Results 1 to 10 of about 55,344 (203)
Dispensing with the common property of distributivity and replacing classical trigonometric functions with their l p -counterparts in Euler’s trigonometric representation of complex numbers, classes of l p -complex numbers are introduced and some of their basic properties are proved. The collection of all points that leave the l p -
Wolf-Dieter Richter
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We apply in the complex numbers the same line of thought that led to the very creation of the complex themselves. In addition, we consider multiple imaginary numbers and generalize both ideas altogether.
Matheus Pereira Lobo
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Axiomatic of Fuzzy Complex Numbers [PDF]
Fuzzy numbers are fuzzy subsets of the set of real numbers satisfying some additional conditions. Fuzzy numbers allow us to model very difficult uncertainties in a very easy way. Arithmetic operations on fuzzy numbers have also been developed, and are based mainly on the crucial Extension Principle. When operating with fuzzy numbers, the results of our
Angel Garrido
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Drawing with complex numbers [PDF]
It is not commonly realized that the algebra of complex numbers can be used in an elegant way to represent the images of ordinary 3-dimensional figures, orthographically projected to the plane. We describe these ideas here, both using simple geometry and setting them in a broader context.
Eastwood, Michael George, Penrose, R.
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This paper aims to introduce the concept of Gradual Complex Number (GCN) based on the existing definition of gradual numbers and to show that the algebraic and polar forms, as well as some algebraic properties, of complex numbers can be directly extended from the crisp case.
Emmanuelly Sousa, Regivan H. N. Santiago
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Hyper complex numbers were brought to Our attention by Clyde Davenport, author of "A hyper complex calculus with cpplicction to re;ativity • , ISBN 0-9623837 We I start the introduction to hyper complex numbers by giving different types Of definition ...
Devi, B. Gayathri
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In this study, we introduce the complex Leonardo numbers and give some of their properties including Binet formula, generating function, Cassini and d'Ocagne's identities.
Karatas, Adnan
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This article provides an understanding of complex numbers, some operations on complex numbers are ...
Mirmahmudova Ziyoda Obidovna
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The theta number of simplicial complexes [PDF]
We introduce a generalization of the celebrated Lovász theta number of a graph to simplicial complexes of arbitrary dimension. Our generalization takes advantage of real simplicial cohomology theory, in particular combinatorial Laplacians, and provides a semidefinite programming upper bound of the independence number of a simplicial complex.
Christine Bachoc +2 more
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This is the English version of the paper: "Complejidad de los números naturales", Gaceta de la Real Sociedad Matemática Española 3 (2000) 230--250. In this paper, several conjectures about the complexity of natural numbers are proposed. In a recent joint paper with H.
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