Pages that link to "Item:Q4484430"
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The following pages link to Sur les équations x<sup>p</sup>+2<sup>β</sup>y<sup>p</sup>= z<sup>2</sup>et x<sup>p</sup>+2<sup>β</sup>y<sup>p</sup>= 2z<sup>2</sup> (Q4484430):
Displaying 21 items.
- On the Diophantine equation \(x^2= y^p+2^kz^p\) (Q558171) (← links)
- On the equations \(p^x - b^y = c\) and \(a^x + b^y = c^z\) (Q687512) (← links)
- Power means with integer values (Q835325) (← links)
- On Fibonacci numbers of the form \(q^ky^k\). (Q1886964) (← links)
- On some ternary Diophantine equations of signature \((p,p,k)\) (Q2227943) (← links)
- On some ternary pure exponential Diophantine equations with three consecutive positive integers bases (Q2421584) (← links)
- Perfect powers generated by the twisted Fermat cubic (Q2428770) (← links)
- Generalized Fermat equations: A miscellany (Q2941067) (← links)
- On the equation $a^p + 2^α b^p + c^p = 0$ (Q3130228) (← links)
- THE DIOPHANTINE EQUATION (2am - 1)<sup>x</sup> + (2m)<sup>y</sup> = (2am + 1)<sup>z</sup> (Q3165315) (← links)
- THE EXPONENTIAL DIOPHANTINE EQUATION <i>n<sup>x</sup></i> + (<i>n</i> + 1)<sup><i>y</i></sup> = (<i>n</i> + 2)<sup><i>z</i></sup> REVISITED (Q3183188) (← links)
- (Q4274262) (← links)
- Quartic points on the Fermat quintic (Q4557728) (← links)
- On the equations <i>a</i><sup>2</sup>−2<i>b</i><sup>6</sup>=<i>c</i><sup><i>p</i></sup> and <i>a</i><sup>2</sup>−2=<i>c</i><sup><i>p</i></sup> (Q5169633) (← links)
- TERAI'S CONJECTURE ON EXPONENTIAL DIOPHANTINE EQUATIONS (Q5198400) (← links)
- Quelques résultats sur les équations <i>ax<sup>p</sup></i> + <i>by<sup>p</sup></i> = <i>cz<sup>2</sup></i> (Q5472770) (← links)
- On the divisibility of the class number of imaginary quadratic fields (Q5894525) (← links)
- \(\mathbb{Q}\)-curves and the Lebesgue-Nagell equation (Q6072958) (← links)
- A note on the Diophantine equations \(2 l n^2 = 1 + q + \cdots + q^\alpha\) and application to odd perfect numbers (Q6130562) (← links)
- Differences between perfect powers: prime power gaps (Q6142631) (← links)
- On the solutions of \(x^2 = By^p + Cz^p\) and \(2x^2 = By^p + Cz^p\) over totally real fields (Q6612383) (← links)