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NMJ volume 251 Cover and Front matter NMJ卷251封面和封面问题
IF 0.8 2区 数学 Q3 Mathematics Pub Date : 2023-02-08 DOI: 10.1017/nmj.2023.1
Valeria Banica, K. Hirachi, Honda, Ko, Osamu Iyama, K. Kedlaya, Akhil Mathew, Emmanuel Russ, Sho Tanimoto, Jerry L Bona, Kenji Fukaya, Shigeyuki Kondo, Ruochuan Liu, Linquan Ma, S. Mori, Shigeru Mukai, Junjiro Noguchi, Toshiaki Shoji, Akio Tamagawa, Yukinobu Toda
. We establish explicit isomorphisms of two seemingly-different algebras, and their Schur algebras, arising from the centralizers of two different type B Weyl group actions in Schur-like dualities. We provide a presentation of the geometric counterpart of the above Schur algebras in [1] specialized at q = 1.
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引用次数: 0
NMJ volume 249 Cover and Back matter NMJ第249卷封面和封底
IF 0.8 2区 数学 Q3 Mathematics Pub Date : 2023-02-08 DOI: 10.1017/nmj.2023.2
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引用次数: 0
LINES ON HOLOMORPHIC CONTACT MANIFOLDS AND A GENERALIZATION OF $(2,3,5)$ -DISTRIBUTIONS TO HIGHER DIMENSIONS 全纯接触流形上的线和高维$(2,3,5)$分布的推广
IF 0.8 2区 数学 Q3 Mathematics Pub Date : 2023-01-30 DOI: 10.1017/nmj.2023.3
Jun-Muk Hwang, Qifeng Li
Abstract Since the celebrated work by Cartan, distributions with small growth vector $(2,3,5)$ have been studied extensively. In the holomorphic setting, there is a natural correspondence between holomorphic $(2,3,5)$ -distributions and nondegenerate lines on holomorphic contact manifolds of dimension 5. We generalize this correspondence to higher dimensions by studying nondegenerate lines on holomorphic contact manifolds and the corresponding class of distributions of small growth vector $(2m, 3m, 3m+2)$ for any positive integer m.
摘要自Cartan的著名著作以来,对具有小增长向量$(2,3,5)$的分布进行了广泛的研究。在全纯设置中,全纯$(2,3,5)$-分布与5维全纯接触流形上的非退化线之间存在自然对应关系。我们通过研究全纯接触流形上的非退化线和任何正整数m的小增长向量$(2m,3m,3m+2)$的相应分布类,将这种对应关系推广到更高维。
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引用次数: 1
FROBENIUS-AFFINE STRUCTURES AND TANGO CURVES frobenius -仿射结构和探戈曲线
IF 0.8 2区 数学 Q3 Mathematics Pub Date : 2022-11-24 DOI: 10.1017/nmj.2022.36
Yuichiro Hoshi
Abstract In a previous paper, we discussed Frobenius-projective structures on projective smooth curves in positive characteristic and established a relationship between pseudo-coordinates and Frobenius-indigenous structures by means of Frobenius-projective structures. In the present paper, we discuss an “affine version” of this study of Frobenius-projective structures. More specifically, we discuss Frobenius-affine structures and establish a similar relationship between Tango functions and Frobenius-affine-indigenous structures by means of Frobenius-affine structures. Moreover, we also consider a relationship between these objects and Tango curves.
在之前的文章中,我们讨论了正特征投影光滑曲线上的frobenius -射影结构,并利用frobenius -射影结构建立了伪坐标与frobenius - native结构的关系。在本文中,我们讨论了frobenius -射影结构研究的“仿射版本”。更具体地说,我们讨论了frobenius -仿射结构,并通过frobenius -仿射结构建立了Tango函数与frobenius -仿射本地结构之间的类似关系。此外,我们还考虑了这些对象与Tango曲线之间的关系。
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引用次数: 4
NMJ volume 248 Cover and Back matter NMJ第248卷封面和封底
IF 0.8 2区 数学 Q3 Mathematics Pub Date : 2022-11-14 DOI: 10.1017/nmj.2022.34
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引用次数: 0
NMJ volume 248 Cover and Front matter NMJ卷248封面和封面问题
IF 0.8 2区 数学 Q3 Mathematics Pub Date : 2022-11-14 DOI: 10.1017/nmj.2022.33
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引用次数: 0
SUPPORT THEOREM FOR PINNED DIFFUSION PROCESSES 钉扎扩散过程的支持定理
IF 0.8 2区 数学 Q3 Mathematics Pub Date : 2022-11-10 DOI: 10.1017/nmj.2023.25
Y. Inahama
In this paper, we prove a support theorem of Stroock–Varadhan type for pinned diffusion processes. To this end, we use two powerful results from stochastic analysis. One is quasi-sure analysis for Brownian rough path. The other is Aida–Kusuoka–Stroock’s positivity theorem for the densities of weighted laws of non-degenerate Wiener functionals.
本文证明了钉住扩散过程的Stroock-Varadhan型支持定理。为此,我们使用随机分析的两个强有力的结果。一是布朗粗糙路径的准确定分析。另一个是Aida-Kusuoka-Stroock关于非简并Wiener泛函加权律密度的正性定理。
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引用次数: 0
CORRIGENDUM TO “CLUSTER CATEGORIES FROM GRASSMANNIANS AND ROOT COMBINATORICS” 草曼与根组合数学的簇范畴更正
IF 0.8 2区 数学 Q3 Mathematics Pub Date : 2022-09-08 DOI: 10.1017/nmj.2022.7
K. Baur, Dusko Bogdanic, Ana GARCIA ELSENER
Abstract In this note, we correct an oversight regarding the modules from Definition 4.2 and proof of Lemma 5.12 in Baur et al. (Nayoga Math. J., 2020, 240, 322–354). In particular, we give a correct construction of an indecomposable rank $2$ module $operatorname {mathbb {L}}nolimits (I,J)$ , with the rank 1 layers I and J tightly $3$ -interlacing, and we give a correct proof of Lemma 5.12.
在本文中,我们纠正了Baur et al. (Nayoga Math)中关于定义4.2和引理5.12证明的模块的疏忽。[J] .生物医学工程学报,2020,24(2):322-354。特别地,我们给出了秩为$2$的不可分解模块$operatorname {mathbb {L}}nolimits (I,J)$的正确构造,其中秩为1的层I和J紧密交错,并给出了引理5.12的正确证明。
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引用次数: 3
EVALUATION OF CERTAIN EXOTIC $_3F_2$ (1)-SERIES 一类奇异$ _3f_2 $(1)系的评价
IF 0.8 2区 数学 Q3 Mathematics Pub Date : 2022-09-05 DOI: 10.1017/nmj.2022.23
Marta Na Chen, W. Chu
Abstract A class of exotic $_3F_2(1)$ -series is examined by integral representations, which enables the authors to present relatively easier proofs for a few remarkable formulae. By means of the linearization method, these $_3F_2(1)$ -series are further extended with two integer parameters. A general summation theorem is explicitly established for these extended series, and several sample summation identities are highlighted as consequences.
摘要本文用积分表示法研究了一类奇异的$_3F_2(1)$ -级数,使作者对一些重要的公式给出了相对容易的证明。通过线性化方法,将这些$_3F_2(1)$ -级数进一步扩展为两个整数参数。对于这些扩展级数,明确地建立了一个一般的和定理,并强调了几个示例和恒等式作为结果。
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引用次数: 1
NMJ volume 247 Cover and Back matter NMJ第247卷封面和背面物质
IF 0.8 2区 数学 Q3 Mathematics Pub Date : 2022-09-01 DOI: 10.1017/nmj.2022.26
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引用次数: 0
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Nagoya Mathematical Journal
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