Finite Difference Method for Solving Differential Equations

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guaranteed if we use iterative methods such a-Siedel method). Solving the s the Gauss equations we get, − − = 0 0.5852 0.5852 0 4 3 2 1 y y y y. y(50) =y(x 2 ) ≈ y 2 = −0.5852" The exact solution of the ordinary differential equation is derived as follows. The homogeneous part of the solution is given by solving the characteristic ...

  Methods, Solving, Differences, Finite, Finite difference method