The matrix expression is very convenient in logic inference because it converts the problem to solving

linear algebraic equation. In this paper, we have presented an algorithm to convert these logical functions into a

linear algebraic equation using the Sum of Products (SOP) canonical form and logic vector.

This is a first

linear algebraic equation relating the four unknown coefficients [a.sub.3], [a.sub.2], [a.sub.1] and [a.sub.0].

The realization of the Galerkin method leads to the

linear algebraic equation system.

Zhang, "Analogue recurrent neural network for

linear algebraic equation solving," Electronics Letters, vol.

It is a system of

linear algebraic equations of the form

Linear uninterrupted discrete system with some quantifiers with discrete time [T.sub.1], ..., [T.sub.N] can be described by the system of

linear algebraic equations in certain fields

Inserting the collocation points into (3.5), the following (2N + 2) X (2N + 2) system of

linear algebraic equations for the unknown vectors X and Y is obtained:

Then Hansen offered a solution on interval

linear algebraic equations [12].

In this regard, the considered equations are collocated and then transformed into the associated systems of

linear algebraic equations which can be solved through some iterative methods such as GMRES.

Using either of the two collocation points to collocate (7) together with the initial conditions given in (3b) will result in a system of N +1

linear algebraic equations in N +1 unknowns.

Substituting (5) into (3), multiplying the first equation of system (1) by [p.sub.m] (z), the second--by [R.sub.m] (z), integrating both sides with respect to z from -1 to 1 and taking into account formulas B 4.4, B 4.5, B 4.6, obtained in [6], we obtain an infinite system of

linear algebraic equations with respect to the unknowns [[chi].sub.j] and [[psi].sub.j] [10].

For composing an infinite system of

linear algebraic equations with respect to the unknowns [[alpha].sup.*.sub.k], subject to (14) we substitute (13) in condition (7).