Pages that link to "Item:Q852536"
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The following pages link to On the generalized Pillai equation \(\pm a^{x}\pm b^{y}=c\) (Q852536):
Displaying 14 items.
- Bennett's Pillai theorem with fractional bases and negative exponents allowed (Q259512) (← links)
- The generalized Pillai equation \(\pm ra^x\pm sb^y=c\) (Q531838) (← links)
- On \(p^x-q^y=c\) and related three term exponential Diophantine equations with prime bases. (Q1429806) (← links)
- Multiplicative dependence of the translations of algebraic numbers (Q1725566) (← links)
- Number of solutions to \(ka^x+lb^y=c^z\) (Q1747225) (← links)
- Pillai's conjecture revisited. (Q1869792) (← links)
- The number of solutions to the generalized Pillai equation \(\pm ra^{x} \pm sb^{y}=c\). (Q1953846) (← links)
- On Pillai's problem with \(X\)-coordinates of Pell equations and powers of 2 (Q2312897) (← links)
- Pillai's equation in polynomials (Q2657261) (← links)
- A note on the number of solutions of the Pillai type equation \(| a^x - b^y | = k\) (Q2671992) (← links)
- Handling a large bound for a problem on the generalized Pillai equation \(\pm r a^{x} \pm sb^{y}=c\) (Q2926275) (← links)
- On Pillai’s problem with X-coordinates of Pell equations and powers of 2 II (Q5157562) (← links)
- At most one solution to \(a^x + b^y = c^z\) of \(a, b, c\) (Q6667600) (← links)
- On a conjecture concerning the number of solutions to \(a^x + b^y = c^z\). II (Q6667601) (← links)
