ON THE RELATIVE CLASS NUMBER OF SPECIAL CYCLOTOMIC
ON THE RELATIVE CLASS NUMBER OF SPECIAL CYCLOTOMIC

Notes
Notes

F COMPLEX NUMBERS
F COMPLEX NUMBERS

Constellations Matched to the Rayleigh Fading Channel
Constellations Matched to the Rayleigh Fading Channel

nnpc – fstp- maths_eng 1
nnpc – fstp- maths_eng 1

Complex Dynamics
Complex Dynamics

A Note on Locally Nilpotent Derivations and Variables of k[X,Y,Z]
A Note on Locally Nilpotent Derivations and Variables of k[X,Y,Z]

UNIVERSITY OF BUCHAREST FACULTY OF MATHEMATICS AND COMPUTER SCIENCE ALEXANDER POLYNOMIALS OF THREE
UNIVERSITY OF BUCHAREST FACULTY OF MATHEMATICS AND COMPUTER SCIENCE ALEXANDER POLYNOMIALS OF THREE

... Definition 2.2.3 A link L is split if it can be decomposed as L1 ∪ L2 with the L0i s in the interior of disjoint 3-balls. we have: Theorem 2.2.4 For a link, the complement is an Eilenberg-Maclane K(π, 1) space iff L is not split. If L = L1 ∪...∪Lk with the L0i s nonsplit, then the complement X is ho ...
Degrees of curves in abelian varieties
Degrees of curves in abelian varieties

compasses
compasses

HOMEWORK 1 SOLUTIONS Solution.
HOMEWORK 1 SOLUTIONS Solution.

ON THE POPOV-POMMERENING CONJECTURE FOR GROUPS
ON THE POPOV-POMMERENING CONJECTURE FOR GROUPS

... invariant subalgebra A (where A is a "letter place algebra") is not spanned by the invariant standard bitableaux. ...
If both x and y are odd, is xy odd? Is the statement sufficient
If both x and y are odd, is xy odd? Is the statement sufficient

Algorithms for Factoring Integers of the Form n = p * q
Algorithms for Factoring Integers of the Form n = p * q

Heptadecagon - Berkeley Math Circle
Heptadecagon - Berkeley Math Circle

Factor Trinomials of the Form ax2+bx+c
Factor Trinomials of the Form ax2+bx+c

18 - Purdue Math
18 - Purdue Math

PELL’S EQUATION, I 1. Introduction − dy For d in Z
PELL’S EQUATION, I 1. Introduction − dy For d in Z

Number Theory and Cryptography (V55.0106)
Number Theory and Cryptography (V55.0106)

MATH 431 PART 3: IDEALS, FACTOR RINGS - it
MATH 431 PART 3: IDEALS, FACTOR RINGS - it

CHAPTER 7 Proving Non-Conditional Statements
CHAPTER 7 Proving Non-Conditional Statements

I(x)
I(x)

CHAPTER 3: Cyclic Codes
CHAPTER 3: Cyclic Codes

Computational algorithms for algebras Samuel Lundqvist Department of Mathematics Stockholm University
Computational algorithms for algebras Samuel Lundqvist Department of Mathematics Stockholm University

... rings R = k[x0 , . . . , xn ]/I, where I is of projective dimension zero, i.e. graded one-dimensional. Such rings are characterized by the Hilbert function — eventually it attends a constant value m > 0. The variety of an ideal of projective dimension zero consists of a finite number of projective p ...
Simple Proof of the Prime Number Theorem, etc.
Simple Proof of the Prime Number Theorem, etc.

Eisenstein's criterion

In mathematics, Eisenstein's criterion gives a sufficient condition for a polynomial with integer coefficients to be irreducible over the rational numbers—that is, for it to be unfactorable into the product of non-constant polynomials with rational coefficients.This criterion is not applicable to all polynomials with integer coefficients that are irreducible over the rational numbers, but it does allow in certain important cases to prove irreducibility with very little effort. It may apply either directly or after transformation of the original polynomial.This criterion is named after Gotthold Eisenstein. In the early 20th century, it was also known as the Schönemann–Eisenstein theorem because Theodor Schönemann was the first to publish it.