non-Archimedean
Stability Of Thequartic Double Centralizers And Quartic Multipliers On Non-Archimedean Banach Algebras
... [1] T. Aoki, On the stability of the linear transformation in Banach spaces, J. Math. Soc. Japan 2 (1950), pp 64-66. [2] H. Baghban and H. Molaei, Approximation of the quartic double centralizers and quartic multipliers ...
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Non Archimedean valued quasi invariant descending at infinity measures
... of non- Archimedean analogs of Gaussian measures, such as measures to satisfy as many Gaussian properties as ...in non-Archimedean quan- tum field ...the non- Archimedean case ...
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Solution and stability of Tribonacci functional equation in non-Archimedean Banach spaces
... Solution and stability of Tribonacci functional equation in non-Archimedean Banach spaces.. b Payame Noor University, Rafsanjan, Iran.[r] ...
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On Fixed Point Theorem in Non-Archimedean Fuzzy Normed Spaces
... on non-archimedean normed space was proved in [6] as seen in the next ...are non-archimedean normed over a non-archimedean field K with |p| 6= 1 for some p ∈ N ...
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A Mazur Ulam problem in non Archimedean n normed spaces
... One can easily prove the converse using similar methods. This completes the proof. Remark . Let X , Y be non-Archimedean n-normed spaces over a linear ordered non- Archimedean field K and let ...
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Using Non-Archimedean DEA Models for Classification of DMUs: A New Algorithm
... the non-Archimedean Charnes-Cooper-Rhodes 1 (CCR) ...the non-Archimedean using only simple computations on inputs and outputs of DMUs (see ...
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Spectral integration and spectral theory for non Archimedean Banach spaces
... Section 5 is devoted to the spectral integration. We introduce another definition of E-algebras in Section 5.1 apart from [29]. In Propositions 5.2 and 5.3 we have proved that they are contained in the class of E-algebras ...
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Lattictic non archimedean random stability of ACQ functional equation
... a non-Archimedean field, X be a vector space over K and ( Y , μ , T)be a non-Archimedean complete LRN-space over K Let f : X → Ybe an odd and Ψ-approximately mixed ACQ ...
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Weakly compatible maps in 2 non Archimedean Menger PM spaces
... Definition 1.1. Let X be any nonempty set and L the set of all left continuous distribution functions. An ordered pair (X,F) is said to be a 2-non-Archimedean prob- abilistic metric space (briefly 2-N.A. ...
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Non Archimedean Hyers Ulam Rassias stability of m variable functional equation
... In this section, using a fixed point alternative approach, we prove the generalized Hyers- Ulam stability of the functional equation (.) in non-Archimedean normed spaces. Throughout this section, let X be ...
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A Functional equation related to inner product spaces in non archimedean normed spaces
... of non-Archimedean spaces has gained the interest of physicists for their research in particular in problems coming from quantum physics, p-adic strings and superstrings ...a non-Archimedean ...
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OCCASIONALLY WEAKLY COMPATIBLE MAPPINGS AND FIXED POINTS IN 2 NON-ARCHIMEDEAN MENGER PM SPACE
... for three pointwise R-weakly commuting mappings in complete non-Archimedean Menger PM-spaces. In the present paper we prove a unique common fixed point theorem for four occasionally weakly compatible self ...
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Common Fixed Point Theorems in Non-Archimedean Menger PM Space
... is non- negative real number is the probabilistic ...the non- Archimedean Probability metric space and explained basic topological fundamentals of non-Archimedean Probability metric ...
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Non Archimedean and random HUR approximation of a Cauchy Jensen additive mapping
... Theorem . Let X be a non-Archimedean normed space and Y is a complete non- Archimedean space. Let ϕ : X → [, ∞ ) be a function such that there exists an α < with ϕ(x, y, z) ≤ | | ...
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On approximate dectic mappings in non-Archimedean spaces: A fixed point approach
... From now on, unless otherwise stated, we will assume that X is a non-Archimedean normed space and Y is a non-Archimedean Banach space. Utilizing the fixed point alternative, we investigate the ...
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The Aleksandrov Problem in Non Archimedean 2 Fuzzy 2 Normed Spaces
... of non-Archimedean 2-fuzzy 2-normed spaces and the concept of isometry which is appropriate to represent the notion of area preserving mapping in the spaces ...in non-Archimedean 2-fuzzy ...
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(JCLR) property and fixed point in non-Archimedean fuzzy metric spaces
... Kramosil and Michalek [7] introduced the notion of fuzzy metric spaces (FMS) as a generalization of probabilistic metric spaces by using continuous t–norms. George and Veeramani [6] modified the Kramosil and Michalek [7] ...
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Fixed points and approximately heptic mappings in non Archimedean normed spaces
... then the valuation | · | is said to be non-Archimedean. The condition (iii) is called the strict triangle inequality. By (ii), we have | | = | – | = . Thus, by induction, it follows from (iii) that | n ...
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Non-Archimedean stability of Cauchy-Jensen Type functional equation
... a non-Archimedean valuation and the field is called a non-Archimedean ...a non-Archimedean valuation is the function | · | taking everything except for 0 into 1 and |0| = ...
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Stochastic antiderivational equations on non Archimedean Banach spaces
... on non-Archimedean spaces ...over non-Archimedean local fields and the analogs of Itô formula were ...the non-Archimedean case, antiderivational equa- tions are used instead of ...
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