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"An algorithm for automorphisms of infinite dimensional Grassmann algebras" 无限维Grassmann代数的自同构算法
Pub Date : 2021-09-30 DOI: 10.37193/cmi.2021.02.01
Nazan Akdoğan
"Let G be the infinite dimensional Grassmann algebra. In this study, we determine a subgroup of the automorphism group Aut(G) of the algebra G which is of an importance in the description of the group Aut(G). We give an infinite generating set for this subgroup and suggest an algorithm which shows how to express each automorphism as compositions of generating elements."
设G是无限维的格拉斯曼代数。本文确定了代数G的自同构群Aut(G)的一个子群,这对描述Aut(G)群具有重要意义。我们给出了这个子群的无限生成集,并给出了一个算法,该算法将每个自同构表示为生成元素的组合。
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引用次数: 0
Creative Mathematics and Informatics: 30 years on 创造性数学与信息学:30年
Pub Date : 2021-09-30 DOI: 10.37193/cmi.2021.02.03
V. Berinde
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引用次数: 0
Intuitionistic level subgroups in the Klein-4 group Klein-4组的直觉水平亚组
Pub Date : 2021-09-30 DOI: 10.37193/cmi.2021.02.06
S. D. M. Daise, S. Tresa, Shery Fernandez
A BSTRACT . In this paper we check the status of the already known result “level subgroups of any fuzzy subgroup of a finite group forms a chain” in Intuitionistic Fuzzy environment. The tool we use for this is the Klein-4 group V , which is a non-cyclic group. We prove that V has 64 distinct Intuitionistic Fuzzy Subgroups (IFSGs) upto isomorphism. The Intuitionistic Level Subgroups (ILSGs) of only 40 among them form chains and so the result is not true in intuitionistic fuzzy case. To strengthen our findings we provide a python program to construct the geometric representations of all the 64 IFSGs and its output.
摘要。本文检验了在直觉模糊环境下已知结果“有限群的任意模糊子群的水平子群形成链”的状态。我们用的工具是Klein-4基V,它是一个非环基。我们证明了V有64个不同的直觉模糊子群(IFSGs)达到同构。其中只有40个直觉水平子群(ILSGs)形成链,因此在直觉模糊情况下结果不成立。为了加强我们的发现,我们提供了一个python程序来构建所有64个IFSGs及其输出的几何表示。
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引用次数: 1
Slice ranks: lines in hypersurfaces 切片秩:超曲面中的直线
Pub Date : 2021-09-30 DOI: 10.37193/cmi.2021.02.02
E. Ballico
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引用次数: 0
On first general Zagreb index of tournaments 关于萨格勒布锦标赛的第一个一般指数
Pub Date : 2021-09-30 DOI: 10.37193/cmi.2021.02.09
S. Pirzada, B. Rather, T. A. Naikoo, T. A. Chishti, India Commerce
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引用次数: 0
Several Zagreb indices of double square snake graphs 双方蛇形图的几个萨格勒布指数
Pub Date : 2021-09-30 DOI: 10.37193/cmi.2021.02.08
Pushpalatha Mahalank, B. K. Majhi, I. N. Cangul
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引用次数: 1
The Golden Inheritance of Renaissance 文艺复兴的黄金遗产
Pub Date : 2021-09-30 DOI: 10.37193/cmi.2021.02.05
Madline I. Ceccia, Bogdan D. Suceavă
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引用次数: 0
Balcobalancing numbers and balcobalancers 平衡数和平衡器
Pub Date : 2021-09-30 DOI: 10.37193/cmi.2021.02.11
A. Tekcan, Meryem Yildiz
In this work, we determine the general terms of balcobalancing numbers, balcobalancers and also Lucas–balcobalancing numbers in terms of balancing numbers. Further we formulate the sums of these numbers and derive some relations associated with Pell, Pell–Lucas and square triangular numbers.
在这项工作中,我们根据平衡数确定了平衡数、平衡子和卢卡斯平衡数的一般术语。进一步给出了这些数的和,并推导了与Pell、Pell - lucas和平方三角数有关的一些关系。
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引用次数: 2
A note on an integral by Grigorii Mikhailovich Fichtenholz Grigorii Mikhailovich Fichtenholz关于积分的注释
Pub Date : 2021-03-06 DOI: 10.37193/cmi.2022.01.09
R. Reynolds
"In this manuscript, the authors derived a definite integral involving the logarithmic function, function of powers and polynomials in terms of the Lerch function. A summary of the results is produced in the form of a table of definite integrals for easy referencing by readers."
在这篇论文中,作者推导出了一个包含对数函数、幂函数和多项式的定积分。结果以定积分表的形式总结出来,方便读者参考。
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引用次数: 0
Relative (p,q)-φ order and relative (p,q)-φ type based on some growth properties of composite p-adic entire functions 基于复合p进全函数的一些生长性质的相对(p,q)-φ阶和相对(p,q)-φ型
Pub Date : 2020-01-30 DOI: 10.37193/CMI.2020.01.02
Biswas Tanmay
Let K be a complete ultrametric algebraically closed field and A (K) be the K-algebra of entire functions on K. For any p adic entire functionsf ∈ A (K) and r > 0, we denote by |f| (r) the number sup {|f (x) | : |x| = r} where |·| (r) is a multiplicative norm on A (K) . In this paper westudy some growth properties of composite p-adic entire functions on the basis of their relative (p, q)-ϕ order, relative (p, q)-ϕ type and relative(p, q)-ϕ weak type where p, q are any two positive integers and ϕ (r) : [0, +∞) → (0, +∞) is a non-decreasing unbounded function of r.
设K是一个完备的超度量代数闭域,a (K)是K上全函数的K代数。对于任意p进全函数sf∈a (K)且r > 0,我们用|f| (r)表示数sup {|f (x) |: |x| = r},其中|·| (r)是a (K)上的一个乘法范数。本文研究了复合p进全函数的相对(p, q)- φ阶、相对(p, q)- φ型和相对(p, q)- φ弱型的一些生长性质,其中p, q是任意两个正整数,其中φ (r):[0, +∞)→(0,+∞)是r的非递减无界函数。
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引用次数: 0
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Creative Mathematics and Informatics
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