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Third symmetric power L-functions for GL(2)
Third symmetric power L-functions for GL(2)

Totally real origami and impossible paper folding
Totally real origami and impossible paper folding

algebraic expressions - CBSE
algebraic expressions - CBSE

Arithmetic Circuits and Identity Testing
Arithmetic Circuits and Identity Testing

Polynomial Factoring Algorithms and their Computational Complexity
Polynomial Factoring Algorithms and their Computational Complexity

3 Factorisation into irreducibles
3 Factorisation into irreducibles

introduction to functional equations
introduction to functional equations

... Despite being such a rich subject, this topic does not fit perfectly into any of the conventional areas of mathematics and thus a systematic way of studying functional equations is not found in any traditional book used in the traditional education of students. Several good books on the topic exist ...
Computing self-intersection curves of rational ruled surfaces
Computing self-intersection curves of rational ruled surfaces

of integers satisfying a linear recursion relation
of integers satisfying a linear recursion relation

... if it can be factored into an irreducible quadratic factor and a linear factor, we shall say that it is of "type [2,1]" and so on. In any case, the factorization is unique; denote the roots which correspond to linear factors by small italic letters a, b, c and the roots which correspond to irreducib ...
Preliminary version
Preliminary version

Write each function in vertex form. 1. SOLUTION: ANSWER: y = (x +
Write each function in vertex form. 1. SOLUTION: ANSWER: y = (x +

Solving Multi - Step Equations
Solving Multi - Step Equations

Perturbation theory for infinite-dimensional
Perturbation theory for infinite-dimensional

Families of elliptic curves of high rank with nontrivial torsion group
Families of elliptic curves of high rank with nontrivial torsion group

... to Z/2Z × Z/2Z. In order to obtain such curves we will apply the following method due to J.-F. Mestre [Mes1]. Let X, X1 , X2 , X3 , X4 be five indeterminates and K = Q(X1 , X2 , X3 , X4 ). Q4 Let P ∈ K[X] be the polynomial P (X) = i=1 (X − Xi ) = X 4 + c3 X 3 + c2 X 2 + c1 X + c0 . It may be written ...
Linear Congruences
Linear Congruences

remainder theorm
remainder theorm

Chapter 5
Chapter 5

Unit 1: Extending the Number System
Unit 1: Extending the Number System

... An exponent is a quantity that shows the number of times a given number is being multiplied by itself in an exponential expression. In other words, in an expression written in the form ax, x is the exponent. So far, the exponents we have worked with have all been integers, numbers that are not fract ...
S4_3_Equations_Inequ..
S4_3_Equations_Inequ..

Families of fast elliptic curves from Q-curves
Families of fast elliptic curves from Q-curves

0610ExamB
0610ExamB

The Group Structure of Elliptic Curves Defined over Finite Fields
The Group Structure of Elliptic Curves Defined over Finite Fields

Polynomials
Polynomials

Ellipse P
Ellipse P

SUFFICIENTLY GENERIC ORTHOGONAL GRASSMANNIANS 1
SUFFICIENTLY GENERIC ORTHOGONAL GRASSMANNIANS 1

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Quartic function

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