computation is independent of Jump index.
Mujahid Mohsin   +2 more
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LFSR using CDFF and GDI

2020 6th International Conference on Advanced Computing and Communication Systems (ICACCS), 2020
A new design of the Linear-feedback shift register (LFSR) using the conditional discharge flip-flop (CDFF) and the Gate-Diffusion-Input (GDI) technique is proposed. This method results in efficient result parameters such as low power, reduced area and minimum usage of transistor than conventional techniques.
S. Kiruthiga   +3 more
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Implementation of LFSR on ASIC

2012 Annual IEEE India Conference (INDICON), 2012
The intension of this work is to design ASIC (Application Specific Integrated Circuit) for LFSRs (Linear feedback shift register) used in cryptography systems.(Stream ciphering). Presently FPGAs (Field Programmable Gate Array) and Processors are used for this purpose which have speed limitations.
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Fibonacci LFSR vs. Galois LFSR: Which is More Vulnerable to Power Attacks?

2014
Linear Feedback Shift Registers (LFSRs) with primitive connection polynomials as feedback functions are used as primary components of many stream ciphers and other cryptosystems. The motivation of our work is to demonstrate that though hardware implementation of Galois LFSR offers higher throughput than its Fibonacci counterpart, the former could be ...
Abhishek Chakraborty 0001   +2 more
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Breaking LFSR Using Genetic Algorithm

2013
In this paper it is shown how to find LFSR using genetic algorithm. LSFRs are part of many cryptographic structures and pseudorandom number generators. Applying genetic algorithms to Linear Feedback Shift Registers (LFSR) cryptanalysis is not quite obvious. Genetic algorithms — being one of heuristic techniques — give approximate solution. The solution
Iwona Polak, Mariusz Boryczka
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A low power reconfigurable LFSR

2016 18th Mediterranean Electrotechnical Conference (MELECON), 2016
Low power has become an essential design imperative in the era of nanotechnology. In this paper, we propose a new design of energy efficient reconfigurable Linear Feedback Shift Registers(LFSRs). The reconfigurable LFSR design allows an increase in the randomness at the output.
Lama Shaer   +4 more
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Decoding a Perturbed Sequence Generated by an LFSR

2017
Given a sequence of bits produced by a linear feedback shift register (LFSR), the Berlekamp-Massey algorithm finds a register of minimal length able to generate the sequence. The situation is different when the sequence is perturbed; for instance, when it is sent through a transmission channel. LFSRs can be described as autonomous systems.
Sara D. Cardell   +2 more
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Application of LFSR with NTRU Algorithm

2007
The paper deals with stream cipher based on Linear Feedback Shift Registers (LFSR). A scheme is purposed where n-Linear Feedback Shift Registers are used for the encryption and decryption. Both the public key cryptography and the concept of linear feedback shift registers are used in this scheme.
P. R. Suri, Priti Puri
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