Department of Mathematics, Tafresh University, Tafresh 39518-79611, Iran.
Abstract
In this paper, a fully discretization approach is established for accurate and efficient solution of nonlinear time-dependent Phi-four equations arising in particle physics and quantum mechanics. In the suggested approach, the lobatto pseudospectral method is used to discretize the desired problem. So, the Phi-four equation is converted into a set of nonlinear algebraic equations. The primary benefit of the suggested approach is that, it produces excellent results with just few discretization points and has a fast rate of convergence. Numerical results are showcased to verify the precision and effectiveness of the suggested approach for solving nonlinear Phi-four equations.
Mehrpouya,M A . (2024). A fully discretization approach for nonlinear Phi-four equations. Computational Mathematics and Computer Modeling with Applications (CMCMA), 3(1), 38-45. doi: 10.48308/CMCMA.3.1.38
MLA
Mehrpouya,M A . "A fully discretization approach for nonlinear Phi-four equations", Computational Mathematics and Computer Modeling with Applications (CMCMA), 3, 1, 2024, 38-45. doi: 10.48308/CMCMA.3.1.38
HARVARD
Mehrpouya M A. (2024). 'A fully discretization approach for nonlinear Phi-four equations', Computational Mathematics and Computer Modeling with Applications (CMCMA), 3(1), pp. 38-45. doi: 10.48308/CMCMA.3.1.38
CHICAGO
M A Mehrpouya, "A fully discretization approach for nonlinear Phi-four equations," Computational Mathematics and Computer Modeling with Applications (CMCMA), 3 1 (2024): 38-45, doi: 10.48308/CMCMA.3.1.38
VANCOUVER
Mehrpouya M A. A fully discretization approach for nonlinear Phi-four equations. Computational Mathematics and Computer Modeling with Applications (CMCMA). 2024;3(1):38-45. doi: 10.48308/CMCMA.3.1.38
