A Study of Derivative and Integration a Neutrosophic Functions

A. A. Salama, M. Alaswad, Rasha Dallah
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Abstract

The objective of this paper is to study and define the neutrosophic real functions with one neutrosophic variable depending on the geometric isometry (AH-Isometry), with a lot of concepts from real analysis including continuality, differentiability, derivativility, integrability. We have presented the formal forms of different popular functions in neutrosophic environment like logarithmic function, exponential function, trigonometric functions. Rising neutrosophic derivative, indefinite integral, and definite integral well defined including rising to neutrosophic functions.
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嗜中性函数的导数与积分研究
利用实数分析中的连续性、可微性、导数性、可积性等概念,研究并定义了几何等距(ah -等距)上具有一个中性变量的中性实函数。介绍了中性粒细胞环境中常用的对数函数、指数函数、三角函数等函数的形式。上升中性粒细胞导数,不定积分和定积分,包括上升中性粒细胞函数。
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