Weierstrass semigroups of ramification points on double covers of curves over ordinary points(米田) 1
神奈川工科大学研究報告 B‐41(2017) 2
Weierstrass semigroups of ramification points on double covers of curves over ordinary points(米田) 3
神奈川工科大学研究報告 B‐41(2017) 4
全文
Weierstrass semigroups of ramification points on double covers of curves over ordinary points(米田) 1
神奈川工科大学研究報告 B‐41(2017) 2
Weierstrass semigroups of ramification points on double covers of curves over ordinary points(米田) 3
神奈川工科大学研究報告 B‐41(2017) 4
関連したドキュメント
The Distribution of Group Structures on Elliptic Curves over Finite Prime Fields..
In order to find, up to isomor- phism, all (connected) edge-transitive elementary abelian regular covering projections of the Heawood graph it suffices to compute all H
The proof there does not use the fact that H ∗ (X, C[2]) has a counit, in fact it only uses its diagonal map. It relies on the earlier work in [Leh99], which has been extended to
If the S n -equivariant count of points of this space, when considered as a function of the number of elements of the finite field, gives a polynomial, then using the purity we
Keywords and Phrases: Szpiro’s small points conjecture, cyclic covers, Arakelov theory, arithmetic surfaces, theory of logarithmic forms..
— Algebraic curves, finite fields, rational points, genus, linear codes, asymp- totics, tower of curves.. The author was partially supported by PRONEX #
In this paper, we focus on the existence and some properties of disease-free and endemic equilibrium points of a SVEIRS model subject to an eventual constant regular vaccination
(We first look at how large the prime factors of t are, and then at how many there are per splitting type.) The former fact ensures that the above-mentioned bound O((log t) ) on