Publication date
January 2010
DOI Publisher
World Scientific Pub Co Pte Lt ISSN
1793-0421 Citation count (estimate)
10Abstract
Contains fulltext : 84079.pdf (preprint version ) (Open Access
Contains fulltext : 84079.pdf (preprint version ) (Open Access
In this paper we determine, up to equivalence, all the indefinite ternary quadratic forms over Z tha...
The recent exciting results by Bhargava, Conway, Hanke, Kaplansky, Rouse, and Schneeberger concernin...
AbstractIn 1888, Hilbert proved that every nonnegative quartic form f=f(x,y,z) with real coefficient...
In this paper we give a formula for the number of representations of some square-free integers by ce...
summary:For a ternary quadratic form over the rational numbers, we characterize the set of rational ...
In [R], S. Ramanujan investigated the representation of integers by positive definite quadratic form...
Contains fulltext : 27207___.PDF (publisher's version ) (Open Access
Abstract. Formulas are obtained for the number of representations of pos-itive integers by quadratic...
AbstractA result from 1988 on the square-free integers represented by a positive definite ternary qu...
In 1997 Jagy, Kaplansky and Schiemann determined that there are at most 913 (classes of) primitive, ...
AbstractExplicit formulae are determined for the number of representations of a positive integer by ...
Legendre first, and then Gauss, proved that f = x^2 + y^2 + z^2 represents every positive integer no...
V diplomskem delu je opisana klasifikacija pozitivnih trojiških kvadratnih form nad celimi števili, ...
We investigate the representation of integers by quadratic forms whose theta series lie in Kohnen's ...
Abstract. This is a survey of the main results obtained by the mathemati-cians of Georgia on the rep...
In this paper we determine, up to equivalence, all the indefinite ternary quadratic forms over Z tha...
The recent exciting results by Bhargava, Conway, Hanke, Kaplansky, Rouse, and Schneeberger concernin...
AbstractIn 1888, Hilbert proved that every nonnegative quartic form f=f(x,y,z) with real coefficient...
In this paper we give a formula for the number of representations of some square-free integers by ce...
summary:For a ternary quadratic form over the rational numbers, we characterize the set of rational ...
In [R], S. Ramanujan investigated the representation of integers by positive definite quadratic form...
Contains fulltext : 27207___.PDF (publisher's version ) (Open Access
Abstract. Formulas are obtained for the number of representations of pos-itive integers by quadratic...
AbstractA result from 1988 on the square-free integers represented by a positive definite ternary qu...
In 1997 Jagy, Kaplansky and Schiemann determined that there are at most 913 (classes of) primitive, ...
AbstractExplicit formulae are determined for the number of representations of a positive integer by ...
Legendre first, and then Gauss, proved that f = x^2 + y^2 + z^2 represents every positive integer no...
V diplomskem delu je opisana klasifikacija pozitivnih trojiških kvadratnih form nad celimi števili, ...
We investigate the representation of integers by quadratic forms whose theta series lie in Kohnen's ...
Abstract. This is a survey of the main results obtained by the mathemati-cians of Georgia on the rep...
In this paper we determine, up to equivalence, all the indefinite ternary quadratic forms over Z tha...
The recent exciting results by Bhargava, Conway, Hanke, Kaplansky, Rouse, and Schneeberger concernin...
AbstractIn 1888, Hilbert proved that every nonnegative quartic form f=f(x,y,z) with real coefficient...
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