Produktbild: Hashing

Hashing

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Beschreibung

Produktdetails

Einband

Gebundene Ausgabe

Erscheinungsdatum

06.07.2010

Verlag

John Wiley & Sons Inc

Seitenzahl

408

Maße (L/B/H)

26/18,3/2,6 cm

Gewicht

957 g

Auflage

1. Auflage

Sprache

Englisch

ISBN

978-0-470-34473-6

Beschreibung

Rezension

"Graduate students and researchers in mathematics, cryptography, and security will benefit from this overview of hashing and the complicated mathematics that it requires." (Forums Digital Media Net, 27 October 2010)

Produktdetails

Einband

Gebundene Ausgabe

Erscheinungsdatum

06.07.2010

Verlag

John Wiley & Sons Inc

Seitenzahl

408

Maße (L/B/H)

26/18,3/2,6 cm

Gewicht

957 g

Auflage

1. Auflage

Sprache

Englisch

ISBN

978-0-470-34473-6

Herstelleradresse

Libri GmbH
Europaallee 1
36244 Bad Hersfeld
DE

Email: gpsr@libri.de

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  • Produktbild: Hashing
  • PREFACE.
     
    PART I: MATHEMATICAL PRELIMINARIES.
     
    1. Counting.
     
    1.1: The Sum and Product Rules.
     
    1.2: Mathematical Induction.
     
    1.3: Factorial.
     
    1.4: Binomial Coefficients.
     
    1.5: Multinomial Coefficients.
     
    1.6: Permutations.
     
    1.7: Combinations.
     
    1.8: The Principle of Inclusion-Exclusion.
     
    1.9: Partitions.
     
    1.10: Relations.
     
    1.11: Inverse Relations.
     
    Appendix 1: Summations Involving Binomial Coefficients.
     
    2. Recurrence and Generating Functions.
     
    2.1: Recursions.
     
    2.2: Generating Functions.
     
    2.3: Linear Constant Coefficient Recursions.
     
    2.4: Solving Homogeneous LCCRs Using Generating Functions.
     
    2.5: The Catalan Recursion.
     
    2.6: The Umbral Calculus.
     
    2.7: Exponential Generating Functions.
     
    2.8: Partitions of a Set: The Bell and Stirling Numbers.
     
    2.9: Rouché's Theorem and the Lagrange's Inversion Formula.
     
    3. Asymptotic Analysis.
     
    3.1: Growth Notation for Sequences.
     
    3.2: Asymptotic Sequences and Expansions.
     
    3.3: Saddle Points.
     
    3.4: Laplace's Method.
     
    3.5: The Saddle Point Method.
     
    3.6: When Will the Saddle Point Method Work?
     
    3.7: The Saddle Point Bounds.
     
    3.8: Examples of Saddle Point Analysis.
     
    4. Discrete Probability Theory.
     
    4.1: The Origins of Probability Theory.
     
    4.2: Chance Experiments, Sample Points, Spaces, and Events.
     
    4.3: Random Variables.
     
    4.4: Moments--Expectation and Variance.
     
    4.5: The Birthday Paradox.
     
    4.6: Conditional Probability and Independence.
     
    4.7: The Law of Large Numbers (LLN).
     
    4.8: The Central Limit Theorem (CLT).
     
    4.9: Random Processes and Markov Chains.
     
    5. Number Theory and Modern Algebra.
     
    5.1: Prime Numbers.
     
    5.2: Modular Arithmetic and the Euclidean Algorithm.
     
    5.3: Modular Multiplication.
     
    5.4: The Theorems of Fermat and Euler.
     
    5.5: Fields and Extension Fields.
     
    5.6: Factorization of Integers.
     
    5.7: Testing Primality.
     
    6. Basic Concepts of Cryptography.
     
    6.1: The Lexicon of Cryptography.
     
    6.2: Stream Ciphers.
     
    6.3: Block Ciphers.
     
    6.4: Secrecy Systems and Cryptanalysis.
     
    6.5: Symmetric and Two-Key Cryptographic Systems.
     
    6.6: The Appearance of Public Key Cryptographic systems.
     
    6.7: A Multitude of Keys.
     
    6.8: The RSA Cryptosystem.
     
    6.9: Does PKC Solve the Problem of Key Distribution?
     
    6.10: Elliptic Groups Over the Reals.
     
    6.11: Elliptic Groups Over the Field Zm,2 .
     
    6.12: Elliptic Group Cryptosystems.
     
    6.13: The Menezes-Vanstone Elliptic Curve Cryptosystem.
     
    6.14: Super-Singular Elliptic Curves.
     
    PART II: HASHING FOR STORAGE: DATA MANAGEMENT.
     
    7. Basic Concepts.
     
    7.1: Overview of the Records Management Problem.
     
    7.2: A Simple Storage Management Protocol: Plain Vanilla Chaining.
     
    7.3: Record-Management with Sorted Keys.
     
    8. Hash Functions.
     
    8.1: The Origin of Hashing.
     
    8.2: Hash Tables.
     
    8.3: A Statistical Model for Hashing.
     
    8.4: The Likelihood of Collisions.
     
    9. Hashing Functions: Examples and Evaluation.
     
    9.1: Overview: The Tradeoff of Randomization Versus Computational Simplicity.
     
    9.2: Some Examples of Hashing Functions.
     
    9.3: Performance of Hash Functions: Formulation.
     
    9.4: The X²-Test.
     
    9.5: Testing a Hash Function.
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