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Extending Some Irreducibility Results of Finch and Jones

机译:扩展了芬奇和琼斯的一些不可制定的结果

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摘要

For any list T = [s, t, n] of positive integers, define the polynomial F_T(x) = x~nγ_s(x)+γ_t(x)∈Z[x], where γ_s(x) =∑_(i=0)~s x~i Finch and Jones gave sufficient conditions for the reducibility of Fr(x) over Q, based solely on the elements of T, and they conjectured that these conditions are also necessary. In this article, we establish this conjecture in a more generalized context. In addition, we extend two other results from the original paper of Finch and Jones.
机译:对于正整数的任何列表T = [s,t,n],定义多项式f_t(x)= x〜nγ_s(x)+γ_t(x)∈z[x],其中Γ_s(x)=σ_( i = 0)〜Sx〜I Finch和jones在Q上基于T的元素提供了足够的条件,以便在T的元素上,并且他们猜想这些条件也是必要的。 在本文中,我们在更广泛的背景下建立了这个猜想。 此外,我们延伸了另外两种结果来自芬奇和琼斯的原文。

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