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Licensed Unlicensed Requires Authentication Published by De Gruyter March 10, 2010

Representation of Numbers by Quadratic Forms. Main Results of the Research Done in Georgia

  • George Lomadze
From the journal Georgian Mathematical Journal
https://doi.org/10.1515/GMJ.2006.751

Abstract

This is a survey of the main results obtained by the mathematicians of Georgia on the representation of natural numbers by integral quadratic forms before 2000.

Key words and phrases:: Representation of numbers by quadratic forms; modular form; cusp form; Eisenstein series; singular series
Received: 2006-11-01
Published Online: 2010-03-10
Published in Print: 2006-December

© Heldermann Verlag

From the journal
Georgian Mathematical Journal
Georgian Mathematical Journal
Volume 13 Issue 4

Journal and Issue

Articles in the same Issue

Finitely Generated Modules and Connectivity
Triangulated Track Categories
Principal Maps in Triangulated Categories and Maps between 2-Stage Spectra
A Local System of Spaces and a Bigraded Model of Fibration
On the Lacunarity of Two-Eta-Products
Sums of Squares and Sums of Triangular Numbers
New Estimates of the Singular Series Corresponding to Positive Quaternary Quadratic Forms
Quadratic Envelope of the Category of Class Two Nilpotent Groups
On the Basis of the Space of Cusp Forms of the Level 12
On the Eisenstein Series Corresponding to Quadratic Forms of Certain Type
Completing the Operadic Butterfly
Representation of Numbers by Quadratic Forms. Main Results of the Research Done in Georgia
Sums of Odd Squares
Some Properties of the Inversion Counting Function
On Cusp Forms of Weight 9/2
On a Double Series of Chan and Ong
Coprimeness among Element Orders of Finite Groups
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