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Fourier Analysis 1: Definition of the Fourier Series

Fourier Analysis 1: Definition of the Fourier Series

Fourier Analysis 1: Definition of the Fourier Series
Fourier Analysis 1: Definition of the Fourier Series Fourier Analysis 1: Definition of the Fourier Series
Fourier Analysis 1: Definition of the Fourier Series

We begin our study on the work of Joseph Fourier (1768-1830) with the definition of the Fourier Series - a way of expressing functions as infinite sums or integrals or trigonometry functions. Please check out www.gaussianmath.com for a deeper look into this or other mathematics topics.

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Fourier Analysis 1: Definition of the Fourier Series Canal: People & Blogs
Uploaded: November 30, 1999 at 12:00 am
Autor: donylee

Length: 10:46
Rating: 4.64
Vistas: 25835

Tags: analysis  donny  fourier  gaussian  math  series  

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Video Comentarios

archi451 (November 30, 1999 at 12:00 am)
Explain your question a bit more and tell me if you are talking about fourier series>>??
shito84 (November 30, 1999 at 12:00 am)
how the serie converge to the f?? pointwise or uniform???
fephisto (November 30, 1999 at 12:00 am)
I just wanted a quick review, and I got it. Awesome.
411sponge (November 30, 1999 at 12:00 am)
Thanks for the video! I am taking Partial DE next semester so this is a definate help! :)
Pnevma67 (November 30, 1999 at 12:00 am)
Great!!! Absolutely fantastic. You go fast enough that it keeps me focused an interested. If you slowed down I would lose interest in your sentences and get distracted. For all the people complaining about it going to fast, pause the video, get out a pen and paper, and follow along yourself so that you can work it out when he makes a jump that is too big for you. Yay!
Slackerx89 (November 30, 1999 at 12:00 am)
geez. slow down machine gun
FraterSamael (November 30, 1999 at 12:00 am)
Oh, i'm sorry. I see now, that the integral with the integrand "cos(x)sin(y), x=-Pi..Pi" is zero for every real number, and not just only for integers... Problem solved. Thanks sir! :-)
FraterSamael (November 30, 1999 at 12:00 am)
I like your explanations very much, but at one point it seems, that you have deleted too many terms at once: When it came to the part, that the Integral over the summation with the coefficients a_{n} collapses except to k, i can clearly see, that the Term "a_{n}*Pi" is left there. But i see no reason, why you deleted the part with the coefficients b_{n}, since, for the same reasons, there should be left "b_{n}*Pi", and not zero, as it seems. Please explain this lack. Regards, Ismail
dgm116 (November 30, 1999 at 12:00 am)
if all teachers from mexico were like hime, mexico would be better, you are a exellent teacher
SuperDragoes87 (November 30, 1999 at 12:00 am)
that's easy.. why the exciting ? :S

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