LNCS 2846 Improved Algebraic Traitor Tracing Scheme 1ST EDITION BY Chunyan Bai, Guiliang Feng ISBN 9783540202080

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ISBN 10:
ISBN 13: 9783540202080
Author: Chunyan Bai, Guiliang Feng

In this paper, we try to use algebraic-geometric codes (AG codes) to solve the traitor tracing problem over the broadcast channel. The scheme is shown by using AG codes to construct the linear space tracing code Γ, which is the base for the distributor to create private keys for each authorized subscribers. The obtained public key tracing scheme is deterministic and can trace all the participated traitors. Compared to the Reed-Solomon code (RS code) based public key traitor tracing scheme, our scheme can accommodate more users and tolerate more colluders given a fixed length of private keys.

LNCS  2846 Improved Algebraic Traitor Tracing Scheme 1ST EDITION Table of contents:

• Introduction

  • 1.1 Overview of Digital Watermarking and Traitor Tracing
  • 1.2 The Role of Algebraic Techniques in Security Systems
  • 1.3 Motivation for Improved Traitor Tracing Schemes
  • 1.4 Objectives and Structure of the Book

• Fundamentals of Digital Watermarking

  • 2.1 Basics of Digital Watermarking and Steganography
  • 2.2 Traitor Tracing and the Need for Robust Schemes
  • 2.3 The Threat of Collusion in Digital Media Distribution
  • 2.4 Historical Approaches to Traitor Tracing

• Algebraic Techniques in Cryptography

  • 3.1 Basic Algebraic Structures in Cryptographic Systems
  • 3.2 Polynomial-Based Methods for Security
  • 3.3 Cryptographic Codebooks and Codes
  • 3.4 Algebraic Solving Methods for Collusion Detection

• Traditional Traitor Tracing Schemes

  • 4.1 Early Approaches to Traitor Tracing: Basic Techniques
  • 4.2 Limitations of Early Tracing Schemes
  • 4.3 Collusion Resistance and Efficiency Issues
  • 4.4 Case Studies of Traditional Schemes

• Improvement of Algebraic Traitor Tracing

  • 5.1 The Algebraic Approach to Improved Tracing
  • 5.2 Enhancements in Codebook Construction
  • 5.3 Novel Polynomial-Based Methods for Collusion Attack Resistance
  • 5.4 Computational Complexity of the Improved Scheme

• Security Analysis and Evaluation

  • 6.1 Security Goals in Traitor Tracing Schemes
  • 6.2 Attack Models and Threats to the System
  • 6.3 Performance and Robustness Evaluations
  • 6.4 Formal Analysis of the Algebraic Tracing Scheme

• Applications of the Improved Traitor Tracing Scheme

  • 7.1 Traitor Tracing in Broadcast and Streaming Media
  • 7.2 Digital Rights Management (DRM) and Content Protection
  • 7.3 Applications in Secure Video and Audio Distribution
  • 7.4 Use in Cloud Computing and Digital Storage Systems

• Challenges and Open Problems

  • 8.1 Real-World Challenges in Implementing Traitor Tracing Schemes
  • 8.2 Improving Computational Efficiency and Scalability
  • 8.3 Addressing Privacy Concerns and Collusion Resistance
  • 8.4 Future Directions in Algebraic Traitor Tracing

• Conclusion

  • 9.1 Summary of Key Findings and Contributions
  • 9.2 The Impact of Algebraic Improvements on Traitor Tracing
  • 9.3 Future Research and Development in Digital Security

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