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[1] Bo-Hae Im.
Concordant numbers within arithmetic progressions and elliptic curves.
Proc. Amer. Math. Soc.
141
(2013)
791-800.
Abstract, references, and article information
View Article: PDF
[2] Shabnam Akhtari.
Representation of unity by binary forms.
Trans. Amer. Math. Soc.
364
(2012)
2129-2155.
Abstract, references, and article information
View Article: PDF
[3] Sheng Chen, Nan Li and Steven V Sam.
Generalized Ehrhart polynomials.
Trans. Amer. Math. Soc.
364
(2012)
551-569.
Abstract, references, and article information
View Article: PDF
[4] Martin Widmer.
Lipschitz class, narrow class, and counting lattice points.
Proc. Amer. Math. Soc.
140
(2012)
677-689.
Abstract, references, and article information
View Article: PDF
[5] P. Corvaja, W. M. Schmidt and U. Zannier.
The Diophantine equation $\alpha _{1}^{x_{1}}\cdots \alpha _{n}^{x_{n}} = f(x_{1},\dots ,x_{n})$. II.
Trans. Amer. Math. Soc.
362
(2010)
2115-2123.
MR 2574889.
Abstract, references, and article information
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[6] Scott T. Parsell.
Asymptotic estimates for rational linear spaces on hypersurfaces.
Trans. Amer. Math. Soc.
361
(2009)
2929-2957.
MR 2485413.
Abstract, references, and article information
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[7] Elena Yudovina.
Diophantine equations and congruences over function fields.
Proc. Amer. Math. Soc.
136
(2008)
3839-3850.
MR 2425723.
Abstract, references, and article information
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[8] M. Z. Garaev.
Upper bounds for the number of solutions of a Diophantine equation.
Trans. Amer. Math. Soc.
357
(2005)
2527-2534.
MR 2140449.
Abstract, references, and article information
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[9] Michael A. Bennett.
Powers in recurrence sequences: Pell equations.
Trans. Amer. Math. Soc.
357
(2005)
1675-1691.
MR 2115381.
Abstract, references, and article information
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[10] Clemens Fuchs, Attila Petho and Robert F. Tichy.
On the Diophantine equation $G_n(x)=G_m(P(x))$: Higher-order recurrences.
Trans. Amer. Math. Soc.
355
(2003)
4657-4681.
MR 1990766.
Abstract, references, and article information
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This article is available free of charge
[11] Jeffrey Lin Thunder.
Inequalities for decomposable forms of degree $n+1$ in $n$ variables.
Trans. Amer. Math. Soc.
354
(2002)
3855-3868.
MR 1926855.
Abstract, references, and article information
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This article is available free of charge
[12] Scott T. Parsell.
The density of rational lines on cubic hypersurfaces.
Trans. Amer. Math. Soc.
352
(2000)
5045-5062.
MR 1778504.
Abstract, references, and article information
View Article: PDF
This article is available free of charge
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