Lecture 09: Introduction to Geometry (CMU 15-462/662)

Ғылым және технология

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Course information: 15462.courses.cs.cmu.edu/

Пікірлер: 10

  • @sungjuyea4627
    @sungjuyea46272 жыл бұрын

    Now I come back to the lecture I've left behind since this August!

  • @andresfeliperamirezgaviria8976
    @andresfeliperamirezgaviria89763 жыл бұрын

    Excellent lecture.

  • @Teturarsyra
    @Teturarsyra3 жыл бұрын

    To find out how to make an implicit heart shape you can watch this: kzread.info/dash/bejne/k4KGltBpmZXAnLA.html ;) (reacting to: kzread.info/dash/bejne/f5WfyrqtebuYibA.html)

  • @GuillermoValleCosmos
    @GuillermoValleCosmos3 жыл бұрын

    in the example of two bezier curves with meeting endpoints, you say you have 8 vector constrains, but you only have 4 right? I mean at the very least you should be left with two vector degrees of freedom representing the base transform of the curve

  • @GuillermoValleCosmos

    @GuillermoValleCosmos

    3 жыл бұрын

    in which case 2 quadratic bezier curves should be able to make a closed loop. But as you only have two degrees of freedom left, there should only be one possible such curve, up to solid transformations. But with more quadratic bezier curves you should be able to get more flexibility no? Number of d.o.f.s growing as 3N, while number of constraints growing as 2N

  • @user-ub1qi3ye5k
    @user-ub1qi3ye5k Жыл бұрын

    What are the branches of algebraic geometry, how do I study it

  • @rupammandal468
    @rupammandal4683 жыл бұрын

    thank you for uploading this..am trying to build a game engine and I kinda lack in complex math in computer graphics..so this is really helpful... please do a video on sign distance fields nd functions..

  • @user-ef3ej4pq4f

    @user-ef3ej4pq4f

    3 жыл бұрын

    I don't think these things will be discussed carefully in a "Intro" level class. You should go to ShaderToy for references

  • @beomjoonkim
    @beomjoonkim3 жыл бұрын

    In kzread.info/dash/bejne/f5WfyrqtebuYibA.html, I do not understand how the control coordinates can be degrees of freedom. I thought the purpose of the Bezier curve is to interpolate among a given set of fixed points, which define control points. So it seems that you cannot "change" where your control points go.

  • @sungjuyea4627

    @sungjuyea4627

    2 жыл бұрын

    Isn't it the reason that we call them 'control' points because we can 'change' them?

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