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Savin G. Numbers, Groups and Cryptography 2018 torrent


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Textbook in PDF format

Euclidean Algorithm
Euclidean Algorithm
Fundamental Theorem of Arithmetic
Uniqueness of Factorization
Efficiency of the Euclidean Algorithm
Groups and Arithmetic
Groups
Congruences
Modular arithmetic
Theorem of Lagrange
Chinese Remainder Theorem
Rings and Fields
Fields and Wilson’s Theorem
Field Characteristic and Frobenius
Quadratic Numbers
Primes
Infinitude of primes
Primes in progression
Perfect Numbers and Mersenne Primes
The Lucas Lehmer test
Roots
Roots
Property of the Euler Function
Primitive roots
Discrete logarithm
Cyclotomic Polynomials
Quadratic Reciprocity
Squares modulo p
Fields of order p^2
When is 2 a square modulo p?
Quadratic Reciprocity
Applications of Quadratic Reciprocity
Fermat primes
Quadratic Fields and the Circle Group
Lucas Lehmer test revisited
Sums of two squares
Sums of two squares
Gaussian integers
Method of descent revisited
Pell’s Equations
Shape numbers and Induction
Square-Triangular Numbers and Pell Equation
Dirichlet’s approximation
Pell Equation: classifying solutions
Continued Fractions
Cryptography
Diffie-Hellman key exchange
RSA Code
ElGamal Code
Primality testing
Miller Rabin test
p −1 method
p +1 method
Quadratic sieve
Elliptic curves
Cubic curves
Degenerate curves
Curves modulo p
The curve y^2 = x^3 + bx
Factoring and testing using elliptic curves
Lenstra’s factoring method
Degenerate curves modulo p
Elliptic curve test for Mersenne primes

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