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Rationality and fusion rules of exceptional $mathcal {W}$-algebras 例外$mathcal {W}$-代数的合理性及融合规则
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-06-24 DOI: 10.4171/jems/1250
T. Arakawa, Jethro van Ekeren
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引用次数: 1
Proper base change for étale sheaves of spaces 适当的基础变化,以适应空间的变化
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-06-24 DOI: 10.4171/jems/1263
Chang-Yeon Chough
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引用次数: 4
Erratum to “Uniform boundary controllability and homogenization of wave equations” “波动方程的均匀边界可控性和均匀化”的勘误
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-05-12 DOI: 10.4171/jems/1261
F. Lin, Zhongwei Shen
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引用次数: 0
Effective joint equidistribution of primitive rational points on expanding horospheres 扩展天球上原始有理点的有效联合均分
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-04-26 DOI: 10.4171/jems/1238
Daniel El-Baz,Bingrong Huang,Min Lee
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引用次数: 0
Commensurated subgroups and micro-supported actions (with an appendix by Dominik Francoeur) 通约子群和微支持行动(附多米尼克·弗朗索瓦的附录)
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-04-13 DOI: 10.4171/jems/1236
P. Caprace, Adrien Le Boudec
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引用次数: 1
Stationary $C^*$-dynamical systems (with an appendix by Uri Bader, Yair Hartman, and Mehrdad Kalantar) 静止的C^* -动力系统(附Uri Bader, Yair Hartman和Mehrdad Kalantar的附录)
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-04-13 DOI: 10.4171/jems/1225
Yair Hartman, Mehrdad Kalantar
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引用次数: 0
The Riemannian quantitative isoperimetric inequality 黎曼定量等周不等式
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-04-13 DOI: 10.4171/jems/1223
Otis Chodosh,Max Engelstein,Luca Spolaor
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引用次数: 0
Integral $p$-adic Hodge filtrations in low dimension and ramification 低维积分$p$进阶Hodge滤波及其分支
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-04-06 DOI: 10.4171/jems/1237
Shizhang Li
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引用次数: 0
Instabilities of invariant quasi-periodic tori 不变拟周期环面的不稳定性
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-02-28 DOI: 10.4171/jems/1206
Gerard Farré,Bassam Fayad
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引用次数: 1
Does Leray’s structure theorem withstand buoyancy-driven chemotaxis-fluid interaction? 勒雷的结构定理经得起浮力驱动的趋化-流体相互作用吗?
IF 2.6 1区 数学 Q1 MATHEMATICS Pub Date : 2022-02-22 DOI: 10.4171/jems/1226
M. Winkler
In a smoothly bounded convex domain Ω ⊂ R, we consider the chemotaxis-Navier-Stokes model    nt + u · ∇n = ∆n−∇ · (n∇c), x ∈ Ω, t > 0, ct + u · ∇c = ∆c− nc, x ∈ Ω, t > 0, ut + (u · ∇)u = ∆u+∇P + n∇Φ, ∇ · u = 0, x ∈ Ω, t > 0, (⋆) proposed by Goldstein et al. to describe pattern formation in populations of aerobic bacteria interacting with their liquid environment via transport and buoyancy. Known results have asserted that under appropriate regularity assumptions on Φ and the initial data, a corresponding no-flux/noflux/Dirichlet initial-boundary value problem is globally solvable in a framework of so-called weak energy solutions, and that any such solution eventually becomes smooth and classical. Going beyond this, the present work focuses on the possible extent of unboundedness phenomena also on short timescales, and hence investigates in more detail the set of times in (0,∞) at which solutions may develop singularities. The main results in this direction reveal the existence of a global weak energy solution which coincides with a smooth function throughout Ω × E, where E denotes a countable union of open intervals which is such that |(0,∞) E| = 0. In particular, this indicates that a similar feature of the unperturbed Navier-Stokes equations, known as Leray’s structure theorem, persists even in the presence of the coupling to the attractive and hence potentially destabilizing cross-diffusive mechanism in the full system (⋆).
顺利的有界凸域Ω⊂R,我们认为chemotaxis-Navier-Stokes模型nt + u·∇n =∆n−∇·(n∇c), x∈Ω,t > 0, ct + u·∇c = c∆−数控,x∈Ω,t > 0, ut + (u·∇)u =∆u +∇P + n∇Φ,∇·u = 0, x∈Ω,t > 0,(⋆)戈尔茨坦等人提出的描述模式形成好氧细菌的数量与液体环境交互通过运输和浮力。已知的结果表明,在Φ和初始数据上适当的正则性假设下,相应的无通量/无通量/Dirichlet初边值问题在所谓的弱能量解框架下是全局可解的,并且任何这样的解最终都是光滑的和经典的。除此之外,目前的工作重点是在短时间尺度上无界现象的可能程度,因此更详细地研究了(0,∞)中解可能发展为奇点的时间集。在这个方向上的主要结果揭示了一个全局弱能量解的存在性,它与整个Ω × E中的光滑函数重合,其中E表示开区间的可数并,使得|(0,∞) E| = 0。特别是,这表明无扰动Navier-Stokes方程的一个类似特征,即Leray结构定理,即使在整个系统中存在与吸引机制的耦合并因此潜在地破坏稳定的交叉扩散机制的情况下仍然存在(—)。
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引用次数: 15
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Journal of the European Mathematical Society
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