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[PDF] Top 20 Numerical analysis for the Klein Gordon equation with mass parameter

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Numerical analysis for the Klein Gordon equation with mass parameter

Numerical analysis for the Klein Gordon equation with mass parameter

... its numerical approximation is not popular in the ...the numerical approximation of the three Riemann-Liouville types of fractional derivatives ...the numerical approximation ... See full document

13

Numerical Solution of Klein/Sine Gordon Equations by Spectral Method Coupled with Chebyshev Wavelets

Numerical Solution of Klein/Sine Gordon Equations by Spectral Method Coupled with Chebyshev Wavelets

... differential equation such as evolution equation, reaction diffu- sion equation, Schrodinger type wave equations, Vander Poll’s equation, Telegraph equation, Lyapunov equation ... See full document

13

Implementation of the Homotopy Perturbation Sumudu Transform Method  for Solving Klein Gordon Equation

Implementation of the Homotopy Perturbation Sumudu Transform Method for Solving Klein Gordon Equation

... several numerical methods have been introduced for this purpose, such as: the homotopy pertur- bation method (HPM) has first proposed by He [6]-[8], the Modified homotopy perturbation method (MHPM) [9], the ... See full document

12

RETRACTED:Implementation of the Homotopy Perturbation Sumudu Transform Method for Solving Klein Gordon Equation

RETRACTED:Implementation of the Homotopy Perturbation Sumudu Transform Method for Solving Klein Gordon Equation

... Some numerical methods are also popular, such as the homotopy perturbation method (HPM) [6]-[8], the modified homotopy perturbation method (MHPM) [9], the differential transform method (DTM) [10], the varia- ... See full document

16

Solving the fractional nonlinear Klein Gordon equation by means of the homotopy analysis method

Solving the fractional nonlinear Klein Gordon equation by means of the homotopy analysis method

... a numerical model to simulate long waves, such as storm surge or tsunami, propagation and ...KdV-Burgers-Kuramoto equation us- ing ...a numerical solution for the fractional BBM-Burgers ...homotopy ... See full document

8

Trigonometric Cubic B-spline Collocation Method for Solitons of the Klein-Gordon Equation

Trigonometric Cubic B-spline Collocation Method for Solitons of the Klein-Gordon Equation

... where c is the velocity of the traveling wave [34]. The existence of this real an- alytical solutions depends on the the condition −1 < c < 1. The wave travels along the x−axis to the right or to the left due to ... See full document

15

A Numerical Method for Computing Radially Symmetric Solutions of a Dissipative Nonlinear Modified Klein-Gordon Equation

A Numerical Method for Computing Radially Symmetric Solutions of a Dissipative Nonlinear Modified Klein-Gordon Equation

... and sinh(5u) − 5u, initial data φ(r) = 0 and ψ(r) = 100h(r), and ∆r = ∆t = 0.002. This figure together with the information on the relative differences of these solutions with respect to the undamped case contained in ... See full document

82

Numerical Solution of the Nonlinear Klein Gordon Equation Using Multiquadric Quasi interpolation Scheme

Numerical Solution of the Nonlinear Klein Gordon Equation Using Multiquadric Quasi interpolation Scheme

... derivatives. Numerical experiments and theoretical analysis indicate that for solving partial differential equations, integrated RBF (IRBF) procedure is more accurate in comparison with direct RBF (DRBF) ... See full document

10

Spectral properties of the Klein Gordon s wave equation with spectral parameter dependent boundary condition

Spectral properties of the Klein Gordon s wave equation with spectral parameter dependent boundary condition

... and the boundary condition y (0) − hy(0) = 0; here q is a complex-valued function, and h ∈ C. The spectral analysis of L was first investigated by Na˘ımark [6]. In this paper, he has proved that some of the poles ... See full document

9

Approximate symmetry and exact solutions of the perturbed nonlinear Klein-Gordon equation

Approximate symmetry and exact solutions of the perturbed nonlinear Klein-Gordon equation

... The classical Lie Symmetry method, originally introduced by Sophus Lie (1895), was popularized in [13] and presented in a modern form using the jet space theory in [11]. This method leads us to one-parameter group ... See full document

10

Numerical Solution of Nonlinear Klein Gordon Equation Using Lattice Boltzmann Method

Numerical Solution of Nonlinear Klein Gordon Equation Using Lattice Boltzmann Method

... macroscopic equation can be recovered in the multi-scale analysis using a small expansion parameter  which is proportional to the ration of the lattice spac- ing to the characteristic macroscopic ... See full document

7

Analytic Spin and Pseudospin Solutions to the Dirac Equation for the Manning-Rosen Plus Hellmann Potential and Yukawa-Like Tensor Interaction

Analytic Spin and Pseudospin Solutions to the Dirac Equation for the Manning-Rosen Plus Hellmann Potential and Yukawa-Like Tensor Interaction

... where F C,D is the upper (large) component and g C,D is the lower (small) component of the Dirac spinors. J KL M N, O and J KL MQ N, O are spin and pspin spherical harmonics, respectively, and R is the projection of the ... See full document

8

Sharp energy criteria of blow up for the energy critical Klein Gordon equation

Sharp energy criteria of blow up for the energy critical Klein Gordon equation

... N = f max = f (y  ). (.) Therefore, using the convexity and monotony of f (y) and the conservation of energy, we can construct two invariant evolution flows generated by the evolutional system (.)-(.), as follows. ... See full document

9

Lie Symmetries of Klein Gordon and Schrödinger Equations

Lie Symmetries of Klein Gordon and Schrödinger Equations

... equivalent equation; however, the dynamical variables are ...Poisson equation have described the con- ditions related to conformal symmetries of kinematic ...conformal Klein-Gordon ... See full document

11

Nonexistence and existence of nontrivial solutions for Klein–Gordon–Maxwell systems with competing nonlinearities

Nonexistence and existence of nontrivial solutions for Klein–Gordon–Maxwell systems with competing nonlinearities

... dealt with by Azzollini, Pisani, and Pomponio in [3]. Mugnai in [4] studied the existence of radially symmetric solitary waves for a system of a nonlinear KleinGordon equation cou- pled with ... See full document

13

Bound States of the Klein Gordon for Exponential Type Potentials in D Dimensions

Bound States of the Klein Gordon for Exponential Type Potentials in D Dimensions

... Schrödinger equation [9,19], KG [10-12,20-22] and Dirac equation [20-22] for the Hulthén ...screening parameter  and the dimensionless parameter  are taken as   ... See full document

14

Lorentz Transformation Properties of Currents for the Particle Antiparticle Pair Wave Functions

Lorentz Transformation Properties of Currents for the Particle Antiparticle Pair Wave Functions

... by Equation (10) above was introduced for the first time by Pauli and Weisskopf in 1934 which consists of terms of both ...Dirac equation has explained the fine structure of hydrogen atom along with a host ... See full document

5

The Extended Gauge Transformations

The Extended Gauge Transformations

... representing the spin-1 bosons are transferred to the massive spin-0 scalar Λ (by giving it energy and momentum). In field theory, whenever a local symmetry is broken a massive field is generated. This known as Higgs ... See full document

8

A multiplicity result for the non homogeneous Klein Gordon Maxwell system in rotationally symmetric bounded domains

A multiplicity result for the non homogeneous Klein Gordon Maxwell system in rotationally symmetric bounded domains

... of solutions to non-homogeneous Schrödinger-Maxwell and Klein-Gordon-Maxwell sys- tems with homogenous boundary conditions in a bounded ball, respectively. Inspired by Candela and Salvatore’s results, in ... See full document

12

The Higher Dimensional Universe

The Higher Dimensional Universe

... and Klein-Gordon equations get modified— one way this can be done was worked out by the author ...Dirac equation and the Klein-Gordon equation of Special Relativity and finally ... See full document

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