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Exact(60)
Homotopy analysis method has been applied to solve the system.
In order to solve the system of equations (32) we use the method called 'column-wise'.
To obtain optimal solution, we developed a convex OP to solve the system utility function.
Optimal homotopy analysis method is employed to solve the system of non-linear Eqs.
Some methods have been constructed to solve the system of equilibrium problems (see, e.g., [3 7]).
i.e., solve the system to first find vector θ and then find vector α.
To do this, we must solve the system of equations given asfor k = k1, …, k5.
A further condition is given by (12), allowing to solve the system of equations (13).
Now we shall solve the system of triple (q^{2} -integral eq^{2} -integral(4.3).
Thus applying scheme (5.14), we can solve the system of equations (6.13) and (6.14).
An inexact Newton's method is used to solve the system of nonlinear equations.
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