Variable length nonlinear feedback shift registers with dynamica

Cryptography – Particular algorithmic function encoding

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380 29, 380 46, 380265, H04K 100, H04L 900

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active

060496088

ABSTRACT:
A new class of variable length, nonlinear feedback shift registers (NLFSR's) is disclosed that uses data-dependent dynamically allocated taps to filter digital information reversibly, flexibly, and rapidly. This class of NLFSR's has been succinctly realized in terms of a multi-parameter family of nonlinear, discrete difference equations that operate on digital data of variable length. Each individual NLFSR is characterized by a collection of integer `parameter functions` and `boundary condition functions` denoted .PI..sub.T for an integer T.gtoreq.1. A concrete description of an exemplary set .PI..sub.T is given in the text. Given an input sequence to the NLFSR, the final output sequence is another sequence defined by the values of the parameter and boundary condition functions, and a new reversible (or invertible) nonlinear mathematical rule that transforms a sequence of integers into a different sequence of integers. The wide variability in the sets of parameter and boundary condition functions that describe and specify this family of reversible NLFSR's allows for a user-defined, applications-specific flexibility in the level of complexity in the output sequence. This process can be applied, for the purposes of encryption and decryption, to any form of digital information, including but not limited to, audio and video telecommunications and data storage.

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Applied Cryptography, Second Edition (1996) by Bruce Schneier, Chapter 16, pp. 369-388 and 412-413 "Pseudo-Random-Sequence Generators and Stream Ciphers".

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