Multiplying and dividing rational expressions might seem daunting at first, but breaking down the process into manageable steps makes it surprisingly approachable. By mastering a few key concepts and ...

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Abstract: In a recent paper, Lima, Panario, and Wang have provided a new method to multiply polynomials expressed in Chebyshev basis which reduces the total number of multiplication for small degree ...

Abstract: This paper presents a novel FPGA based method to implement a repeated squared-and-multiply algorithm in polynomial rings. The repeated square-and-multiply algorithm for exponentiation is ...

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We are going to assume that the polynomials that we will be representing will have integer coefficients and exponents. The coefficients can be positive or negative. The zero-coefficient terms are not ...