Results 81 to 90 of about 25,324 (178)

Products of p-Adic Valuation Trees

The study of prime divisibility plays a crucial role in number theory. The p-adic valuation of a number is the highest power of a prime, p, that divides that number.
Snyder, Dillon
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Model selection in iterative valuation questions [PDF]

In this article, we propose a unified framework that accomodates many of the existing models for dichotomous choice contingent valuation with follow-up and allows to discriminate between them by simple parametric tests of hypothese. Our empirical results
Emmanuel Flachaire, Guillaume Hollard
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Trace functions and Galois invariant p-adic measures

, 2021
Let p be a prime number, Qp the field of p-adic numbers, Qp a fixed algebraic closure of Qp, and Cp the completion of Qp with respect to the p-adic valuation.
Vâjâitu, Marian, Zaharescu, Alexandru
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The p-adic valuation of the general degree-2 and degree-3 polynomial in 2 variables

This paper investigates the p-adic valuation trees of degree-2 and degree-3 polynomials in two variables over any prime p, building upon prior research outlined in [14].arXiv admin note: substantial text overlap with arXiv:2203 ...
Shubham
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Contingent Valuation Methods.Possibilities and Problems [PDF]

Valuation of external costs created from transport is important to undertake in order to improve the decision-making basis for transport policy. In particular, this information could be utilised with respect to policy measures for the internalisation of ...
Torben Holvad
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On the representation of integers by p-adic diagonal forms

, 1980
Let p be an odd prime, let d be a positive integer such that (d,p−1)=1, let r denote the p-adic valuation of d and let m=1+3+32+…+3r. It is shown that for every p-adic integer n the equation Σi=1mXid=n has a nontrivial p-adic solution.
Stevenson, Edie
core   +1 more source

p-adic vertex operator algebras. [PDF]

Res Number Theory, 2023
Franc C, Mason G.
europepmc   +1 more source

The 2-adic valuations of the algebraic central L-values for quadratic twists of weight 2 newforms

Acta Arithmetica
Let f be a normalized newform of weight 2 on Γ0(N) whose coefficients lie in Q and let χM be a primitive quadratic Dirichlet character with conductor M. Under mild assumptions on M, we give a sharp lower bound for the 2-adic valuation of the algebraic part of the L-value L(f,χM,1) and evaluate the 2-adic valuation for infinitely many M.
Adachi, Taiga, Nomoto, Keiichiro, Shii, Ryota   +2 more
openaire   +2 more sources

The classification of $p$-divisible groups over 2-adic discrete valuation rings

, 2010
Let $\mathscr{O}_K$ be a 2-adic discrete valuation ring with perfect residue field $k$. We classify $p$-divisible groups and $p$-power order finite flat group schemes over $\mathscr{O}_K$ in terms of certain Frobenius module over $\mathfrak{S}:=W(k)[[u]]$.
openaire   +2 more sources

Introduction to p-adic numbers and Hasse-Minkowski theorem

openThe tool of p-adic numbers is of central importance in modern number theory. Given the field Q of rational numbers, one can equip it with the norm induced by the p-adic valuation modulo a prime number p; the field Qp of p-adic numbers modulo p is the
MARINONI, PIETRO
core