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Analysis of Modeling the Influence of Electromagnetic Fields Radiated by Industrial Static Converters and Impacts on Operators Using Maxwell’s Equations
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作者 Anthony Bassesuka Sandoka Nzao Tuka Biaba Samuel Garcia +2 位作者 Obed Bitala Arsène Kasereka Kibwana Emmanuel Ndaye Kibuayi 《Open Journal of Applied Sciences》 2024年第8期2320-2350,共31页
The study of Electromagnetic Compatibility is essential to ensure the harmonious operation of electronic equipment in a shared environment. The basic principles of Electromagnetic Compatibility focus on the ability of... The study of Electromagnetic Compatibility is essential to ensure the harmonious operation of electronic equipment in a shared environment. The basic principles of Electromagnetic Compatibility focus on the ability of devices to withstand electromagnetic disturbances and not produce disturbances that could affect other systems. Imperceptible in most work situations, electromagnetic fields can, beyond certain thresholds, have effects on human health. The objective of the present article is focused on the modeling analysis of the influence of geometric parameters of industrial static converters radiated electromagnetic fields using Maxwell’s equations. To do this we used the analytical formalism for calculating the electromagnetic field emitted by a filiform conductor, to model the electromagnetic radiation of this device in the spatio-temporal domain. The interactions of electromagnetic waves with human bodies are complex and depend on several factors linked to the characteristics of the incident wave. To model these interactions, we implemented the physical laws of electromagnetic wave propagation based on Maxwell’s and bio-heat equations to obtain consistent results. These obtained models allowed us to evaluate the spatial profile of induced current and temperature of biological tissue during exposure to electromagnetic waves generated by this system. The simulation 2D results obtained from computer tools show that the temperature variation and current induced by the electromagnetic field can have a very significant influence on the life of biological tissue. The paper provides a comprehensive analysis using advanced mathematical models to evaluate the influence of electromagnetic fields. The findings have direct implications for workplace safety, potentially influencing standards and regulations concerning electromagnetic exposure in industrial settings. 展开更多
关键词 MODELING Electromagnetic Field Power Converters geometric Parameters Biological Tissue Maxwell equation Bio-Heat equation Thermal Model
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Quantum Computingvia Entanglement in Geometric Algebra Approach
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作者 Alexander Soiguine 《Journal of Applied Mathematics and Physics》 2024年第2期445-457,共13页
The superiority of hypothetical quantum computers is not due to faster calculations but due to different scheme of calculations running on special hardware. At the same time, one should realize that quantum computers ... The superiority of hypothetical quantum computers is not due to faster calculations but due to different scheme of calculations running on special hardware. At the same time, one should realize that quantum computers would only provide dramatic speedups for a few specific problems, for example, factoring integers and breaking cryptographic codes in the conventional quantum computing approach. The core of quantum computing follows the way a state of a quantum system is defined when basic things interact with each other. In the conventional approach, it is implemented through the tensor product of qubits. In the suggested geometric algebra formalism simultaneous availability of all the results for non-measured observables is based on the definition of states as points on a three-dimensional sphere, which is very different from the usual Hilbert space scheme. 展开更多
关键词 geometric Algebra Wave Functions ENTANGLEMENT Maxwell equations Three-Dimensional Sphere
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带有投资收益率和双保费复合Poisson-Geometric风险模型的研究
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作者 覃利华 黄鸿君 洪小萍 《兰州文理学院学报(自然科学版)》 2024年第4期13-19,共7页
研究了保费收入为线性增长和随机保费的风险模型,且随机保费的保单数服从复合Poisson过程,理赔次数服从复合Poisson-Geometric过程.应用全概率公式和积分变换公式,推导了该模型Gerber-Shiu折现罚金函数满足的更新方程,并当随机保费、理... 研究了保费收入为线性增长和随机保费的风险模型,且随机保费的保单数服从复合Poisson过程,理赔次数服从复合Poisson-Geometric过程.应用全概率公式和积分变换公式,推导了该模型Gerber-Shiu折现罚金函数满足的更新方程,并当随机保费、理赔过程均服从特定指数分布时,得到了该模型破产概率的解析解,最后通过数值模拟对理论进行了分析验证. 展开更多
关键词 复合POISSON-geometric过程 破产概率 更新方程 混合保费
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带投资和分红策略下复合Poisson-Geometric风险模型的研究
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作者 覃利华 李越洋 《井冈山大学学报(自然科学版)》 2024年第5期9-16,共8页
考虑投资和分红策略下,建立带有混合收费及索赔计数服从复合Poisson-Geometric过程的风险模型。运用全期望公式与积分变换公式,研究该模型红利付款现值期望函数满足的微积分方程和特定指数分布下满足的微分方程及解析解,通过数值模拟分... 考虑投资和分红策略下,建立带有混合收费及索赔计数服从复合Poisson-Geometric过程的风险模型。运用全期望公式与积分变换公式,研究该模型红利付款现值期望函数满足的微积分方程和特定指数分布下满足的微分方程及解析解,通过数值模拟分析了固定保费率、初始资本、投资资产、索赔强度和红利边界对红利付款现值期望函数的影响,并分析其经济意义。 展开更多
关键词 复合POISSON-geometric过程 红利付款现值期望函数 分红策略 投资策略 积分微分方程
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Geometric interpretation of several classical iterative methods for linear system of equations and diverse relaxation parameter of the SOR method 被引量:2
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作者 LU Xing-jiang LEI Lai-i 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2013年第3期269-278,共10页
Two kinds of iterative methods are designed to solve the linear system of equations, we obtain a new interpretation in terms of a geometric concept. Therefore, we have a better insight into the essence of the iterativ... Two kinds of iterative methods are designed to solve the linear system of equations, we obtain a new interpretation in terms of a geometric concept. Therefore, we have a better insight into the essence of the iterative methods and provide a reference for further study and design. Finally, a new iterative method is designed named as the diverse relaxation parameter of the SOR method which, in particular, demonstrates the geometric characteristics. Many examples prove that the method is quite effective. 展开更多
关键词 linear equation iterative method geometric explanation diverse relaxation parameter SORmethod.
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Improved Quality Prediction Model for Multistage Machining Process Based on Geometric Constraint Equation 被引量:5
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作者 ZHU Limin HE Gaiyun SONG Zhanjie 《Chinese Journal of Mechanical Engineering》 SCIE EI CAS CSCD 2016年第2期430-438,共9页
Product variation reduction is critical to improve process efficiency and product quality, especially for multistage machining process(MMP). However, due to the variation accumulation and propagation, it becomes qui... Product variation reduction is critical to improve process efficiency and product quality, especially for multistage machining process(MMP). However, due to the variation accumulation and propagation, it becomes quite difficult to predict and reduce product variation for MMP. While the method of statistical process control can be used to control product quality, it is used mainly to monitor the process change rather than to analyze the cause of product variation. In this paper, based on a differential description of the contact kinematics of locators and part surfaces, and the geometric constraints equation defined by the locating scheme, an improved analytical variation propagation model for MMP is presented. In which the influence of both locator position and machining error on part quality is considered while, in traditional model, it usually focuses on datum error and fixture error. Coordinate transformation theory is used to reflect the generation and transmission laws of error in the establishment of the model. The concept of deviation matrix is heavily applied to establish an explicit mapping between the geometric deviation of part and the process error sources. In each machining stage, the part deviation is formulized as three separated components corresponding to three different kinds of error sources, which can be further applied to fault identification and design optimization for complicated machining process. An example part for MMP is given out to validate the effectiveness of the methodology. The experiment results show that the model prediction and the actual measurement match well. This paper provides a method to predict part deviation under the influence of fixture error, datum error and machining error, and it enriches the way of quality prediction for MMP. 展开更多
关键词 quality prediction variation reduction geometric constraint equation deviation matrix multistage machining process
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Some geometrical iteration methods for nonlinear equations 被引量:1
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作者 LU Xing-jiang QIAN Chun 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2008年第1期25-30,共6页
This paper describes geometrical essentials of some iteration methods (e.g. Newton iteration, secant line method, etc.) for solving nonlinear equations and advances some geometrical methods of iteration that are fle... This paper describes geometrical essentials of some iteration methods (e.g. Newton iteration, secant line method, etc.) for solving nonlinear equations and advances some geometrical methods of iteration that are flexible and efficient. 展开更多
关键词 nonlinear equation ITERATION geometric method.
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INVARIANCE AND STABILITY OF THE PROFILE EQUATIONS OF GEOMETRIC OPTICS
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作者 Guy Mtivier Jeffrey Rauch 《Acta Mathematica Scientia》 SCIE CSCD 2011年第6期2141-2158,共18页
The profile equations of geometric optics are described in a form invariant under the natural transformations of first order systems of partial differential equations. This allows us to prove that various strategies f... The profile equations of geometric optics are described in a form invariant under the natural transformations of first order systems of partial differential equations. This allows us to prove that various strategies for computing profile equations are equivalent. We prove that if L generates an evolution on L2 the same is true of the profile equations. We prove that the characteristic polynomial of the profile equations is the localization of the characteristic polynomial of the background operator at (y, dφ(y)) where φ is the background phase. We prove that the propagation cones of the profile equations are subsets of the propagation cones of the background operator. 展开更多
关键词 geometric optics profile equation LOCALISATION vector bundles propagation cones
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GEOMETRIC OPTICS FOR 3D-HARTREE-TYPE EQUATION WITH COULOMB POTENTIAL
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作者 陈琼蕾 章志飞 《Acta Mathematica Scientia》 SCIE CSCD 2006年第4期646-654,共9页
This article considers a family of 3D-Hartree-type equation with Coulomb potential |x|^-1, whose initial data oscillates so that a caustic appears. In the linear geometric optics case, by using the Lagrangian integr... This article considers a family of 3D-Hartree-type equation with Coulomb potential |x|^-1, whose initial data oscillates so that a caustic appears. In the linear geometric optics case, by using the Lagrangian integrals, a uniform description of the solution outside the caustic, and near the caustic are obtained. 展开更多
关键词 Hartree equation geometric optics Lagrangian integral
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Performance of Geometric Multigrid Method for Two-Dimensional Burgers’Equations with Non-Orthogonal,Structured Curvilinear Grids
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作者 Daiane Cristina Zanatta Luciano Kiyoshi Araki +1 位作者 Marcio Augusto Villela Pinto Diego Fernando Moro 《Computer Modeling in Engineering & Sciences》 SCIE EI 2020年第12期1061-1081,共21页
This paper seeks to develop an efficient multigrid algorithm for solving the Burgers problem with the use of non-orthogonal structured curvilinear grids in L-shaped geometry.For this,the differential equations were di... This paper seeks to develop an efficient multigrid algorithm for solving the Burgers problem with the use of non-orthogonal structured curvilinear grids in L-shaped geometry.For this,the differential equations were discretized by Finite Volume Method(FVM)with second-order approximation scheme and deferred correction.Moreover,the algebraic method and the differential method were used to generate the non-orthogonal structured curvilinear grids.Furthermore,the influence of some parameters of geometric multigrid method,as well as lexicographical Gauss–Seidel(Lex-GS),η-line Gauss–Seidel(η-line-GS),Modified Strongly Implicit(MSI)and modified incomplete LU decomposition(MILU)solvers on the Central Processing Unit(CPU)time was investigated.Therefore,several parameters of multigrid method and solvers were tested for the problem,with the use of nonorthogonal structured curvilinear grids and multigrid method,resulting in an algorithm with the combination that achieved the best results and CPU time.The geometric multigrid method with Full Approximation Scheme(FAS),V-cycle and standard coarsening ratio for this problem were utilized.This article shows how to calculate the coordinates transformation metrics in the coarser grids.Results show that the MSI and MILU solvers are the most efficient.Moreover,theMSI solver is faster thanMILU for both grids generators;and the solutions are more accurate for the Burgers problem with grids generated using elliptic equations. 展开更多
关键词 Computational fluid dynamics finite volume method Burgers’equation geometric multigrid non-orthogonal curvilinear grids
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The Hamiltonian Structures and Algebro-geometric Solution of the Generalized Kaup-Newell Soliton Equations
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作者 WEI Han-yu PI Guo-mei 《Chinese Quarterly Journal of Mathematics》 2019年第2期209-220,共12页
Staring from a new spectral problem,a hierarchy of the generalized Kaup-Newell soliton equations is derived.By employing the trace identity their Hamiltonian structures are also generated.Then,the generalized Kaup-New... Staring from a new spectral problem,a hierarchy of the generalized Kaup-Newell soliton equations is derived.By employing the trace identity their Hamiltonian structures are also generated.Then,the generalized Kaup-Newell soliton equations are decomposed into two systems of ordinary differential equations.The Abel-Jacobi coordinates are introduced to straighten the flows,from which the algebro-geometric solutions of the generalized KaupNewell soliton equations are obtained in terms of the Riemann theta functions. 展开更多
关键词 SOLITON equationS HAMILTONIAN structures Algebro-geometric solutions RIEMANN THETA functions
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High-order field theory and a weak Euler–Lagrange–Barut equation for classical relativistic particle-field systems
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作者 范培锋 陈强 +1 位作者 肖建元 于治 《Plasma Science and Technology》 SCIE EI CAS CSCD 2023年第11期42-54,共13页
In both quantum and classical field systems,conservation laws such as the conservation of energy and momentum are widely regarded as fundamental properties.A broadly accepted approach to deriving conservation laws is ... In both quantum and classical field systems,conservation laws such as the conservation of energy and momentum are widely regarded as fundamental properties.A broadly accepted approach to deriving conservation laws is built using Noether's method.However,this procedure is still unclear for relativistic particle-field systems where particles are regarded as classical world lines.In the present study,we establish a general manifestly covariant or geometric field theory for classical relativistic particle-field systems.In contrast to quantum systems,where particles are viewed as quantum fields,classical relativistic particle-field systems present specific challenges.These challenges arise from two sides.The first comes from the mass-shell constraint.To deal with the mass-shell constraint,the Euler–Lagrange–Barut(ELB)equation is used to determine the particle's world lines in the four-dimensional(4D)Minkowski space.Besides,the infinitesimal criterion,which is a differential equation in formal field theory,is reconstructed by an integro-differential form.The other difficulty is that fields and particles depend on heterogeneous manifolds.To overcome this challenge,we propose using a weak version of the ELB equation that allows us to connect local conservation laws and continuous symmetries in classical relativistic particle-field systems.By applying a weak ELB equation to classical relativistic particle-field systems,we can systematically derive local conservation laws by examining the underlying symmetries of the system.Our proposed approach provides a new perspective on understanding conservation laws in classical relativistic particle-field systems. 展开更多
关键词 high-order field theory weak Euler-Lagrange-Barut equation infinitesimal criterion of symmetric condition Noether's theorem geometric conservation laws
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一类推广的复合Poisson-Geometric风险模型破产概率 被引量:9
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作者 张淑娜 陈红燕 胡亦钧 《数学杂志》 CSCD 北大核心 2009年第4期567-572,共6页
本文主要研究了一类推广的复合Poisson-Geometric风险模型.利用鞅方法和微分方法,获得破产概率公式和破产概率的积分方程,并给出了保单价和索赔额服从指数分布时破产概率的显式表达式.
关键词 风险模型 复合Poisson-geometric分布 破产概率 积分方程
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索赔次数为复合Poisson-Geometric过程下破产概率的显式表达 被引量:15
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作者 毛泽春 刘锦萼 《中国管理科学》 CSSCI 2007年第5期23-28,共6页
本文研究索赔次数为复合Poisson-Geometric过程下的风险模型;当个体索赔额服从相位(Phase-Type)分布时,得到了破产概率的显式表达式及数值结果。
关键词 复合Poisson-geometrie过程 破产概率 相位分布
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复合Poisson-Geometric风险下保险公司的最优投资–再保–混合分红策略 被引量:11
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作者 孙宗岐 陈志平 《工程数学学报》 CSCD 北大核心 2016年第5期463-479,共17页
为了更好地反映保险实际并为保险公司寻求更稳健的策略,本文考虑索赔次数服从复合Poisson-Geometric过程时,保险公司的最优投资–再保–混合分红策略问题.假定保险公司的盈余服从扩散过程,在分红总量现值的期望最大化的准则下,我们使用... 为了更好地反映保险实际并为保险公司寻求更稳健的策略,本文考虑索赔次数服从复合Poisson-Geometric过程时,保险公司的最优投资–再保–混合分红策略问题.假定保险公司的盈余服从扩散过程,在分红总量现值的期望最大化的准则下,我们使用动态规划原理建立了保险公司的最优投资–再保–混合分红模型,通过求解HJB方程得到了最优投资决策,最后在再保险的保费损失率等于红利的贴现率的条件下,得到了最优投资–再保–混合分红策略的显式解,数值算例及经济分析表明了文章结果的合理性. 展开更多
关键词 复合POISSON-geometric过程 扩散过程 投资策略 再保险策略 混合分红 HJB方程 偏离系数
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索赔次数为复合Poisson-Geometric过程下的破产概率和最优投资和再保险策略 被引量:6
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作者 林祥 李娜 《应用数学》 CSCD 北大核心 2011年第1期174-180,共7页
本文对索赔次数为复合Poisson-Geometric过程的风险模型,在保险公司的盈余可以投资于风险资产,以及索赔购买比例再保险的策略下,研究使得破产概率最小的最优投资和再保险策略.通过求解相应的Hamilton-Jacobi-Bellman方程,得到使得破产... 本文对索赔次数为复合Poisson-Geometric过程的风险模型,在保险公司的盈余可以投资于风险资产,以及索赔购买比例再保险的策略下,研究使得破产概率最小的最优投资和再保险策略.通过求解相应的Hamilton-Jacobi-Bellman方程,得到使得破产概率最小的最优投资和比例再保险策略,以及最小破产概率的显示表达式. 展开更多
关键词 复合POISSON-geometric过程 破产概率 投资 比例再保险 HAMILTON-JACOBI-BELLMAN方程
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常红利边界下带投资的复合Poisson-Geometric风险模型 被引量:8
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作者 乔克林 韩建勤 《贵州师范大学学报(自然科学版)》 CAS 2016年第6期65-69,共5页
对常数红利边界策略下保费收入为复合Poisson过程,理赔支付服从复合Poisson-Geometric过程的带投资的干扰风险模型进行研究,利用全期望公式和盈余过程的马氏性,得到了直至破产时总红利现值的期望、矩母函数及其n阶矩所满足的积分微分方程。
关键词 POISSON过程 POISSON-geometric过程 常红利边界 积分微分方程
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线性红利下带干扰的复合Poisson-Geometric风险模型 被引量:6
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作者 侯致武 乔克林 《贵州师范大学学报(自然科学版)》 CAS 2020年第4期80-83,共4页
研究了常利力下存在红利界限和随机干扰的风险模型,其中保费收入为复合Poisson过程、索赔为复合Poisson-Geometric过程。利用全期望公式和Ito公式,得到了该模型下保险公司的生存概率和红利付款的期望现值分别满足的积分微分方程。
关键词 线性红利 复合POISSON-geometric过程 生存概率 红利付款的期望现值 积分微分方程
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索赔次数为复合Poisson-Geometric过程的常利率风险模型 被引量:12
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作者 熊双平 《经济数学》 2006年第1期15-18,共4页
讨论了常利率下索赔次数为复合Po issong-G eom etric过程的风险模型的破产概率,得到了破产概率所满足的积分方程.
关键词 破产概率 积分方程 利率 复合POISSON-geometric过程
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常利率下带干扰的复合Poisson-Geometric风险模型的期望折现罚金函数 被引量:4
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作者 李学锋 郭仲凯 《中南民族大学学报(自然科学版)》 CAS 2018年第4期157-160,共4页
考虑一类常利率下带随机干扰的风险模型,其中保费收取为时间t的线性函数而索赔过程为复合Poisson-Geometric过程.利用盈余过程的强马氏性、全期望公式及It^o积分公式得到期望折现罚金函数的积分-微分方程,进一步得到破产概率的积分-微... 考虑一类常利率下带随机干扰的风险模型,其中保费收取为时间t的线性函数而索赔过程为复合Poisson-Geometric过程.利用盈余过程的强马氏性、全期望公式及It^o积分公式得到期望折现罚金函数的积分-微分方程,进一步得到破产概率的积分-微分方程及其在索赔为指数分布情形下的特殊形式,同时还得出破产时赤字的概率分布. 展开更多
关键词 复合Poisson-geometric风险模型 破产概率 期望折现罚金函数 积分-微分方程
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