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Tokyo Journal of Mathematics最新文献

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Oriented and Standard Shadowing Properties for Topological Flows 拓扑流的定向和标准遮蔽属性
IF 0.6 4区 数学 Q4 Mathematics Pub Date : 2023-01-01 DOI: 10.3836/tjm/1502179387
Sogo Murakami
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引用次数: 0
Some Submanifolds of the Associative Grassmann Manifold 结合Grassmann流形的一些子流形
IF 0.6 4区 数学 Q4 Mathematics Pub Date : 2023-01-01 DOI: 10.3836/tjm/1502179395
Yuuki Sasaki
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引用次数: 0
Unit Signature Ranks in Real Biquadratic and Multiquadratic Number Fields 实双二次和多二次数域中的单位签名秩
IF 0.6 4区 数学 Q4 Mathematics Pub Date : 2023-01-01 DOI: 10.3836/tjm/1502179391
D. Dummit, H. Kisilevsky
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引用次数: 0
Boundedness of Fractional Integrals on Hardy Spaces Associated with Ball Quasi-Banach Function Spaces 与球拟Banach函数空间相关的Hardy空间上分数积分的有界性
IF 0.6 4区 数学 Q4 Mathematics Pub Date : 2022-06-13 DOI: 10.3836/tjm/1502179390
Yiqun Chen, H. Jia, Dachun Yang
Let $X$ be a ball quasi-Banach function space on ${mathbb R}^n$ and $H_X({mathbb R}^n)$ the Hardy space associated with $X$, and let $alphain(0,n)$ and $betain(1,infty)$. In this article, assuming that the (powered) Hardy--Littlewood maximal operator satisfies the Fefferman--Stein vector-valued maximal inequality on $X$ and is bounded on the associate space of $X$, the authors prove that the fractional integral $I_{alpha}$ can be extended to a bounded linear operator from $H_X({mathbb R}^n)$ to $H_{X^{beta}}({mathbb R}^n)$ if and only if there exists a positive constant $C$ such that, for any ball $Bsubset mathbb{R}^n$, $|B|^{frac{alpha}{n}}leq C |mathbf{1}_B|_X^{frac{beta-1}{beta}}$, where $X^{beta}$ denotes the $beta$-convexification of $X$. Moreover, under some different reasonable assumptions on both $X$ and another ball quasi-Banach function space $Y$, the authors also consider the mapping property of $I_{alpha}$ from $H_X({mathbb R}^n)$ to $H_Y({mathbb R}^n)$ via using the extrapolation theorem. All these results have a wide range of applications. Particularly, when these are applied, respectively, to Morrey spaces, mixed-norm Lebesgue spaces, local generalized Herz spaces, and mixed-norm Herz spaces, all these results are new. The proofs of these theorems strongly depend on atomic and molecular characterizations of $H_X({mathbb R}^n)$.
设$X$为与$X$相关的Hardy空间${mathbb R}^n$和$H_X({mathbb R}^n)$上的球拟巴拿赫函数空间,设$alphain(0,n)$和$betain(1,infty)$。在本文中,假设(幂)Hardy—Littlewood极大算子满足$X$上的Fefferman—Stein向量值极大不等式,并且在$X$的关联空间上是有界的,证明分数积分$I_{alpha}$可以推广为一个从$H_X({mathbb R}^n)$到$H_{X^{beta}}({mathbb R}^n)$的有界线性算子,当且仅当存在一个正常数$C$,使得对于任意球$Bsubset mathbb{R}^n$,$|B|^{frac{alpha}{n}}leq C |mathbf{1}_B|_X^{frac{beta-1}{beta}}$,其中$X^{beta}$表示$X$的$beta$ -凸度。此外,在$X$和另一个球拟巴拿赫函数空间$Y$上的一些不同的合理假设下,作者还利用外推定理考虑了$I_{alpha}$从$H_X({mathbb R}^n)$到$H_Y({mathbb R}^n)$的映射性质。这些结果具有广泛的应用前景。特别地,当这些结果分别应用于Morrey空间、混合范数Lebesgue空间、局部广义Herz空间和混合范数Herz空间时,这些结果都是新的。这些定理的证明强烈依赖于$H_X({mathbb R}^n)$的原子和分子表征。
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引用次数: 7
Irrationality Exponents of Semi-regular Continued Fractions 半正则连分数的无理数指数
IF 0.6 4区 数学 Q4 Mathematics Pub Date : 2022-02-22 DOI: 10.3836/tjm/1502179394
D. Duverney, I. Shiokawa
We prove that the formula giving the exact value of the irrationality exponent of regular continued fractions remains valid for semi-regular continued fractions satisfyiong certain conditions.
证明了正则连分式的无理数指数的确切值的公式对满足一定条件的半正则连分式仍然有效。
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引用次数: 2
The Flux Homomorphism on a Surface with Boundary and Central Extensions of Diffeomorphism Groups 微分同态群的边界和中心扩展曲面上的通量同态
IF 0.6 4区 数学 Q4 Mathematics Pub Date : 2022-02-01 DOI: 10.3836/tjm/1502179358
Shuhei Maruyama
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引用次数: 0
Morse Functions of $G_{2}/mathrm{SO(4)}$ $G_{2}/mathrm{SO(4)}的Morse函数$
IF 0.6 4区 数学 Q4 Mathematics Pub Date : 2022-02-01 DOI: 10.3836/tjm/1502179356
Yuuki Sasaki
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引用次数: 0
Blowdown Maps between Subgroup Posets 子群姿势之间的Blowdown贴图
IF 0.6 4区 数学 Q4 Mathematics Pub Date : 2022-02-01 DOI: 10.3836/tjm/1502179359
Shigeru Takamura
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引用次数: 0
Fujiki-Oka Resolution for Three-dimensional Cyclic Quotient Singularities via Binary Trees 基于二叉树的三维循环商奇异性的Fujiki-Oka解析
IF 0.6 4区 数学 Q4 Mathematics Pub Date : 2022-02-01 DOI: 10.3836/tjm/1502179354
Yusuke Sato
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引用次数: 0
Gromov Boundaries of Non-proper Hyperbolic Geodesic Spaces 非固有双曲测地线空间的Gromov边界
IF 0.6 4区 数学 Q4 Mathematics Pub Date : 2022-02-01 DOI: 10.3836/tjm/1502179357
Yōjirō Hasegawa
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引用次数: 0
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Tokyo Journal of Mathematics
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