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Finite Neutrosophic Complex Numbers

By Smarandache, Florentin

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Book Id: WPLBN0002828262
Format Type: PDF (eBook)
File Size: 2.77 mb
Reproduction Date: 7/18/2013

Title: Finite Neutrosophic Complex Numbers  
Author: Smarandache, Florentin
Volume:
Language: English
Subject: Non Fiction, Education, Complex Numbers
Collections: Mathematical Analysis, Algebra, Mathematics, Arithmetic, Authors Community, Math, Education, Literature
Historic
Publication Date:
2013
Publisher: World Public Library
Member Page: Florentin Smarandache

Citation

APA MLA Chicago

Smarandache, F., & Vasantha Kandasamy, W. B. (2013). Finite Neutrosophic Complex Numbers. Retrieved from http://kindle.worldlibrary.net/


Description
This book is organized into 5 chapters. The first chapter introduces real neutrosophic complex numbers. Chapter two introduces the notion of finite complex numbers; algebraic structures like groups, rings etc are defined using them. Matrices and polynomials are constructed using these finite complex numbers. Chapter three introduces the notion of neutrosophic complex modulo integers. Algebraic structures using neutrosophic complex modulo integers are built and around 90 examples are given. Some probable applications are suggested in chapter four and chapter five suggests around 160 problems some of which are at research level.

Summary
In this book for the first time the authors introduce the notion of real neutrosophic complex numbers.

Excerpt
In this chapter we for the first time we define the notion of integer neutrosophic complex numbers, rational neutrosophic complex numbers and real neutrosophic complex numbers and derive interesting properties related with them.

Table of Contents
Preface 5 Chapter One REAL NEUTROSOPHIC COMPLEX NUMBERS 7 Chapter Two FINITE COMPLEX NUMBERS 89 Chapter Three NEUTROSOPHIC COMPLEX MODULO INTEGERS 125 Chapter Four APPLICATIONS OF COMPLEX NEUTROSOPHIC NUMBERS AND ALGEBRAIC STRUCTURES USING THEM 175 Chapter Five SUGGESTED PROBLEMS 177 FURTHER READING 215 INDEX 217 ABOUT THE AUTHORS 220

 

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