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Monotonicity and phase transition for the VRJP and the ERRW VRJP和ERRW的单调性和相变
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-12-22 DOI: 10.4171/jems/1298
Rémy Poudevigne-Auboiron
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引用次数: 0
Subconvexity for $L$-functions on $operatorname{GL}_3$ over number fields $L$-函数在$operatorname{GL}_3$上的子凸性
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-12-22 DOI: 10.4171/jems/1306
Zhi Qi
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引用次数: 0
Between reduced powers and ultrapowers 在低功率和超功率之间
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-11-17 DOI: 10.4171/jems/1279
I. Farah
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引用次数: 2
A simple $P_{aleph_1}$-point and a simple $P_{aleph_2}$-point 一个简单的$P_{aleph_1}$-point和一个简单的$P_{aleph_2}$-point
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-11-11 DOI: 10.4171/jems/1299
Christian Bräuninger, H. Mildenberger
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引用次数: 0
Dynamics of a periodic-parabolic Lotka–Volterra competition-diffusion system in heterogeneous environments 异质环境中周期性抛物型Lotka-Volterra竞争-扩散系统动力学
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-11-11 DOI: 10.4171/jems/1296
Xueli Bai, Xiaoqing He, W. Ni
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引用次数: 3
Disproving Hooley’s conjecture 反驳胡利的猜想
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-11-03 DOI: 10.4171/jems/1291
D. Fiorilli, G. Martin
. Define G ( x ; q ) to be the variance of primes p ≤ x in the arithmetic progressions modulo q , weighted by log p . In analogy with his q -analogue of Selberg’s upper bound on the variance of primes in intervals, Hooley conjectured that as soon as q tends to infinity and x ≥ q , we have the upper bound G ( x ; q ) (cid:28) x log q . This conjecture was proven true over function fields by Keating and Rudnick, using equidistribution results of Katz. In this paper we show that the upper bound does not hold in general, and that G ( x ; q ) can be much larger than x log q for values of q which are (cid:16) log log x . This implies that a conjecture of the first author on the range of validity of Hooley’s conjecture is essentially best possible.
. 定义G (x;Q)为等差数列中p≤x的素数的方差以Q为模,以log p加权。与Selberg关于区间内质数方差的上界的q类比,Hooley推测,只要q趋于无穷且x≥q,我们就有上界G (x;Q) (cid:28) x log Q。这个猜想由Keating和Rudnick利用Katz的等分布结果在函数场上证明为真。在本文中,我们证明了上界在一般情况下不成立,并且G (x;Q)可以比x log Q大很多当Q的值为(cid:16) logx时。这意味着第一作者对胡利猜想的有效性范围的猜想本质上是最好的可能。
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引用次数: 0
Erdős–Szekeres theorem for multidimensional arrays Erdős-Szekeres多维数组定理
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-08-31 DOI: 10.4171/jems/1262
Matija Bucić, B. Sudakov, T. Tran
The classical Erdős-Szekeres theorem dating back almost a hundred years states that any sequence of (n − 1) + 1 distinct real numbers contains a monotone subsequence of length n. This theorem has been generalised to higher dimensions in a variety of ways but perhaps the most natural one was proposed by Fishburn and Graham more than 25 years ago. They defined the concept of a monotone and a lex-monotone array and asked how large an array one needs in order to be able to find a monotone or a lex-monotone subarray of size n× . . .×n. Fishburn and Graham obtained Ackerman-type bounds in both cases. We significantly improve these results. Regardless of the dimension we obtain at most a triple exponential bound in n in the monotone case and a quadruple exponential one in the lex-monotone case.
追溯到近一百年前的经典Erdős-Szekeres定理指出,任何(n−1)+ 1个不同实数的序列都包含一个长度为n的单调子序列。这个定理已经以各种方式推广到高维,但也许最自然的一个是由Fishburn和Graham在25年前提出的。他们定义了单调和列-单调数组的概念,并询问需要多大的数组才能找到大小为nx的单调或列-单调子数组….×n。Fishburn和Graham在这两种情况下都得到了ackerman型边界。我们显著改善了这些结果。不管维数是多少,我们在单调情况下最多得到n的三重指数界,在lex-单调情况下最多得到四重指数界。
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引用次数: 12
Multiplicity one theorems for the generalized doubling method (with an appendix by Avraham Aizenbud and Dmitry Gourevitch) 广义加倍法的多重性定理(附Avraham Aizenbud和Dmitry Gourevitch的附录)
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-07-28 DOI: 10.4171/jems/1207
D. Gourevitch, Eyal Kaplan
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引用次数: 0
On singularity formation for the two-dimensional unsteady Prandtl system around the axis 绕轴二维非定常普朗特系统奇点的形成
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-07-12 DOI: 10.4171/jems/1240
Charles Collot, T. Ghoul, S. Ibrahim, N. Masmoudi
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引用次数: 3
The classification of dp-minimal and dp-small fields dp极小域和dp小域的分类
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-07-08 DOI: 10.4171/jems/1187
Will Johnson
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引用次数: 2
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