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Iterated stochastic integrals and random velocity fluctuations 迭代随机积分和随机速度波动
IF 0.2 Q3 Mathematics Pub Date : 2023-08-30 DOI: 10.1142/s2661335223500028
Kouji Yamamuro
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引用次数: 0
Infinite collision property for the three-dimensional uniform spanning tree 三维均匀生成树的无限碰撞特性
IF 0.2 Q3 Mathematics Pub Date : 2023-01-20 DOI: 10.1142/s2661335223500053
Satomi Watanabe
Let $mathcal{U}$ be the uniform spanning tree on $mathbb{Z}^3$, whose probability law is denoted by $mathbf{P}$. For $mathbf{P}$-a.s. realization of $mathcal{U}$, the recurrence of the the simple random walk on $mathcal{U}$ is proved in [5] and it is also demonstrated in [8] that two independent simple random walks on $mathcal{U}$ collide infinitely often. In this article, we will give a quantitative estimate on the number of collisions of two independent simple random walks on $mathcal{U}$, which provides another proof of the infinite collision property of $mathcal{U}$.
设$mathcal{U}$为$mathbb{Z}^3$上的一致生成树,其概率律用$mathbf{P}$表示。美元 mathbf {P}主导者——美元。$mathcal{U}$的实现,在[5]中证明了$mathcal{U}$上的简单随机游动的递推性,并在[8]中证明了$mathcal{U}$上的两个独立的简单随机游动经常无限碰撞。本文将给出$mathcal{U}$上两个独立简单随机漫步的碰撞次数的定量估计,这再次证明了$mathcal{U}$的无限碰撞性质。
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引用次数: 0
Differential geometric formulation of hanging membranes: shell membrane theory and variational principle 悬膜的微分几何公式:壳膜理论和变分原理
IF 0.2 Q3 Mathematics Pub Date : 2022-11-04 DOI: 10.1142/s2661335222500046
Yoshiki Jikumaru, Yohei Yokosuka
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引用次数: 0
The Elastic Deformation Process of Bimetallic Objects 双金属物体的弹性变形过程
IF 0.2 Q3 Mathematics Pub Date : 2022-11-04 DOI: 10.1142/s266133522250006x
Thi Thanh Mai Ta1, P. Hoang
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引用次数: 0
Comparison of limit shapes for Bernoulli first-passage percolation 伯努利首道渗流极限形状的比较
IF 0.2 Q3 Mathematics Pub Date : 2022-05-28 DOI: 10.1142/s2661335222500058
Naoki Kubota, Masato Takei
. We consider Bernoulli first-passage percolation on the d dimensional hypercubic lattice with d ≥ 2. The passage time of edge e is 0 with probability p and 1 with probability 1 − p , independently of each other. Let p c be the critical probability for percolation of edges with passage time 0. When 0 ≤ p < p c , there exists a nonrandom, nonempty compact convex set B p such that the set of vertices to which the first-passage time from the origin is within t is well-approximated by t B p for all large t , with probability one. The aim of this paper is to prove that for 0 ≤ p < q < p c , the Hausdorff distance between B p and B q grows linearly in q − p . Moreover, we mention that the approach taken in the paper provides a lower bound for the expected size of the intersection of geodesics, that gives a nontrivial consequence for the critical case.
. 考虑d≥2的d维超立方晶格上的伯努利第一通道渗流。边e的通过时间为0,概率为p,通过时间为1,概率为1 - p,它们彼此独立。设cp为通过时间为0的边渗透的临界概率。当0≤p < p c时,存在一个非随机、非空的紧凸集B p,使得到达原点的第一次经过时间在t内的顶点集合t B p对所有大t都很好地逼近,概率为1。本文的目的是证明当0≤p < q < p c时,B p与B q之间的Hausdorff距离在q−p内线性增长。此外,我们提到本文所采用的方法为测地线相交的期望大小提供了一个下界,这对于临界情况给出了一个非平凡的结果。
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引用次数: 1
AVD Proper edge coloring of some families of graphs 若干图族的适当边着色
IF 0.2 Q3 Mathematics Pub Date : 2022-05-10 DOI: 10.1142/s2661335222500010
J. Naveen
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引用次数: 0
Stochastic complex integrals in a two-dimensional flow 二维流动中的随机复积分
IF 0.2 Q3 Mathematics Pub Date : 2021-12-20 DOI: 10.1142/s2661335221500027
Kouji Yamamuro
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引用次数: 0
Fairing of Discrete Planar Curves to Integrable Discrete Analogue of Euler's Elasticae 离散平面曲线到可积离散欧拉弹性模拟的整流化
IF 0.2 Q3 Mathematics Pub Date : 2021-11-01 DOI: 10.1142/s2661335222500071
Sebastián Elías Graiff Zurita, K. Kajiwara, Toshitomo Suzuki
We construct a method to fair a given discrete planar curve by using the integrable discrete analogue of Euler’s elastica, which is a discrete version of the approximation algorithm presented by D. Brander, et al. We first give a brief review of the integrable discrete analogue of Euler’s elastica proposed by A. I. Bobenko and Yu. B. Suris, then we present a detailed account of the fairing algorithm, and we apply this method to an architectural problem of characterizing the keylines of Japanese handmade pantiles.
我们构造了一种方法,通过使用欧拉弹性的可积离散模拟来公平给定的离散平面曲线,这是D. Brander等人提出的近似算法的离散版本。我们首先简要回顾了a . I. Bobenko和Yu提出的欧拉弹性的可积离散模拟。B. Suris,然后我们详细介绍了整流光算法,并将该方法应用于描述日本手工内裤的关键线条的建筑问题。
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引用次数: 1
Proceedings of the Forum "Math-for-Industry" 2018 2018“工业数学”论坛论文集
IF 0.2 Q3 Mathematics Pub Date : 2021-01-01 DOI: 10.1007/978-981-16-5576-0
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引用次数: 0
An elementary linear-algebraic proof without computer-aided arguments for the group law on elliptic curves 椭圆曲线上群律的无计算机辅助论证的初等线性代数证明
IF 0.2 Q3 Mathematics Pub Date : 2020-08-13 DOI: 10.1142/S2661335221500015
K. Nuida
The group structure on the rational points of elliptic curves plays several important roles, in mathematics and recently also in other areas such as cryptography. However, the famous proofs for the group property (in particular, for its associative law) require somewhat advanced mathematics and therefore are not easily accessible by non-mathematician. On the other hand, there have been attempts in the literature to give an elementary proof, but those rely on computer-aided calculation for some part in their proofs. In this paper, we give a self-contained proof of the associative law for this operation, assuming mathematical knowledge only at the level of basic linear algebra and not requiring computer-aided arguments.
椭圆曲线有理点上的群结构在数学和近年来在密码学等其他领域起着重要的作用。然而,群性质的著名证明(特别是它的结合律)需要一些高深的数学,因此非数学家不容易理解。另一方面,文献中也有人试图给出一个初等证明,但这些证明中的某些部分依赖于计算机辅助计算。在本文中,我们给出了这个运算的结合律的自包含证明,假设数学知识仅在基本线性代数的水平上,并且不需要计算机辅助论证。
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引用次数: 1
期刊
International Journal of Mathematics for Industry
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