Results 101 to 110 of about 196 (142)

Waste minimization strategies for environmental sustainability analysis of MABAC based on schweizer-sklar prioritized approach for circular bipolar fuzzy systems. [PDF]

Sci Rep
Ashraf K, Ali Z, Jana C, Alrasheedi AF, Ivković N, Tuličić D.   +5 more
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Optimizing physical education strategies through circular intuitionistic Fuzzy Bonferroni based school policy formulation. [PDF]

Sci Rep
Ren F, Ren C.
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Decision support system based on bipolar complex fuzzy Hamy mean operators. [PDF]

Heliyon
Zhao Z, Hussain A, Zhang N, Ullah K, Yin S, Awsar A, El-Bahy SM.   +6 more
europepmc   +1 more source

Selecting the foremost big data tool to optimize YouTube data in dynamic Fermatean fuzzy knowledge. [PDF]

PLoS One
Alghazzawi D, Razaq A, Alolaiyan H, Noor A, Khalifa HAE, Xin Q.   +5 more
europepmc   +1 more source

Substitution Formula for Real Valued Multiple Integration over Non-archimedean Local Fields

Substitution Formula for Real Valued Multiple Integration over Non-archimedean Local Fields
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On the $$ \mathbb K $$-Vector Sequential Topology on a non-Archimedean Valued Field

p-Adic Numbers, Ultrametric Analysis and Applications, 2020
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El Amrani, Abdelkhalek, Razouki, Abdelhak, Hassani, Rachid A., Babahmed, Mohamed   +3 more
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Non-Archimedean Valued Fields

2016
In the classical settings of the field of complex numbers \( \mathbb{C} \) and the field of real numbers \( \mathbb{R} \), the absolute value plays an important role in the Topology and in the Analysis on objects over these fields. In this chapter, we generalize the absolute value by introducing the notion of valuation on a general field \( \mathbb{K} \
Toka Diagana, François Ramaroson
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Locally Convex Spaces over Non-Archimedean Valued Fields

2010
Non-Archimedean functional analysis, where alternative but equally valid number systems such as p-adic numbers are fundamental, is a fast-growing discipline widely used not just within pure mathematics, but also applied in other sciences, including physics, biology and chemistry.
C. Perez-Garcia, W. H. Schikhof
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The Hahn-Banach theorem for non-Archimedean-valued fields

Mathematical Proceedings of the Cambridge Philosophical Society, 1952
1. The Hahn-Banach theorem on the extension of linear functionals holds in real and complex Banach spaces, but it is well known that it is not in general true in a normed linear space over a field with a non-Archimedean valuation. Sufficient conditions for its truth in such a space have been given, however, by Monna and by Cohen‡. In the present paper,
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Quasi-Invariant and Pseudo-Differentiable Measures with Values in Non-Archimedean Fields on a Non-Archimedean Banach Space

Journal of Mathematical Sciences, 2004
This extensive paper treats integration in non-Archimedean Banach spaces, which is an interesting part of non-Archimedean analysis because of its possible influence in the applications. The work contains the non-Archimedean counterparts of many definitions and results of integration theory in classical Banach spaces over the real or complex field ...
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