[PDF][PDF] Self-shrinking p-adic cryptographic generator

Z Tasheva, B Bedzhev, B Stoyanov - XL International Scientific …, 2005 - rcvt.tu-sofia.bg
A new cryptographic pseudo random number generator (PRNG), called Self–Shrinking p-
adic Generator (SSPG), is proposed in this paper. The SSPG sequence is evaluated and its …

The period of the LFSR based generalized shrinking-multiplexing generator

T Tashev - Proceedings of the 2007 international conference on …, 2007 - dl.acm.org
An architecture of Generalized Shrinking-Multiplexing Generator (GSMG) based on Linear
Shift Feedback Register (LFSR) is investigated in the paper. The period of its output binary …

P-adic shrinking-multiplexing generator

Z Tasheva, B Bedzhev… - 2005 IEEE Intelligent Data …, 2005 - ieeexplore.ieee.org
The need for stream ciphers in communication and information cryptographic systems is
rapidly grown in the last twenty years. The stream ciphers usually use a pseudo-random …

N-adic Summation-Shrinking Generator. Basic properties and empirical evidences.

Z Tasheva, B Bedzhev, B Stoyanov - Cryptology ePrint Archive, 2005 - eprint.iacr.org
The need of software-flexible stream ciphers has led to several alternative proposals in the
last few years. One of them is a new Pseudo Random Number Generator (PRNG), named N …

[PDF][PDF] The Linear Complexity of the LFSR Based Generalized Shrinking-Multiplexing Generator

TD Tashev, BY Bedzhev, ZN Tasheva - rcvt.tu-sofia.bg
Multiplexing Generator (GSMG), based on Linear Shift Feedback Registers (LFSRs), is
investigated in the paper. The linear complexity of its output binary pseudo random …

[引用][C] N-adic Summation-Shrinking generator

Z Tasheva, B Bedzhev, B Stoyanov - Basic properties and empirical evidences, 2005