Fourier Analysis 12: Contrasting Power and Fourier series

After studying the convergence theorem, we will now compare that with another convergence theorem we know, that being the one for the Power Series.

Please check out www.gaussianmath.com for a deeper look into this or other mathematics topics.

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[ajazaad]

hi there,

i got an offer letter from rcc for electronics engg.

should i choose it or go to univeersity if i get an offer from there???

[donylee]

Which university is RCC, I'm not too sure. And where is the other 'there' university which you want to go to?

[sacreebluee]

wait, what was the significance of shifting the fourier/f(x) graph to the left?

[donylee]

Thanks for your comment. I wanted to say that we can increase the domain of the Fourier Series and still maintain convergence with the function f(x), if under the definition that f(x) is also periodic. This is unlike power series where the convergence is only applicable to a certain radius in the domain.

Check out lesson 16 for periodic extension, which I believe you already have.

P.S.: Fourier Analysis 18 on Fourier Integrals coming right up. I'm working on it.

[540veera]

lets fuctorize

[killabilla]

you are very good man..greetings from Uppsala University

[ajazaad]

sorry man , i posted my comment in a wrong place :P

[ajazaad]

sorry man , i posted my comment in a wrong place :P