KLEIN-GORDON

作品数:198被引量:185H指数:6
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相关领域:理学更多>>
相关作者:李麟张健陈尚杰黄锦舞吴娥子更多>>
相关机构:贵州工程应用技术学院四川师范大学西南大学重庆工商大学更多>>
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相关基金:国家自然科学基金广西壮族自治区自然科学基金中国博士后科学基金云南省自然科学基金更多>>
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Finite Fractal Dimensionality of Compact Kernel Sections for Dissipative Non-Autonomous Klein-Gordon-Schrödinger Lattice Systems
《Journal of Applied Mathematics and Physics》2020年第12期2919-2929,共11页Jinwu Huang 
In this paper, an upper bound of fractal dimension of the compact kernel sections for the dissipative non-autonomous Klein-Gordon-Schrödinger lattice system is obtained, b...
关键词:Compact Kernel Sections DISSIPATIVE Fractal Dimension NON-AUTONOMOUS Klein-Gordon-Schrödinger Lattice System 
Solution of Partial Derivative Equations of Poisson and Klein-Gordon with Neumann Conditions as a Generalized Problem of Two-Dimensional Moments
《Journal of Applied Mathematics and Physics》2020年第8期1606-1614,共9页Maria B. Pintarelli 
It will be shown that finding solutions from the Poisson and Klein-Gordon equations under Neumann conditions are equivalent to solving an integral equation, which can be treated as a generalized two-dimensional moment...
关键词:Equation in Poisson Partial Derivatives Klein-Gordon Equation Integral Equations Generalized Moment Problem 
Existence Result for Fractional Klein-Gordon-Maxwell System with Quasicritical Potential Vanishing at Infinity
《Journal of Applied Mathematics and Physics》2020年第7期1318-1327,共10页Canlin Gan Ting Xiao Qiongfen Zhang 
The following fractional Klein-Gordon-Maxwell system is studied


(-Δ)p stands for the fractional Laplacian, ...

关键词:Vanishing Potential Fractional Klein-Gordon-Maxwell System Variational Methods Ground State Solution 
BTZ Quasinormal Frequencies as Poles of Green’s Function被引量:1
《Journal of Applied Mathematics and Physics》2018年第6期1170-1178,共9页Alfredo López-Ortega Daniel Mata-Pacheco 
Based on the well known fact that the quasinormal frequencies are the poles of the frequency domain Green’s function we describe a method that allows us to calculate exactly the quasinormal frequencies of the Klein-G...
关键词:QUASINORMAL MODES KLEIN-GORDON Field BTZ BLACK Hole 
Solving of Klein-Gordon by Two Methods of Numerical Analysis
《Journal of Applied Mathematics and Physics》2016年第10期1916-1929,共14页Joseph Bonazebi Yindoula Alphonse Massamba Gabriel Bissanga 
In this paper, the Decomposion Laplace-Adomian method and He-Laplace method are used to construct the solution of Klein-Gordon equation.
关键词:Laplace-Adomian Method He-Laplace Method Klein-Gordon Equation 
Scalar Particles’ Tunneling and Effect of Quantum Gravity
《Journal of Applied Mathematics and Physics》2015年第2期134-139,共6页Guoping Li Xiaotao Zu 
According to the generalized uncertainty principle (GUP), the Klein-Gordon equation is corrected by the quantum gravity exactly. Hence, the corrected Klein-Gordon equation will be more precise on the expression of the...
关键词:The Quantum GRAVITY The Gibbons-Maeda-Dilaton Black Hole The Corrected KLEIN-GORDON Equation The Generalized Uncertainty PRINCIPLE