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We start with defining a fuzzy number.
Notice that the real numbers ℝ can be embedded in ℱ by defining a fuzzy number a ˜ as μ a ˜ ( x ) = { 1, if x = a, 0, otherwise.
In the scope of this study, the ordinary fuzzy information axiom has been extended to intuitionistic fuzzy sets which attempt defining a fuzzy set with its membership, non-membership and hesitance.
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provided that the equation defines a fuzzy.
provided that equation defines a fuzzy.
For each, define a fuzzy map on by (3.7).
Let and, for every, and define a fuzzy map by (4.10).
In 1984, Katsaras [18] defined a fuzzy norm on a linear space to construct a fuzzy structure on the space.
Katsaras [1] defined a fuzzy norm on a vector space to construct a fuzzy vector topological structure on the space.
Katsaras [1] defined a fuzzy norm on a vector space to construct a fuzzy vectortopological structure on the space.
There are many suggestions to define a fuzzy derivative and in consequence, to study fuzzy differential equation [3].
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