Pages that link to "Item:Q897557"

The following pages link to Newton polygons of \(L\) functions of polynomials \(x^{d}+ax\) (Q897557):

Displaying 21 items.

• Polyèdre de Newton et distribution \(f^ s_+\). I. (Newton polyhedra and distributions \(f^ s_+\). I.) (Q584460) (← links)
• Newton polygons of \(L\)-functions of polynomials \(x^d + a x^{d - 1}\) with \(p \equiv -1 \bmod d\) (Q897338) (← links)
• Hodge-Stickelberger polygons for \(L\)-functions of exponential sums of \(P(x^s)\) (Q1000621) (← links)
• On slopes of \(L\)-functions of \(\mathbb{Z}_p\)-covers over the projective line (Q1747240) (← links)
• Newton polygons for \(L\)-functions of exponential sums of polynomials of degree six over finite fields. (Q1867447) (← links)
• The first slope case of Wan's conjecture. (Q1867454) (← links)
• Newton polygons of \(L\)-functions of polynomials of the form \(X^{d}+\lambda X\). (Q1867480) (← links)
• Newton polygons of \(L\)-functions associated to Deligne polynomials (Q1979949) (← links)
• Newton polygon of exponential sums in two variables with triangular base (Q2112720) (← links)
• Newton polygons for \(L\)-functions of generalized Kloosterman sums (Q2121550) (← links)
• On the Newton polygons of twisted \(L\)-functions of binomials (Q2123313) (← links)
• Exponential sums over finite fields (Q2235607) (← links)
• On exponential sums of \(x^d+\lambda x^e\) with \(p\equiv e\pmod d\) (Q2238917) (← links)
• Newton stratification for polynomials: the open stratum (Q2370194) (← links)
• On \(L\)-functions of certain exponential sums (Q2637321) (← links)
• (Q3164354) (← links)
• (Q4297379) (← links)
• Newton slopes for twisted Artin–Schreier–Witt towers (Q4971991) (← links)
• Newton polygons and local integrability of negative powers of smooth functions in the plane (Q5705526) (← links)
• Newton polygons of \(L\) functions associated with exponential sums of polynomials of degree four over finite fields (Q5927548) (← links)
• Newton polygon of \(L\) function of \(x^d + \lambda x^{d -1} + \mu x \) (Q6136707) (← links)