A Polar Representation for Complex Interval Numbers

Arão Lyra, Adrião D. D. Neto, B. Bedregal, R. M. P. Trindade
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引用次数: 1

Abstract

The present work defines the basic elements for the introduction to the Study of Complex variables under the mathematical interval context with the goal of using it as a foundation for the understanding of pure mathematical problems, associating the mathematical interval to support the results. The present article contributes to the complex interval theory taking into consideration Euler’s Identity and redefining the polar representation of interval complex numbers. In engineering, the present article could be used as a subsidy for many applications where complex variable theory is applicable and requires accurate results.
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复区间数的极坐标表示
本文定义了在数学区间背景下引入复变量研究的基本要素,目的是将其作为理解纯数学问题的基础,将数学区间联系起来支持结果。本文建立了考虑欧拉恒等式的复区间理论,重新定义了区间复数的极坐标表示。在工程中,本文可以作为对复杂变量理论适用和需要精确结果的许多应用的补充。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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