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Binary quadratic form
Quadratic Forms, Lattices, and Ideal Classes
Binary Quadratic Forms and the Ideal Class Group
Quadratic Form - Wikipedia, the Free Encyclopedia
Math 154. Class Groups for Imaginary Quadratic Fields
Integral Binary Quadratic Forms
Composition of Binary Quadratic Forms∗ Understanding the Approaches of Gauss, Dirichlet and Bhargava
Counting Class Numbers
Integer Forms and Elliptic Curves
The Arithmetic of Binary Quadratic Forms
On Representation of Integers by Binary Quadratic Forms
On the $\Gamma $-Equivalence of Binary Quadratic Forms
Equivalent Binary Quadratic Form and the Extended Modular Group
4.1 Reduction Theory Let Q(X, Y)=Ax2 + Bxy + Cy2 Be a Binary Quadratic Form (A, B, C Z)
The Structure of the Number of Representations Function in a Binary Quadratic Form*
4. BINARY QUADRATIC FORMS 4.1. What Integers Are Represented by a Given Binary Quadratic Form?. an Integer N Is Represented by T
Equivalence Classes of Primitive Binary Quadratic Forms and Zeta Functions
Binary Quadratic Forms As Dessins Tome 29, No 2 (2017), P
Quadratic Forms and the Three-Square Theorem
Top View
Binary Quadratic Forms, Genus Theory, and Primes of the Form P = X2 + Ny2
The Origins of the Genus Concept in Quadratic Forms
Composition of Binary Quadratic Forms
Elementary Number Theory Section 3.2 Binary Quadratic Forms
Composition of Binary Quadratic Forms: Understanding the Approaches of Gauss, Dirichlet and Bhargava
Reduction Theory of Binary Forms Arxiv:1502.06289V1 [Math.NT] 23 Feb 2015
Composition of Oriented Binary Quadratic Form-Classes Over Commutative Rings
LINEAR ALGEBRA and ITS APPLICATIONS 153 Modules And
Binary Quadratic Forms
Composition of Binary Quadratic Forms Over Number Fields
Binary Quadratic Forms and the Class Number Formula
Quadratic Forms Chapter I: Witt’S Theory
The Collision of Quadratic Fields, Binary Quadratic Forms, and Modular Forms
Computing Class Numbers of Orders in Imaginary Quadratic Fields
LECTURES on ALGEBRAIC NUMBER THEORY Yichao TIAN Morningside Center of Mathematics, 55 Zhong Guan Cun East Road, Beijing, 100190, China
Lectures on Modular Forms. Fall 1997/98
Arxiv:Math/0207306V1 [Math.NT] 16 Jul 2002 Fhsresults
The Correspondence Between Binary Quadratic Forms and Quadratic Fields