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An Analytical Method for Solving General Riccati Equation 求解一般Riccati方程的解析方法
Y. Pala, Mutlu Ozgur Ertas
In this paper, the general Riccati equation is analytically solved by a new transformation. By the method developed, looking at the transformed equation, whether or not an explicit solution can be obtained is readily determined. Since the present method does not require a proper solution for the general solution, it is especially suitable for equations whose proper solutions cannot be seen at first glance. Since the transformed second order linear equation obtained by the present transformation has the simplest form that it can have, it is immediately seen whether or not the original equation can be solved analytically. The present method is exemplified by several examples.
本文用一种新的变换方法解析求解了一般的Riccati方程。通过所开发的方法,观察变换后的方程,可以很容易地确定是否可以得到显式解。由于本方法不需要通解的适当解,因此特别适用于乍一看不出适当解的方程。由于本变换得到的变换后的二阶线性方程具有其所能具有的最简单形式,因此可以立即看出原方程是否可以解析解。用几个实例说明了本文的方法。
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引用次数: 9
Transport of Analytes under Mixed Electroosmotic and Pressure Driven Flow of Power Law Fluid 幂律流体在电渗透和压力驱动混合流动下的输运
Naren Bag, S. Bhattacharyya, Partha P. Gopmandal
In this study, we have analyzed the transport of analytes under a two dimensional steady incompressible flow of power-law fluids through rectangular nanochannel. A mathematical model based on the Cauchy momentum-Nernst-Planck-Poisson equations is considered to study the combined effect of mixed electroosmotic (EO) and pressure driven (PD) flow. The coupled governing equations are solved numerically by finite volume method. We have studied extensively the effect of key parameters, e.g., flow behavior index, concentration of the electrolyte, surface potential, imposed pressure gradient and imposed electric field strength on the net average flow across the channel. In addition to study the effect of mixed EOF and PD on the analyte distribution across the channel, we consider a nonlinear model based on general convective-diffusion-electromigration equation. We have also presented the retention factor for various values of electrolyte concentration and flow behavior index.
在本研究中,我们分析了二维稳定不可压缩幂律流体流过矩形纳米通道时被分析物的输运。建立了基于柯西动量-能思-普朗克-泊松方程的数学模型,研究了混合电渗流(EO)和压力驱动流(PD)的联合效应。采用有限体积法对耦合控制方程进行了数值求解。我们广泛研究了流动行为指数、电解质浓度、表面电位、施加压力梯度和施加电场强度等关键参数对通道净平均流量的影响。除了研究混合EOF和PD对分析物在通道上分布的影响外,我们还考虑了基于一般对流扩散电迁移方程的非线性模型。我们还给出了不同电解质浓度值和流动性能指标的保留系数。
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引用次数: 0
A Numerical Study on Electrophoresis of a Soft Particle with Charged Core Coated with Polyelectrolyte Layer 包覆聚电解质层的带电软颗粒电泳的数值研究
Partha Sarathi Majee, S. Bhattacharyya
Migration of a core-shell soft particle under the influence of an external electric field in an electrolyte solution is studied numerically. The soft particle is coated with a positively charged polyelectrolyte layer (PEL) and the rigid core is having a uniform surface charge density. The Darcy-Brinkman extended Navier-Stokes equations are solved for the motion of the ionized fluid, the non-linear Nernst-Planck equations for the ion transport and the Poisson equation for the electric potential. A pressure correction based iterative algorithm is adopted for numerical computations. The effects of convection on double layer polarization (DLP) and diffusion dominated counter ions penetration are investigated for a wide range of Debye layer thickness, PEL fixed surface charge density, and permeability of the PEL. Our results show that when the Debye layer is in order of the particle size, the DLP effect is significant and produces a reduction in electrophoretic mobility. However, the double layer polarization effect is negligible for a thin Debye layer or low permeable cases. The point of zero mobility and the existence of mobility reversal depending on the electrolyte concentration are also presented.
用数值方法研究了外加电场作用下核壳软颗粒在电解质溶液中的迁移。软颗粒被一层带正电的聚电解质层(PEL)包裹,刚性核心具有均匀的表面电荷密度。求解了解离流体运动的Darcy-Brinkman扩展Navier-Stokes方程,离子输运的非线性Nernst-Planck方程和电势的泊松方程。数值计算采用基于压力校正的迭代算法。在大范围的Debye层厚度、PEL固定表面电荷密度和PEL的渗透率下,研究了对流对双层极化(DLP)和扩散主导的反离子渗透的影响。我们的研究结果表明,当德拜层按粒径顺序排列时,DLP效应显著,并产生电泳迁移率的降低。然而,对于薄德拜层或低渗透情况,双层极化效应可以忽略不计。提出了零迁移率点和随电解质浓度变化而存在的迁移率反转。
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引用次数: 0
Daily Probability Model of Storm Events in Peninsular Malaysia 马来西亚半岛风暴事件的日概率模型
M. Bakar, N. M. Ariff, A. Jemain
Storm Event Analysis (SEA) provides a method to define rainfalls events as storms where each storm has its own amount and duration. By modelling daily probability of different types of storms, the onset, offset and cycle of rainfall seasons can be determined and investigated. Furthermore, researchers from the field of meteorology will be able to study the dynamical characteristics of rainfalls and make predictions for future reference. In this study, four categories of storms; short, intermediate, long and very long storms; are introduced based on the length of storm duration. Daily probability models of storms are built for these four categories of storms in Peninsular Malaysia. The models are constructed by using Bernoulli distribution and by applying linear regression on the first Fourier harmonic equation. From the models obtained, it is found that daily probability of storms at the Eastern part of Peninsular Malaysia shows a unimodal pattern with high probability of rain beginning at the end of the year and lasting until early the next year. This is very likely due to the Northeast monsoon season which occurs from November to March every year. Meanwhile, short and intermediate storms at other regions of Peninsular Malaysia experience a bimodal cycle due to the two inter-monsoon seasons. Overall, these models indicate that Peninsular Malaysia can be divided into four distinct regions based on the daily pattern for the probability of various storm events.
风暴事件分析(SEA)提供了一种将降雨事件定义为风暴的方法,其中每个风暴都有自己的数量和持续时间。通过模拟不同类型风暴的日概率,可以确定和研究降雨季节的开始、抵消和周期。此外,气象学领域的研究人员将能够研究降雨的动力学特征,并为未来的参考做出预测。在这项研究中,有四类风暴;短、中、长、超长风暴;是根据风暴持续时间的长短来介绍的。为马来西亚半岛的这四类风暴建立了风暴的日概率模型。利用伯努利分布和对第一傅里叶调和方程的线性回归建立了模型。从所获得的模式中发现,马来西亚半岛东部的日风暴概率表现为单峰型,降雨开始于年底并持续到明年初的概率很大。这很可能是由于每年11月至3月的东北季风季节。与此同时,马来西亚半岛其他地区的短期和中期风暴由于两个季风间季节而经历双峰循环。总的来说,这些模式表明,根据各种风暴事件概率的日模式,马来西亚半岛可以分为四个不同的区域。
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引用次数: 2
Numerical Wave Solutions for Nonlinear Coupled Equations Using Sinc-Collocation Method 非线性耦合方程的c- c配点法数值波解
Kamel Al-khaled
In this paper, numerical solutions for nonlinear coupled Korteweg-de Vries(abbreviated as KdV) equations are calculated by the Sinc-collocation method. This approach is based on a global collocation method using Sinc basis functions. The first step is to discretize time derivative of the KdV equations by a classic finite difference formula, while the space derivatives are approximated by a weighted scheme. Sinc functions are used to solve these two equations. Soliton solutions are constructed to show the nature of the solution. The numerical results are shown to demonstrate the efficiency of the newly proposed method.
本文用c-配点法计算了非线性耦合Korteweg-de Vries(简称KdV)方程的数值解。这种方法是基于使用Sinc基函数的全局搭配方法。第一步是用经典有限差分公式离散KdV方程的时间导数,同时用加权格式逼近空间导数。用Sinc函数来解这两个方程。构造孤子解是为了显示解的性质。数值结果表明了该方法的有效性。
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引用次数: 3
An Adjusted Network Information Criterion for Model Selection in Statistical Neural Network Models 统计神经网络模型选择的调整网络信息准则
C. Udomboso, A. Chukwu, I. Dontwi
In this paper, we derived and investigated the Adjusted Network Information Criterion (ANIC) criterion, based on Kullback's symmetric divergence, which has been designed to be an asymptotically unbiased estimator of the expected Kullback-Leibler information of a fitted model. The ANIC improves model selection in more sample sizes than does the NIC.
本文推导并研究了基于Kullback对称散度的调整网络信息准则(Adjusted Network Information Criterion, ANIC)准则,该准则被设计为拟合模型的期望Kullback- leibler信息的渐近无偏估计。与NIC相比,ANIC在更多的样本量上改进了模型选择。
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引用次数: 1
Factorization of Computations in Bayesian Networks: Interpretation of Factors 贝叶斯网络计算的因式分解:因子的解释
Linda Smail, Zineb Azouz
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引用次数: 0
Stability Analysis of Rabies Model with Vaccination Effect and Culling in Dogs 具有疫苗接种效果和扑杀犬狂犬病模型的稳定性分析
E. D. Wiraningsih, F. Agusto, L. Aryati, S. Toaha, S. Lenhart, Widodo, W. Govaerts
This paper considers a deterministic model for the transmission dynamics of rabies virus in the wild dogs - domestic dogs - human zoonotic cycle. The effect of vaccination and culling in dogs is considered on the model, then the stability was analysed to get basic reproduction number. We use the next generation matrix method and Routh Hurwitz test to analyze the stability of the Disease Free Equilibrium and Endemic Equilibrium of this model.
本文考虑了狂犬病毒在野狗-家狗-人类人畜共患循环中传播动力学的确定性模型。考虑了疫苗接种和扑杀对模型的影响,分析了模型的稳定性,得到了基本繁殖数。我们使用下一代矩阵法和Routh Hurwitz检验来分析该模型的无病平衡和地方病平衡的稳定性。
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引用次数: 15
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World Academy of Science, Engineering and Technology, International Journal of Mathematical and Computational Sciences
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