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Polynomials and Complex Numbers

1984
A prerequisite for understanding the deeper theorems about linear transformations is a knowledge of factorization of polynomials as products of prime polynomials. This topic is developed from its beginning in this chapter, along with the facts about complex numbers that will be needed in later chapters.
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Post-quantum complex Itô–Hermite polynomials

Boletín de la Sociedad Matemática Mexicana
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
A. Benahmadi, A. Ghanmi
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Complex Numbers and Polynomials

2016
As mentioned in Chap. 1, for a given set and an operator applied to its elements, if the result of the operation is still an element of the set regardless of the input of the operator, then the set is said closed with respect to that operator.
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Orthogonal Polynomials in Two Complex Variables

The Annals of Mathematics, 1938
Comparison of the theory of orthogonal polynomials in a single complex variable2 with that of orthogonal polynomials in two real variables3 readily suggests the primary facts with regard to orthogonal polynomials in two complex variables. Such facts may be enumerated without details of demonstration.
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Optimal Cooperative Driving at Signal-Free Intersections With Polynomial-Time Complexity

IEEE Transactions on Intelligent Transportation Systems, 2022
Huaxin Pei, Yi Zhang, Shuo Feng
exaly  

Complex polynomials

Choice Reviews Online, 2003
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Inequivalence of Polynomial and Non-Polynomial Complexity Classes

We give the full proof of inequivalence of P and NP complexity classes which can be addressed to the famous “P versus NP” theorem by Stephen Cook, our approach summarizes all the results obtained before in our prior research of this topic and its failure during the decades of its first appearance in the scientific press.
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Low-Complexity Polynomial Channel Estimation in Large-Scale MIMO With Arbitrary Statistics

IEEE Journal on Selected Topics in Signal Processing, 2014
Mats Bengtsson, Merouane Debbah
exaly  

On the Complexity Exponent of Polynomial System Solving

Foundations of Computational Mathematics, 2020
Joris Van Der Hoeven
exaly  

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