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A revisit of the modified Celebioglu-Cuadras copula 改良的Celebioglu-Cuadras copula的再探讨
Pub Date : 2023-07-01 DOI: 10.21608/ejmaa.2023.211047.1035
C. Chesneau
. In recent years, efforts have been made to improve the scope of modeling the dependence of well-known copulas by modifying their mathematical structure. This was the case, among others, of the so-called Celebioglu-Cuadras copula. In this article, we make contributions to this subject by (i) significantly improving an existing result from the literature on the admissible values for a modified version of the Celebioglu-Cuadras copula and (ii) studying a generalization of this modified copula using an additional setting shape parameter. The characteristics of the introduced copulas are discussed, including the shapes of the copula-related functions, various symmetry and dependence structure types, copula inequalities, diverse correlation measures, and bivariate distribution generation. In particular, we highlight the fact that they are ideal for modeling a wide variety of negative-type dependencies and offer an interesting alternative to the Celebioglu-Cuadras and Gumbel-Barnett copulas. Several graphics are produced, and digital work is carried out as support.
近年来,人们通过修改著名系词的数学结构,努力提高对其依赖性建模的范围。这就是所谓的Celebioglu Cuadras copula的情况。在这篇文章中,我们通过(i)显著改进文献中关于Celebioglu Cuadras copula的修改版本的容许值的现有结果,以及(ii)使用额外的设置形状参数研究该修改copula的推广,为这一主题做出了贡献。讨论了引入的copula的特征,包括copula相关函数的形状、各种对称和依赖结构类型、copula不等式、各种相关测度和二元分布生成。特别是,我们强调了这样一个事实,即它们是建模各种负类型依赖关系的理想选择,并为Celebioglu-Cuadras和Gumbel-Barnett copula提供了一个有趣的替代方案。制作了一些图形,并进行了数字工作作为支持。
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引用次数: 1
On spatio-temporal dynamics of COVID-19 epidemic 𝑆𝐸_1𝐸_2𝐼_1𝐼_2𝑅𝑆 model incorporating virus mutations and vaccinations effects 新冠肺炎疫情时空动态研究𝑆𝐸_1.𝐸_2.𝐼_1.𝐼_2.𝑅𝑆 结合病毒突变和疫苗接种效果的模型
Pub Date : 2023-07-01 DOI: 10.21608/ejmaa.2023.228645.1056
A. Elsadany, Sara Aljuaidi, A. Elsonbaty, A. Aldurayhim
This work is devoted to present temporal-only and spatio-temporal COVID-19 epidemic models when virus mutations and vaccination in uences are considered. Firstly, the proposed non-di usive COVID19 model is introduced. The nonlinear incidence rate is employed to better model the strict measures forced by governmental authorities to control pandemic spread. The immunity acquired by vaccinations are assumed to be incomplete for realistic considerations. The existence, uniqueness and continuous dependence on initial conditions are studied for the solution. The study of stability along with bifurcation analysis are carried out to investigate the in uences of variations in model’s parameters. Moreover, the basic reproduction number is obtained for the proposed model. The stability regions for equilibrium points are depicted in space of parameters to explore their e ects. Secondly, the di usive version of the model is considered where possible occurrence of Turing instability is investigated. Finally, numerical simulations are employed to verify theoretical results of the work.
这项工作致力于在考虑病毒突变和疫苗接种影响的情况下,提出新冠肺炎疫情的时间和时空模型。首先,介绍了所提出的非DIIVE COVID19模型。非线性发病率被用来更好地模拟政府当局为控制疫情传播而采取的严格措施。出于现实考虑,通过接种疫苗获得的免疫力被认为是不完整的。研究了解的存在性、唯一性和对初始条件的连续依赖性。进行了稳定性研究和分岔分析,以研究模型参数变化的影响。此外,获得了所提出的模型的基本再现次数。在参数空间中描述了平衡点的稳定区域,以探索其影响。其次,在研究图灵不稳定性可能发生的情况下,考虑了模型的离散版本。最后,通过数值模拟验证了本文的理论结果。
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引用次数: 0
Twice Differentiable Ostrowski Type Tensorial Norm Inequality for Continuous Functions of Selfadjoint Operators in Hilbert Spaces Hilbert空间中自伴随算子连续函数的二次可微Ostrowski型张量范数不等式
Pub Date : 2023-07-01 DOI: 10.21608/ejmaa.2023.199881.1014
Vuk Stojiljkovic
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引用次数: 0
Cryptography utilizing the Affine-Hill cipher and Extended Generalized Fibonacci matrices 利用仿射Hill密码和扩展广义Fibonacci矩阵的密码学
Pub Date : 2023-07-01 DOI: 10.21608/ejmaa.2023.295792
Vaishali Billore, Naresh Patel
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引用次数: 1
COLLOCATION COMPUTATIONAL ALGORITHM FOR VOLTERRA-FREDHOLM INTEGRO-DIFFERENTIAL EQUATIONS volterra-fredholm积分微分方程的配置计算算法
Pub Date : 2023-07-01 DOI: 10.21608/ejmaa.2023.207101.1030
T. Oyedepo, C. Ishola, A. Ayoade, G. Aji̇leye
. In this study, we present a collocation computational technique for solving Volterra-Fredholm Integro-Differential Equations (VFIDEs) via fourth kind Chebyshev polynomials as basis functions. The method assumed an approximate solution by means of the fourth kind Chebyshev polynomials, which were then substituted into the Volterra-Fredholm Integro-Differential Equations (VFIDEs) under consideration. Thereafter, the resulting equation is collocated at equally spaced points, which results in a system of linear algebraic equations with the unknown Chebyshev coefficients. The system of equations is then solved using the matrix inversion approach to obtain the unknown constants. The unknown constants are then substituted into the assumed approximate solution to obtain the required approximate solution. To test for the accuracy and efficiency of the scheme, six numerical examples were solved, and the results obtained show the method performs excellently compared to the results in the literature. Also, tables are used to outline the methods accuracy and efficiency.
. 本文提出了一种以第四类Chebyshev多项式为基函数求解Volterra-Fredholm积分微分方程(VFIDEs)的搭配计算方法。该方法利用第四类Chebyshev多项式假设近似解,然后将其代入所考虑的Volterra-Fredholm积分微分方程(VFIDEs)。然后,得到的方程在等间距的点上并置,从而得到一个具有未知切比雪夫系数的线性代数方程组。然后用矩阵反演法求解方程组,得到未知常数。然后将未知常数代入假定的近似解中,得到所需的近似解。为了验证该方法的准确性和有效性,对6个数值算例进行了求解,与文献结果相比,结果表明该方法具有良好的性能。并以表格的形式说明了方法的准确性和效率。
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引用次数: 0
RESULTS ON CERTAIN DIFFERENTIAL POLYNOMIALS OF L-FUNCTIONS SHARING A FINITE VALUE 共享有限值的l -函数微分多项式的若干结果
Pub Date : 2023-07-01 DOI: 10.21608/ejmaa.2023.207356.1031
Priyanka V
. In this Article, we analyses a uniqueness of meromorphic functions of certain differential polynomials that share a nonzero finite value or have the same fixed points with the same of L-functions. The results in this paper extend the corresponding results from Xiao-Min Li, Fang Liu, Hong-Xun .
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引用次数: 0
SECOND ORDER HANKEL DETERMINANTS FOR CLASS OF BOUNDED TURNING FUNCTIONS DEFINED BY SĂLĂGEAN DIFFERENTIAL OPERATOR 由sĂlĂgean微分算子定义的一类有界转动函数的二阶汉克尔行列式
Pub Date : 2023-07-01 DOI: 10.21608/ejmaa.2023.303645
Hussaini Joshua, A. Adeniji, M. Mogbonju, M. Hameed
. In this paper, a brief study of certain properties of bounded turning functions is carried out. Furthermore, bound to the famous Fekete - Szego functional H 2 (1) = | a 3 − ta 22 | , with t real and the Second Hankel Determinant H 2 (2) = | a 2 a 4 − a 23 | for functions of bounded turning of order β associated with Salagean differential operator are obtained using a succinct mathematical approach.
. 本文对有界翻转函数的某些性质作了简要的研究。进一步,用简洁的数学方法得到了与Salagean微分算子相关的β阶有界转动函数的Fekete - Szego泛函H 2 (1) = | a 3−ta 22 |与t实数的约束和第二Hankel行列式H 2 (2) = | a 2 a 4−a 23 |。
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引用次数: 0
Numerical Schemes for Black-Scholes Equation with Error Dynamics 具有误差动力学的Black-Scholes方程的数值格式
Pub Date : 2023-07-01 DOI: 10.21608/ejmaa.2023.216295.1037
Tejal Shah, J. Sharma
. This paper focuses on the numerical solution of the Black-Scholes equation (BSE), which is used in finance to price options. The modified version of BSE to heat equation is subjected to two-time level finite difference method such as the Crank-Nicolson method and three-time level finite difference method such as the DuFort-Frankel method. The error dynamics is represented by the Global Spectral Analysis (GSA) method, which contradict the error dynamics of the von Neumann method, where the signal and error follow the same difference equation. For different maturities, volatilities and interest rates, both techniques are tested for accuracy. For the converted heat equation of BSE, the three-time level method is determined to be more accurate than the two-time level method. Finally, we conclude that risk can be reduced by short-term investment in a low interest, high-volatility market with a good approximation using the three-time level finite difference method for European call option for converted BSE to heat equation.
. 本文主要研究金融学中用于期权定价的Black-Scholes方程(BSE)的数值解。修正后的BSE - to - heat方程分别采用两级有限差分法(如Crank-Nicolson法)和三级有限差分法(如DuFort-Frankel法)。误差动态用全局谱分析(GSA)方法表示,这与冯诺依曼方法的误差动态相矛盾,后者的信号和误差遵循相同的差分方程。对于不同的期限、波动率和利率,这两种技术都要经过准确性测试。对于疯牛病的转换热方程,确定了三时间水平方法比两时间水平方法更精确。最后,我们得出结论,在低利率、高波动的市场中,短期投资可以降低风险,并使用三时间水平有限差分法对转换成热方程的欧洲看涨期权进行很好的近似。
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引用次数: 0
On the dynamics of a Riccati differential equation with perturbed delay A. M. A. EL-SAYED, S. M. SALMAN, A. A. F. ABDELFATTAH 关于具有扰动时滞的Riccati微分方程的动力学a.M.a.EL-SAYED,S.M.SALMAN,a.a.F.ABDELFATTAH
Pub Date : 2023-01-01 DOI: 10.21608/ejmaa.2023.192905.1007
A. El-Sayed, S. Salman, AbdAllah A. F. AbdElfattah
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引用次数: 0
PROPERTIES OF THE DIRICHLET KERNEL JOSEFINA ALVAREZ AND MARTHA GUZMÁN-PARTIDA DIRICHLET核的性质
Pub Date : 2023-01-01 DOI: 10.21608/ejmaa.2023.284574
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引用次数: 0
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Electronic journal of mathematical analysis and applications
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