Cryptanalysis of Linear Feedback Shift Registers: Difference between revisions

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== Time Complexity graph ==  
== Time Complexity Graph ==  


[[File:Cryptanalysis of Linear Feedback Shift Registers - Time.png|1000px]]
[[File:Cryptanalysis of Linear Feedback Shift Registers - Time.png|1000px]]


== Space Complexity graph ==  
== Space Complexity Graph ==  


[[File:Cryptanalysis of Linear Feedback Shift Registers - Space.png|1000px]]
[[File:Cryptanalysis of Linear Feedback Shift Registers - Space.png|1000px]]


== Pareto Decades graph ==  
== Pareto Frontier Improvements Graph ==  


[[File:Cryptanalysis of Linear Feedback Shift Registers - Pareto Frontier.png|1000px]]
[[File:Cryptanalysis of Linear Feedback Shift Registers - Pareto Frontier.png|1000px]]

Revision as of 13:04, 15 February 2023

Description

Find the shortest linear feedback shift register that can generate a given finite sequence of digits.

Parameters

No parameters found.

Table of Algorithms

Name Year Time Space Approximation Factor Model Reference
Berlekamp–Massey algorithm 1969 $O(n^{2})$ $O(N)$? Exact Deterministic Time

Time Complexity Graph

Cryptanalysis of Linear Feedback Shift Registers - Time.png

Space Complexity Graph

Cryptanalysis of Linear Feedback Shift Registers - Space.png

Pareto Frontier Improvements Graph

Cryptanalysis of Linear Feedback Shift Registers - Pareto Frontier.png