Bezier Curves

[matthewrister]

Wow, this is an outstanding explanation of Bezier curves. Thank you so much for making this available on YouTube!

[lapisdust]

This is the best, thorough, practical and concise explanation of derivation and use of Bezier curves I've found on YouTube!

[Mar_Ten]

This is the teaching I want at my university. Explaining the fundamentals of something is required for understanding the whole thing. Something they tend to forget where I study.

[bonbonpony]

00:42 There should be `i` instead of `n`, because the exponents go through the same indexes as the `a` coefficients. `n` is your maximal exponent (equal to the degree). So the way you wrote it would have all the terms to the `n`th power.

[bingochipspass]

My God was this video a life saver!...Thank Goodness I found it...Thank you much sir for this wonderful explanation!..Thinking about taking up a specialization in Graphics!!

[Pib]

You're such a great tutor. Thanks a lot mate!

[mission]

Thanks for explaining how the control points at P are split into x, y, no other guide I could find explained this

[karatedog]

Thanks, very good explanation, the definition of P(x0, y0) helped me a lot. A small err: at 5:59 "when t is equal to 1" should be "when t is equal to 0".

[femloh]

Excellent Tutorial. Much better than my Lecturer. Understand it perfectly now.Thank You.

[hiyata]

Brilliant explanation, thank you so much!

[namenloss]

As a native french speaker: the pronunciation you use is right

[yangchen]

very clear explanation :)
I think the concept is very straightforward with such cartoons.

[yvdgehemsn]

Quickest and cleanest introduction into the world of b-splines!

[snehasishdebnath]

Thanks a lot for this Lecture on Bezier Curve. It is going to help me a lot.

[ZhijingShao]

Awesome explanation. Must known knowledge before diving into B-splines.

[has]

Great lecture and explanation. Thank you for uploading this. :)

[sebinsong]

Thank you very much. It's a really informative video with straightforward explanation for every bit of details. :)

[dr.mohamedaitnouh]

can we draw knots such as the trefoil knot with Bezier curves? how can we find control points from a knot projection? I think it is possible but I need to know wether there is a quick easy way?

[js.y.]

Brilliant video! is there any way i can get the slide for the note-taking and review purposes?

[mohammadvahedi]

thank your sir, Great content, Keep Going Strong...