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Number theory in science and communication : with applications in cryptography, physics, digital information, computing, and self-similarity
Overview of attention for book
Table of Contents
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Book Overview
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Chapter 1
Introduction
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Chapter 2
The Natural Numbers
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Chapter 3
Primes
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Chapter 4
The Prime Distribution
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Chapter 5
Fractions: Continued, Egyptian and Farey
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Chapter 6
Linear Congruences
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Chapter 7
Diophantine Equations
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Chapter 8
The Theorems of Fermat, Wilson and Euler
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Chapter 9
Euler Trap Doors and Public-Key Encryption
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Chapter 10
The Divisor Functions
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Chapter 11
The Prime Divisor Functions
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Chapter 12
Certified Signatures
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Chapter 13
Primitive Roots
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Chapter 14
Knapsack Encryption
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Chapter 15
Quadratic Residues
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Chapter 16
The Chinese Remainder Theorem and Simultaneous Congruences
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Chapter 17
Fast Transformation and Kronecker Products
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Chapter 18
Quadratic Congruences
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Chapter 19
Pseudoprimes, Poker and Remote Coin Tossing
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Chapter 20
The Möbius Function and the Möbius Transform
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Chapter 21
Generating Functions and Partitions
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Chapter 22
Cyclotomic Polynomials
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Chapter 23
Linear Systems and Polynomials
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Chapter 24
Polynomial Theory
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Chapter 25
Galois Fields
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Chapter 26
Spectral Properties of Galois Sequences
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Chapter 27
Random Number Generators
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Chapter 28
Waveforms and Radiation Patterns
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Chapter 29
Number Theory, Randomness and “Art”
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Chapter 30
Self-Similarity, Fractals, Deterministic Chaos and a New State of Matter
Overall attention for this book and its chapters
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About this Attention Score
Good Attention Score compared to outputs of the same age (75th percentile)
Good Attention Score compared to outputs of the same age and source (74th percentile)
Mentioned by
syllabi
2
institutions with syllabi
wikipedia
3
Wikipedia pages
Citations
dimensions_citation
19
Dimensions
Readers on
mendeley
55
Mendeley
Book overview
1. Introduction
2. The Natural Numbers
3. Primes
4. The Prime Distribution
5. Fractions: Continued, Egyptian and Farey
6. Linear Congruences
7. Diophantine Equations
8. The Theorems of Fermat, Wilson and Euler
9. Euler Trap Doors and Public-Key Encryption
10. The Divisor Functions
11. The Prime Divisor Functions
12. Certified Signatures
13. Primitive Roots
14. Knapsack Encryption
15. Quadratic Residues
16. The Chinese Remainder Theorem and Simultaneous Congruences
17. Fast Transformation and Kronecker Products
18. Quadratic Congruences
19. Pseudoprimes, Poker and Remote Coin Tossing
20. The Möbius Function and the Möbius Transform
21. Generating Functions and Partitions
22. Cyclotomic Polynomials
23. Linear Systems and Polynomials
24. Polynomial Theory
25. Galois Fields
26. Spectral Properties of Galois Sequences
27. Random Number Generators
28. Waveforms and Radiation Patterns
29. Number Theory, Randomness and “Art”
30. Self-Similarity, Fractals, Deterministic Chaos and a New State of Matter
Summary
Syllabi
Wikipedia
Dimensions citations
This data is correct as of December 2015 - for more up to date information, please visit
https://opensyllabus.org/
So far, Altmetric has seen this research output assigned in
5
syllabi from
2
institutions on Open Syllabus Project.
Institution
Syllabi count
Course subject areas covered
University of Surrey
1
Unknown
Unknown
4
Unknown