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Aoki [3] provided a generalization of the Hyers' theorem for additive mappings.
Aoki [4] and Rassias [5] provided a generalization of the Hyers theorem for additive and linear mappings, respectively.
In 1978, Th.M. Rassias [3] provided a generalization of the Hyers' theorem that allows the Cauchy difference to be unbounded.
In 1950 Aoki [3] provided a generalization of the Hyers' theorem for additive mappings and in 1978 Th.
In 1950, Aoki [3] provided a generalization of the Ulam-Hyers stability of mappings by considering variables.
M. Rassias [5] provided a generalization of the Hyers' theorem by proving the existence of unique linear mappings near approximate additive mappings.
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The functional term g is introduced in order to provide a generalization of the classical nonlinear NLS model.
In the following lemma, which was proved in [13], we provide a generalization of the property (4.1) from L p -norms to Orlicz norms.
The paper provides a generalization of the equilibrium distribution function of the current sheath (Harris function) to the case of temperature anisotropy of plasma along and across the sheath.
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