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Moduli of local shtukas and Harris’sconjecture 局部shtukas模与Harri猜想
IF 0.9 Q2 Mathematics Pub Date : 2021-10-20 DOI: 10.2140/tunis.2021.3.749
D. Hansen
We prove, under a certain assumption of “Hodge-Newton reducibility”, a strong form of a conjecture of Harris on the cohomology of moduli spaces of mixed-characteristic local shtukas for GLn. Our strategy is roughly based on a previous strategy developed by Mantovan in the setting of p-divisible groups, but the arguments are completely different. In particular, we reinterpret and generalize the Hodge-Newton filtration of a p-divisible group in terms of modified vector bundles on the Fargues-Fontaine curve. We also compute the dualizing complex and compactly supported étale cohomology of any positive Banach-Colmez space over any base; this should be of independent interest.
在“Hodge-Newton可约性”的一定假设下,我们证明了Harris关于GLn的混合特征局部shtukas模空间的上同调猜想的一个强形式。我们的策略大致基于Mantovan之前在p-可分群的设置中开发的策略,但论点完全不同。特别地,我们用Fargues-Fontaine曲线上的修正向量丛重新解释和推广了p-可分群的Hodge-Newton滤。我们还计算了任意基上任意正Banach Colmez空间的对偶复紧支撑étale上同调;这应该是独立的利益。
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引用次数: 7
The ℓ-adic hypergeometric function andassociators 这个ℓ-adic超几何函数与关联函数
IF 0.9 Q2 Mathematics Pub Date : 2021-07-10 DOI: 10.2140/tunis.2023.5.1
H. Furusho
We introduce an $ell$-adic analogue of Gauss's hypergeometric function arising from the Galois action on the fundamental torsor of the projective line minus three points. Its definition is motivated by a relation between the KZ-equation and the hypergeometric differential equation in the complex case. We show two basic properties, analogues of Gauss's hypergeometric theorem and of Euler's transformation formula for our $ell$-adic function. We prove them by detecting a connection of a certain two-by-two matrix specialization of even unitary associators with the associated gamma function, which extends the result of Ohno and Zagier.
我们介绍了高斯超几何函数的$ell$adic模拟,该函数由投影线减去三点的基本扭体上的Galois作用引起。它的定义是由KZ方程和复情况下的超几何微分方程之间的关系推动的。我们给出了两个基本性质,高斯超几何定理的类似物和$ell$adic函数的欧拉变换公式的类似物。我们通过检测偶酉结合子的某个二乘二矩阵专门化与关联伽玛函数的连接来证明它们,这扩展了Ohno和Zagier的结果。
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引用次数: 1
Maximal variation of curves on K3 surfaces K3曲面上曲线的最大变化
IF 0.9 Q2 Mathematics Pub Date : 2021-05-11 DOI: 10.2140/tunis.2022.4.443
Yajnaseni Dutta, D. Huybrechts
We prove that curves in a non-primitive, base point free, ample linear system on a K3 surface have maximal variation. The result is deduced from general restriction theorems applied to the tangent bundle. We also show how to use specialisation to spectral curves to deduce information about the variation of curves contained in a K3 surface more directly. The situation for primitive linear systems is not clear at the moment. However, the maximal variation holds in genus two and can, in many cases, be deduced from a recent result of van Geemen and Voisin confirming a conjecture due to Matsushita.
我们证明了K3曲面上的非原始、无基点、充分线性系统中的曲线具有最大变化。这一结果是由应用于切丛的一般限制定理推导出的。我们还展示了如何使用光谱曲线的专业化来更直接地推断K3曲面中包含的曲线的变化信息。原始线性系统的情况目前还不清楚。然而,最大变异在亏格2中成立,在许多情况下,可以从van Geeman和Voisin最近的一个结果中推导出来,该结果证实了Matsushita的一个猜想。
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引用次数: 3
Homological mirror symmetry at large volume 大体积下的同形镜像对称
IF 0.9 Q2 Mathematics Pub Date : 2021-04-22 DOI: 10.2140/tunis.2023.5.31
Benjamin Gammage, V. Shende
A typical large complex-structure limit for mirror symmetry consists of toric varieties glued to each other along their toric boundaries. Here we construct the mirror large volume limit space as a Weinstein symplectic manifold. We prove homological mirror symmetry: the category of coherent sheaves on the first space is equivalent to the Fukaya category of the second. Our equivalence intertwines the Viterbo restriction maps for a generalized pair-of-pants cover of the symplectic manifold with the restriction of coherent sheaves for a certain affine cover of the algebraic variety. We deduce a posteriori a local-to-global principle conjectured by Seidel -- certain diagrams of Viterbo restrictions are cartesian -- by passing Zariski descent through our mirror symmetry result.
一个典型的大型复杂结构的镜面对称极限是由沿其环面边界相互粘接的环面变体组成的。本文将镜像大体积极限空间构造为温斯坦辛流形。我们证明了同调镜像对称:第一个空间上相干束的范畴等价于第二个空间上的深谷范畴。我们的等价将辛流形的广义双裤盖的Viterbo约束映射与代数变体的某仿射盖的相干束约束交织在一起。我们通过我们的镜像对称结果传递Zariski下降,后验地推导出由Seidel推测的局部到全局原理——维特博限制的某些图是笛卡尔的。
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引用次数: 8
A paradifferential approach for hyperbolic dynamical systems and applications 双曲动力系统的副微分方法及其应用
IF 0.9 Q2 Mathematics Pub Date : 2021-03-29 DOI: 10.2140/tunis.2022.4.673
Y. Bonthonneau, C. Guillarmou, Thibault de Poyferr'e
. We develop a paradifferential approach for studying non-smooth hyperbolic dynamics on manifolds and related non-linear PDE from a microlocal point of view. As an application, we describe the microlocal regularity, i.e the H s wave-front set for all s , of the unstable bundle E u for an Anosov flow. We also recover rigidity results of Hurder-Katok and Hasselblatt in the Sobolev class rather than H¨older: there is s 0 > 0 such that if E u has H s regularity for s > s 0 then it is smooth (with s 0 = 2 for volume preserving 3-dimensional Anosov flows). It is also shown in the Appendix that it can be applied to deal with non-smooth flows and potentials. This work could serve as a toolbox for other applications.
。从微局部的角度出发,提出了一种研究流形上非光滑双曲动力学及相关非线性偏微分方程的准微分方法。作为应用,我们描述了一个Anosov流的不稳定束E u的微局部正则性,即所有s的H s波前集。我们还在Sobolev类中恢复了Hurder-Katok和Hasselblatt的刚性结果,而不是H¨older:存在s 0 > 0这样,如果E u对s > s 0具有H s正则性,则它是光滑的(对于体积保持的三维Anosov流,s 0 = 2)。在附录中也表明,它可以应用于处理非光滑流动和势。这项工作可以作为其他应用的工具箱。
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引用次数: 7
Nerves and cones of free loop-freeω-categories 自由回路-自由ω-类的神经和锥体
IF 0.9 Q2 Mathematics Pub Date : 2021-03-01 DOI: 10.2140/tunis.2023.5.273
Andrea Gagna, Viktoriya Ozornova, M. Rovelli
We show that the complicial nerve construction is homotopically compatible with two flavors of cone constructions when starting with an $omega$-category that is suitably free and loop-free. An instance of the result recovers the fact that the standard $m$-simplex is equivalent to the complicial nerve of the $m$-oriental.
我们证明了当从一个适当自由和无环路的$omega$-范畴开始时,复合神经结构与两种类型的锥体结构是同伦相容的。结果的一个实例恢复了一个事实,即标准的$m$-单纯形等价于$m$-东方的复神经。
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引用次数: 8
Exponential bounds for random walks on hyperbolic spaces without moment conditions 无矩条件下双曲空间上随机行走的指数界
IF 0.9 Q2 Mathematics Pub Date : 2021-02-02 DOI: 10.2140/tunis.2022.4.635
S. Gouezel
We consider nonelementary random walks on general hyperbolic spaces. Without any moment condition on the walk, we show that it escapes linearly to infinity, with exponential error bounds. We even get such exponential bounds up to the rate of escape of the walk. Our proof relies on an inductive decomposition of the walk, recording times at which it could go to infinity in several independent directions, and using these times to control further backtracking.
我们考虑一般双曲空间上的非元素随机游动。在没有任何矩条件的情况下,我们证明了它线性地逃逸到无穷大,具有指数误差界。我们甚至得到了这样的指数边界,直到步行的逃逸率。我们的证明依赖于行走的归纳分解,记录它可以在几个独立方向上达到无穷大的时间,并使用这些时间来控制进一步的回溯。
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引用次数: 20
Lattices with finite renormalized coulombian interaction energy in the plane 平面上具有有限重整化库仑相互作用能的格
IF 0.9 Q2 Mathematics Pub Date : 2021-01-01 DOI: 10.2140/tunis.2021.3.93
Yuxin Ge, E. Sandier
. We present criteria for the coulombian interaction energy of infinitely many points in the plane with a uniformly charged background introduced in [5] to be finite, as well as examples. We also show that in this unbounded setting, it is not always possible to project an L 2loc vector field onto the set of gradients in a way that reduces its average L 2 norm on large balls.
。我们提出了[5]中引入的具有均匀带电背景的平面中无限多个点的库仑相互作用能的标准,以及例子。我们还表明,在这种无界设置中,不可能总是以降低其在大球上的平均L2范数的方式将L2向量场投影到梯度集上。
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引用次数: 1
Diffusion regime with a high and oscillating field 具有高振荡场的扩散状态
IF 0.9 Q2 Mathematics Pub Date : 2021-01-01 DOI: 10.2140/tunis.2021.3.395
T. Goudon
We investigate the behavior of solutions of simple linear kinetic equations, subjected to a strong and fast time-oscillating force field, in the diffusion regime. We consider quasiperiodic oscillations. The asymptotic behavior is governed by a convection-diffusion equation, for which we can identify the effective coefficients.
我们研究了简单线性动力学方程在强且快速的时间振荡力场作用下,在扩散状态下的解的行为。我们考虑准周期振荡。渐近行为由对流扩散方程控制,我们可以识别有效系数。
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引用次数: 1
Harmonic quasi-isometries of pinched Hadamard surfaces are injective 压缩Hadamard曲面的调和拟等距是内射的
IF 0.9 Q2 Mathematics Pub Date : 2020-12-15 DOI: 10.2140/tunis.2022.4.307
Y. Benoist, D. Hulin
We prove that a harmonic quasi-isometric map between pinched Hadamard surfaces is a quasi-conformal diffeomorphism.
我们证明了压缩Hadamard曲面之间的调和拟等距映射是一个拟共形微分同胚。
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引用次数: 1
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Tunisian Journal of Mathematics
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