The following pages link to (Q5298140):
Displaying 24 items.
- Primitive divisors, dynamical Zsigmondy sets, and Vojta's conjecture (Q740846) (← links)
- The arithmetic of consecutive polynomial sequences over finite fields (Q1696748) (← links)
- Prime divisors of linear recurrences and Artin's primitive root conjecture for number fields (Q1826304) (← links)
- Permutation polynomials and factorization (Q2040304) (← links)
- Zsigmondy's theorem and primitive divisors of the Lucas and Lehmer sequences in polynomial rings (Q2049398) (← links)
- On terms in a dynamical divisibility sequence having a fixed g.c.d with their indices (Q2090582) (← links)
- Nash wings and real prime divisors (Q2266747) (← links)
- \(ABC\) implies a Zsigmondy principle for ramification (Q2406374) (← links)
- Index divisibility in dynamical sequences and cyclic orbits modulo \(p\) (Q2407256) (← links)
- \(ABC\) implies primitive prime divisors in arithmetic dynamics (Q2865914) (← links)
- Prime divisors in polynomial orbits over function fields (Q2980193) (← links)
- Primitive Divisors on Twists of Fermat's Cubic (Q3091973) (← links)
- The density of prime divisors in the arithmetic dynamics of quadratic polynomials (Q3531450) (← links)
- Average Zsigmondy sets, dynamical Galois groups, and the Kodaira-Spencer map (Q4567890) (← links)
- Using Dynamical Systems to Construct Infinitely Many Primes (Q4577088) (← links)
- (Q5053395) (← links)
- (Q5086117) (← links)
- Primitive prime divisors in the critical orbits of one-parameter families of rational polynomials (Q5157853) (← links)
- Index divisibility in the orbit of 0 for integral polynomials (Q5221075) (← links)
- Zsigmondy theorem for arithmetic dynamics induced by a drinfeld module (Q5223025) (← links)
- Primitive exponent preservers (Q5962488) (← links)
- Isotriviality, integral points, and primitive primes in orbits in characteristic \(p\) (Q6183405) (← links)
- Stability of certain higher degree polynomials (Q6186052) (← links)
- Arithmetic progressions in polynomial orbits (Q6591603) (← links)
