Solution of Poisson's Nonlinear Partial Differential Equation with Mixed Boundary Conditions with Finite Element Method
Abstract
In this paper a method is presented in details to solve a nonlinear partial differential equation which has many applications in engineering fields. The boundary condition is mixed to be able to define the value of function on its variation on the boundary. Examples are given to demonstrate the accuracy and efficiency of the method.
(2008). Solution of Poisson's Nonlinear Partial Differential Equation with Mixed Boundary Conditions with Finite Element Method. University College of Engineering, 42(4), -.
MLA
. "Solution of Poisson's Nonlinear Partial Differential Equation with Mixed Boundary Conditions with Finite Element Method". University College of Engineering, 42, 4, 2008, -.
HARVARD
(2008). 'Solution of Poisson's Nonlinear Partial Differential Equation with Mixed Boundary Conditions with Finite Element Method', University College of Engineering, 42(4), pp. -.
VANCOUVER
Solution of Poisson's Nonlinear Partial Differential Equation with Mixed Boundary Conditions with Finite Element Method. University College of Engineering, 2008; 42(4): -.
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