The following pages link to (Q2739442):
Displaying 27 items.
- Fermat-type equations of signature \((13,13,p)\) via Hilbert cuspforms (Q378831) (← links)
- Jeśmanowicz' conjecture on exponential Diophantine equations (Q651798) (← links)
- Sums of two cubes as twisted perfect powers, revisited (Q723169) (← links)
- Perfect powers expressible as sums of two cubes (Q731237) (← links)
- On sums of two rational cubes (Q851292) (← links)
- The equation \(x^{2n}+y^{2n}=z^5\) (Q873832) (← links)
- Twists of \(X(7)\) and primitive solutions to \(x^2+y^3=z^7\) (Q877485) (← links)
- Diophantine equations after Fermat's last theorem (Q1032652) (← links)
- Jordan cubes and associative powers. (Q1812018) (← links)
- Recipes to Fermat-type equations of the form \(x^r + y^r =Cz^p\) (Q2339661) (← links)
- Upper bounds for solutions of an exponential Diophantine equation (Q2340846) (← links)
- On the irreducibility of the iterates of \(x^{n}-b\) (Q2781324) (← links)
- Squares from sums of fixed powers (Q2786989) (← links)
- Solutions of the cubic Fermat equation in quadratic fields (Q2850709) (← links)
- Partial descent on hyperelliptic curves and the generalized Fermat equation <i>x</i> <sup>3</sup> +<i>y</i> <sup>4</sup> +<i>z</i> <sup>5</sup> =0 (Q3115833) (← links)
- Cubic forms, powers of primes and the Kraus method (Q3165588) (← links)
- Sur les sommes de quatre cubes (Q3249840) (← links)
- Sur les courbes hyperelliptiques cyclotomiques et les équations x<sup>p</sup>-y<sup>p</sup>=cz<sup>2</sup> (Q3426784) (← links)
- (Q4209385) (← links)
- Some diophantine equations of the form $x^n + y^n = z^m$ (Q4236036) (← links)
- Some Sums of Two Rational Cubes (Q4528566) (← links)
- PERFECT POWERS THAT ARE SUMS OF TWO POWERS OF FIBONACCI NUMBERS (Q4645763) (← links)
- A conjecture concerning rational points on cubic curves (Q5827011) (← links)
- Rational periodic points of xd + c and Fermat–Catalan equations (Q5864322) (← links)
- ALGEBRAIC POINTS ON THE CURVES (Q6170184) (← links)
- Algebraic points of any degree on the affine curve \(y^2=3x(x^4+3)\) (Q6610759) (← links)
- Algebraic points of given degree on the curve of affine equation: \({y^2 =x^5+6912}\) (Q6610761) (← links)
