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Monthly Archives: June 2011
Linear representation of additive groups and the Fourier Transform: Part 1
In this article I will show that the cyclic group of order n, that is the set under addition modulo n motivates the discrete Fourier transform on a particular finite dimensional complex inner product space, and gives many of its … Continue reading
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Tagged cyclic group, Fourier transform, group theory, representation theory
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From polynomials to transcendental numbers
In a previous post I discussed finding the zeros of low degree polynomials; I want to extend that discussion to algorithmically finding the zeros of polynomials, more on solving the quintic and a brief discussion of transcendental numbers.
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