Exact(6)
We consider the fuzzy equation (3.40).
Consider the fuzzy equation (1.6) for (3.61).
Using (3.41) and (3.44) we have that zero is a solution of the fuzzy equation (3.40).
Therefore, from (3.45) is a solution of the fuzzy equation (3.40).
Consider the fuzzy equation (3.61) where is a fuzzy number such that (3.68).
Based on these definitions, direct computation of fuzzy inverse matrix is done using fuzzy arithmetic and fuzzy equation system.
Similar(54)
Nieto and Rodríguez-López in [8, 10] used Tarski's theorem to show the existence of solutions for fuzzy equations and fuzzy differential equations, respectively.
In [6, 8], Nieto and Rodríguez-López used Tarski's theorem to show the existence of solutions for fuzzy equations and fuzzy differential equations, respectively.
Tarski's theorem is used in [25] to show the existence of solutions for fuzzy equations and in [27] to prove existence theorems for fuzzy differential equations.
In 2005, the well-known Tarski theorem [4] was used in [5] to study the existence of solutions for fuzzy equations and to prove existence theorems for fuzzy differential equations.
The method has been applied to initial boundary value problems [4 9], fractal initial value problems [10, 11], q-difference equations [12] and fuzzy equations [13 15], etc.
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