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The salt content was determined, in two different areas of the church, using three different sampling procedures while only the normed method was used for the determination along the stratigraphy of the sampled plaster.
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In this section, we prove the Hyers-Ulam stability of the additive functional inequality (1.2) in matrix normed spaces by using the direct method and by using the fixed point method.
In Section 5, we prove the Hyers-Ulam stability of the Cauchy additive functional inequality (1.2) in matrix normed spaces by using the direct method and by using the fixed point method.
The S-probabilistic normed spaces and relevant probabilistic methods will play an important role in the theory and applications.
In this article, we will consider the solution and the Hyers-Ulam stability of the functional equation (1.3) on quasi-β-normed spaces using fixed point method.
ForS=∑ xiξi, where (ξi) is a sequence of independent, symmetric random variables and (xi) is a sequence of vectors in a normed space we give two methods of proving inequalities (E ∥S∥p 1/p⩽Cp, q(E ∥S∥q 1/qwith the constantsCp, qindependent of the sequence (xi).
We established the Hyers-Ulam stability of the functional equation (1) in various normed spaces by using fixed point method.
In this section, we deal with the stability results concerning the additive functional equation via direct method in intuitionistic fuzzy normed spaces.
In Section 2, we prove the Hyers-Ulam stability of the Cauchy additive functional inequality (1.1) in matrix normed spaces by using the direct method.
Let be a normed space with norm.
In Section 2, we prove the Hyers-Ulam stability of the Cauchy additive functional inequality (1.2) in fuzzy normed spaces by using the fixed point method.
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