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New Variants of Gutman’s Formulas on the Algebraic Structure Count 关于代数结构计数的Gutman公式的新变体
IF 2.6 2区 化学 Q2 CHEMISTRY, MULTIDISCIPLINARY Pub Date : 2023-01-01 DOI: 10.46793/match.89-3.643y
Luzhen Ye
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引用次数: 0
Chebyshev's Sum Inequality and the Zagreb Indices Inequality Chebyshev和不等式与Zagreb指数不等式
IF 2.6 2区 化学 Q2 CHEMISTRY, MULTIDISCIPLINARY Pub Date : 2022-12-29 DOI: 10.46793/match.90-1.187t
Hanjo Taubig
In a recent article, Nadeem and Siddique used Chebyshev’s sum inequality to establish the Zagreb indices inequality M1/n ≤ M2/m for undirected graphs in the case where the degree sequence (di) and the degree-sum sequence (Si) are similarly ordered. We show that this is actually not a completely new result and we discuss several related results that also cover similar inequalities for directed graphs, as well as sum-symmetric matrices and Eulerian directed graphs.
在最近的一篇文章中,Nadeem和Siddique利用Chebyshev的和不等式,建立了无向图的Zagreb指数不等式M1/n≤M2/m,其中度序列(di)和度和序列(Si)的顺序相似。我们证明这实际上不是一个全新的结果,我们讨论了几个相关的结果,这些结果也涵盖了有向图的类似不等式,以及和对称矩阵和欧拉有向图。
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引用次数: 0
A Note on Extremal Sombor Indices of Trees with a Given Degree Sequence 给定度序列树的极值Sombor指数的一个注记
IF 2.6 2区 化学 Q2 CHEMISTRY, MULTIDISCIPLINARY Pub Date : 2022-11-22 DOI: 10.46793/match.90-1.197d
Ivan Damnjanovi'c, Marko Milovsevi'c, Dragan Stevanovi'c
We note here that the problem of determining extremal values of Sombor index for trees with a given degree sequence fits within the framework of results by Hua Wang from [Cent. Eur. J. Math. 12 (2014) 1656-1663], implying that the greedy tree has the minimum Sombor index, while an alternating greedy tree has the maximum Sombor index.
我们注意到,对于给定度序列的树,确定Sombor指数极值的问题符合[Cent. Eur]王华的结果框架。J. Math. 12(2014) 1656-1663],这意味着贪心树具有最小的Sombor索引,而交替贪心树具有最大的Sombor索引。
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引用次数: 0
Criteria for a Structure to be Mesoionic 中离子结构的标准
IF 2.6 2区 化学 Q2 CHEMISTRY, MULTIDISCIPLINARY Pub Date : 2022-08-01 DOI: 10.46793/match.89-1.005s
Georgii N. Sizov, E. Babaev
In the article, at the mathematical level of rigor, it is shown that the pair of concepts "covalence – mesoionicity" correlates in the same way as the pair "kekuleness – non-kekuleness". A criterion for a structure to be mesoionic (mesoionicity criterion) is formulated and proved, which makes it possible to enumerate all mono-charged mesoionic structures (mesomeric betaines) on a given graph. The mesoionicity criterion and the Kasteleyn theorem (on counting the number of perfect matchings in a graph) were used as the basis for a computer program that classifies dipolar resonance structures. The work of the program is demonstrated on the lists of obtained mesoionic structures. A general approach to mesoionicity is discussed.
在数学的严谨性层面上,证明了“共价-介离子性”这对概念与“凯库尔性-非凯库尔性”这对概念具有相同的相关关系。构造并证明了介离子结构的判据(介离子性判据),使在给定图上列举所有单电荷的介离子结构(介离子甜菜碱)成为可能。介态性准则和Kasteleyn定理(计算图中完美匹配的数量)被用作对偶极共振结构进行分类的计算机程序的基础。该程序的工作在获得的介离子结构列表上得到了证明。讨论了求解介离子性的一般方法。
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引用次数: 0
On Sombor Index and Graph Energy Sombor指数与图能
IF 2.6 2区 化学 Q2 CHEMISTRY, MULTIDISCIPLINARY Pub Date : 2022-08-01 DOI: 10.46793/match.89-2.451r
Mohammed Selim Reja, S. M. Abu Nayeem
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引用次数: 0
Polynomial Time Reachability Analysis in Discrete State Chemical Reaction Networks Obeying Conservation Laws 服从守恒定律的离散态化学反应网络的多项式时间可达性分析
IF 2.6 2区 化学 Q2 CHEMISTRY, MULTIDISCIPLINARY Pub Date : 2022-08-01 DOI: 10.46793/match.89-1.175s
Gergely Szlobodnyik, G. Szederkényi
In this paper the reachability problem of discrete state Chemical Reaction Networks (d-CRNs) is studied. We consider sub-classes of sub-and superconservative d-CRN network structures and prove that the reachability relation can be decided in polynomial time. We make use of the result that in the studied d-CRN sub-classes, the reachability relation is equivalent to the existence of a non-negative integer solution of the d-CRN state equation. The equivalence implies the reformulation of the reachability problem as integer linear programming decision problem. We show that in the studied classes of d-CRN structures, the state equation has a totally unimodular coefficient matrix. As the reachability relation is equivalent to the non-negative integer solution of the state equation, the resulting integer programming decision program can be relaxed to a simple linear program having polynomial time complexity. Hence, in the studied sub-classes of sub and superconservative reaction network structures, the reachability relation can be decided in polynomial time and the number of continuous decision variables is equal to the number of reactions of the d-CRN.
研究了离散态化学反应网络(d-CRNs)的可达性问题。考虑了子保守和超保守d-CRN网络结构的子类,证明了可达性关系可以在多项式时间内确定。利用在所研究的d-CRN子类中,可达性关系等价于d-CRN状态方程非负整数解的存在性。等效性意味着将可达性问题重新表述为整数线性规划决策问题。结果表明,在所研究的d-CRN结构中,状态方程具有完全非模系数矩阵。由于可达性关系等价于状态方程的非负整数解,由此得到的整数规划决策方案可以简化为时间复杂度为多项式的简单线性规划。因此,在研究的亚保守和超保守反应网络结构的子类中,可达性关系可以在多项式时间内确定,并且连续决策变量的个数等于d-CRN的反应个数。
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引用次数: 0
Mathematical and Kinetic Study of Horiuti-Polanyi Reaction Mechanism for the Methylcyclohexane Dehydrogenation Over Various Pt/Al2O3 Catalysts 不同Pt/Al2O3催化剂上horiti - polanyi反应甲基环己烷脱氢机理的数学和动力学研究
IF 2.6 2区 化学 Q2 CHEMISTRY, MULTIDISCIPLINARY Pub Date : 2022-08-01 DOI: 10.46793/match.89-1.049a
M. S. Akram, M. Usman, F. S. AlHumaidan
The Horiuti-Polanyi (HP) mechanism has been studied for the methylcyclohexane dehydrogenation reaction over a Pt/AlO catalyst. Three HP mechanistic schemes such as competitive, non-competitive, and combined-competitive-non-competitive were used in the kinetic modeling of the experimental data. The loss of first hydrogen atom was regarded as the rate-determining step and the mathematical expressions were developed and fitted against the data. A FORTRAN routine was employed where 4th order Runge-Kutta method was used to solve the related differential equation and Marquardt algorithm was used for the parametric estimation. A kinetically and statistically best-fit HP kinetic equation was obtained with 87.96 kJ/mol of activation energy. The best-fit kinetic model was tested with five additional Pt-containing AlO catalysts and yet again found in good agreement with the experimental data.
研究了Pt/AlO催化剂上甲基环己烷脱氢反应的horiut - polanyi (HP)反应机理。采用竞争、非竞争和联合竞争-非竞争三种HP机制对实验数据进行动力学建模。将第一个氢原子的损失作为反应速率的决定步骤,建立了相应的数学表达式,并与实验数据进行了拟合。采用FORTRAN程序,采用四阶龙格-库塔法求解相关微分方程,采用Marquardt算法进行参数估计。在87.96 kJ/mol的活化能下,得到了最符合动力学和统计学的HP动力学方程。用另外五种含pt的AlO催化剂测试了最合适的动力学模型,再次发现与实验数据吻合良好。
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引用次数: 0
Improving a Lower Bound for Seidel Energy of Graphs 图的Seidel能量下界的改进
IF 2.6 2区 化学 Q2 CHEMISTRY, MULTIDISCIPLINARY Pub Date : 2022-08-01 DOI: 10.46793/match.89-2.489o
M. Oboudi, M. Nematollahi
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引用次数: 0
Computing the Number of Matchings in Catacondensed Benzenoid Systems 浓缩苯系中匹配数的计算
IF 2.6 2区 化学 Q2 CHEMISTRY, MULTIDISCIPLINARY Pub Date : 2022-08-01 DOI: 10.46793/match.89-1.223o
M. Oz
The Hosoya index of is defined as the total number of independent edge sets (number of -matchings ) in . The Hosoya index is one of the most important topological indices in the field of mathematical chemistry because of its relationship with several thermodynamic properties. Therefore, computation of the number of -matchings of various molecular structures has importance. Two methods, one for computing the number of the Hosoya index of catacondensed benzenoid systems and the other for the number of -matchings in benzenoid chains (unbranched catacondensed benzenoid systems), have been presented so far. In this paper, a method based on some transfer matrices to compute the number of -matchings of arbitrary (both unbranched and branched) catacondensed benzenoid systems is presented. Moreover, some algorithms are designed to keep the applicability of the method the same as increases.
的Hosoya指数定义为中独立边集的总数(-匹配数)。细谷指数是数学化学领域中最重要的拓扑指数之一,因为它与几种热力学性质有关。因此,计算各种分子结构的-匹配数具有重要意义。目前已经提出了两种方法,一种用于计算缩合苯系的细谷指数数,另一种用于计算苯链(未支化的缩合苯系)中的-匹配数。本文提出了一种基于转移矩阵的计算任意(无支和支)缩合苯系的-匹配数的方法。此外,还设计了一些算法,以保持该方法在增加时的适用性。
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引用次数: 1
Linear Spaces of Permutomers and Symmetry Itemized Isomers Numbers of C2v-based Cuneane Derivatives and Heteroanalogues. II c2v基烷衍生物和杂类似物的过构体线性空间和对称分项异构体数目。2
IF 2.6 2区 化学 Q2 CHEMISTRY, MULTIDISCIPLINARY Pub Date : 2022-08-01 DOI: 10.46793/match.89-2.301n
R. M. Nemba, Thomas B. Makon, Aline Nodem
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引用次数: 0
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Match-Communications in Mathematical and in Computer Chemistry
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