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After that we will study the stability by using a subadditive function.
After then we will study the stability by using a subadditive function.
for fixed integers and such that for all We investigate the generalized Hyers-Ulam-Rassias stability problem in quasi- -normed spaces and then the stability by using a subadditive function for the generalized quartic function satisfying (1.4).
for all We investigate the generalized Hyers-Ulam-Rassias stability problem in quasi- -normed spaces and then the stability by using a subadditive function for the quintic function satisfying (1.5).
We investigate the generalized Hyers-Ulam-Rassias stability problem in quasi- -normed spaces and then the stability by using a subadditive function for the generalized quartic function such that, where,,, for all.
We investigate the generalized Hyers-Ulam-Rassias stability problem in quasi- -normed spaces and then the stability by using a subadditive function for the quintic function such that, for all.
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(1)a subadditive function if.
(1)a subadditive function if, (2)a contractively subadditive function if there exists a constant with such that, (3)an expansively superadditive function if there exists a constant with such that, for all.
Thus if η is not a subadditive function, then the relationship ⪯ defined by (1.4) may not be a partial order in X, and consequently the technique used in [5, 6] becomes invalid.
The class Z is a closed convex cone andu∈U is a subadditive function ofZ∈Z.
Now we will recall a subadditive function and then investigate the stability under the condition that the space is a -Banach space.
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