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A Course in Mathematical Cryptography / Gilbert Baumslag

By: Contributor(s): Material type: TextTextPublisher number: :Variety Books Publishers & Distributors | :B-10 Street No 2 West Vinod Nagar Delhi 110092 Series: De Gruyter TextbookPublication details: Berlin/Boston :De Gruyter 2015Description: xiii, 376 pages 24cmISBN:
  • 9783110372762
Subject(s): DDC classification:
  • 510 BAU
Contents:
Frontmatter -- Preface -- Contents -- 1. Basic Ideas of Cryptography -- 2. Symmetric Key Cryptosystems -- 3. Cryptanalysis and Complexity -- 4. Cryptographic Protocols -- 5. Elementary Number Theoretic Techniques -- 6. Some Number Theoretic Algorithms -- 7. Public Key Cryptography -- 8. Elliptic Curve Cryptography -- 9. Basic Concepts from Group Theory -- 10. Non-Commutative Group Based Cryptography -- 11. Platform Groups and Braid Group Cryptography -- 12. Further Applications Using Group Theory -- 13. Commutative Gröbner Basis Methods -- 14. Non-Commutative Gröbner Basis Methods -- 15. Lattice-Based Cryptography -- Bibliography -- Index.
Summary: The subject of this book is mathematical cryptography. By this we mean the mathematics involved in cryptographic protocols. As the field has expanded, using both commutative and noncommutative algebraic objects as cryptographic platforms, a book describing and explaining all these mathematical methods is of immeasurable value. Gilbert Baumslag?; Benjamin Fine, Fairfield Uni;Martin Kreuzer, Uni of Passau; Gerhard Rosenberger, Uni of Hamburg.
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Holdings
Item type Current library Call number Status Notes Barcode
Books Books SNU LIBRARY 510 BAU (Browse shelf(Opens below)) Not For Loan FPDA Grant 28378
Total holds: 0

Frontmatter --
Preface --
Contents --
1. Basic Ideas of Cryptography --
2. Symmetric Key Cryptosystems --
3. Cryptanalysis and Complexity --
4. Cryptographic Protocols --
5. Elementary Number Theoretic Techniques --
6. Some Number Theoretic Algorithms --
7. Public Key Cryptography --
8. Elliptic Curve Cryptography --
9. Basic Concepts from Group Theory --
10. Non-Commutative Group Based Cryptography --
11. Platform Groups and Braid Group Cryptography --
12. Further Applications Using Group Theory --
13. Commutative Gröbner Basis Methods --
14. Non-Commutative Gröbner Basis Methods --
15. Lattice-Based Cryptography --
Bibliography --
Index.


The subject of this book is mathematical cryptography. By this we mean the mathematics involved in cryptographic protocols. As the field has expanded, using both commutative and noncommutative algebraic objects as cryptographic platforms, a book describing and explaining all these mathematical methods is of immeasurable value. Gilbert Baumslag?; Benjamin Fine, Fairfield Uni;Martin Kreuzer, Uni of Passau; Gerhard Rosenberger, Uni of Hamburg.

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