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In any LTI (Linear Time-Invariant) system, the convolution of two signals is denoted using a convolution operator, assuming all initial conditions are zero. The convolution integral can be divided into two parts: the zero-input or natural response and the zero-state or forced response, with t0 indicating the initial time.
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Convolution computations can be simplified by utilizing their inherent properties.
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The important convolution properties include width, area, differentiation, and integration properties.
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Information-set decoding for convolutional codes.

Niklas Gassner1, Julia Lieb2, Abhinaba Mazumder1

  • 1Institute of Mathematics, University of Zurich, Winterthurerstrasse 190, 8057 Zurich, Switzerland.

Designs, Codes, and Cryptography
|September 18, 2025
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Summary
This summary is machine-generated.

Researchers developed a new framework for decoding convolutional codes, enabling cryptanalysis of code-based systems. This method successfully recovered a high percentage of errors in McEliece cryptosystem variations, demonstrating practical attacks on convolutional code cryptography.

Keywords:
Coding theoryConvolutional codesCryptographyInformation-set decoding

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Area of Science:

  • Cryptography
  • Coding Theory
  • Computer Science

Background:

  • Code-based cryptography relies on the difficulty of decoding general linear codes.
  • Convolutional codes are a specific type of code used in some cryptosystems.
  • Existing cryptanalysis methods for these systems can be computationally intensive.

Purpose of the Study:

  • To present a generic decoding framework for convolutional codes.
  • To apply this framework for cryptanalysis of code-based cryptosystems.
  • To evaluate the success probabilities and provide tools for parameter selection in information set decoding.

Main Methods:

  • Developed a generic decoding framework for convolutional codes.
  • Applied the framework to information set decoding.
  • Analyzed success probabilities and variable selection for decoding.
  • Performed cryptanalysis on two specific cryptosystems using convolutional codes.

Main Results:

  • Successfully recovered approximately 74% of errors in a variation of the McEliece cryptosystem within 10 hours.
  • Provided experimental evidence for recovering 80% of errors in another cryptosystem (Almeida et al.) in times equivalent to ~70 bits of security.
  • Demonstrated practical attacks on cryptosystems leveraging convolutional codes.

Conclusions:

  • The proposed decoding framework is effective for cryptanalyzing code-based systems using convolutional codes.
  • The framework offers practical methods for attacking existing cryptosystems, impacting key size and security estimations.
  • This work provides valuable tools for understanding and potentially breaking convolutional code-based cryptography.