Fourier Analysis 14: Fourier Sine Series

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Uploaded by on Oct 10, 2007

Another way of writing the Fourier Series of functions which are integrable on [0, L], is to do a half range expansion, this time with sine terms.

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

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Uploader Comments (donylee)

  • yea, the portion of the graph drawn for x < 0 isn't translated properly although i'm sure anyone this far along sees and ignores this.

  • Hello sacreebluee,

    I was going through my video and you are indeed CORRECT. I somehow overlooked that mistake when I was sketching the graph. The right hand side supposed to be rotated 180 degrees about the origin.

    Anyways, for clarification, odd functions have the property f(x)=-f(-x).

    Good call!

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  • nice dedication!!

  • why do you multiply by sin(n*pi*x) at the end of the sine series?

  • thnx for the help!!! it really makes thing easy.thnx u

  • dude...u r superb! make some videos for Laplace transformation & partial differential equation. God bless u

  • Thanks alot! I just started taking Partial Differential Equations and i am so lost in class. Although you speak fast, your explanation is superb! I will have to spend this semester watching your videos, hopeful you cover all the PDE materials in your videos :-)

  • Hey Dony thanx a lot for the great job you are oing , i simply learnt the whole thing ab fourier series so far from you videos and lessons. keep up the good work man ...grazie mille

  • this is why youtube is the best invention after internet :)

  • The area under the graph would be the same if the function was -f(x), but it wasn't -f(x), it was -f(-x).

  • haha yes we're watching even from ex yugoslavia

    great vid

  • i'm a girl donylee.....

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