A Course in Mathematical Cryptography Gilbert Baumslag, Benjamin Fine, Martin Kreuzer, Gerhard Rosenberger

By: Baumslag, Gilbert [Verfasser]
Contributor(s): Fine, Benjamin, 1948- [Verfasser] | Kreuzer, Martin [Verfasser] | Rosenberger, Gerhard [Verfasser]
Material type: TextTextSeries: De Gruyter TextbookPublisher: Berlin/Boston De Gruyter 2015Description: Online-RessourceContent type: Text Media type: Computermedien Carrier type: Online-RessourceISBN: 9783110386165; 311038616X; 9783110372779; 3110372770Subject(s): Coding theory | Cryptography -- Mathematics | Data encryption (Computer science) | Public key cryptography | Kyptographie | Coding theory | Cryptography -- Mathematics | Data encryption (Computer science) | Public key cryptography | (Produktform)Electronic book text | (Zielgruppe)Fachhochschul-/Hochschulausbildung | (BISAC Subject Heading)COM014000 | (BISAC Subject Heading)MAT008000: MAT008000 MATHEMATICS / Discrete Mathematics | (BISAC Subject Heading)MAT036000: MAT036000 MATHEMATICS / Combinatorics | Kyptographie | EBK: eBook | (VLB-WN)9620Additional physical formats: Erscheint auch als: No title; Elektronische Reproduktion von: No titleDDC classification: 510 LOC classification: QA268 | .B38 2015Other classification: 510 Online resources: Click here to access online
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.
Action note: Archivierung/Langzeitarchivierung gewährleistetSubject: 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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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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