Understanding G0, G1, G2 and G3 surface continuity using curvature comb
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- Опубликовано: 22 авг 2019
- In this video, I have used curvature comb on surfaces created in Fusion 360 to explain about the surface continuity feature. The surface continuity for g0, g1, g2 and g3 surfaces are discussed in this video.
This is the best Gn explaination that I could found in RUclips. Thank you!
Absolutely amazing!
This is the kind of Fusion tutorials we need!
This was/is a much needed video! Very helpful.
Thanks a lot! Really very good explanation, not normally present in Fusion 360.
Good stuff! Nicely explained.
Awesome explanation my friend! Thank you very much! 👍🏻
thanks for the video and the clear explanation of the different curvatures 🤩
Such an excellent explanation. Subscribed!
Thanks, for the tutorial. although I'm learning maya not fusion you really helped me understand the concepts
Well explained. Thanks!
Excellent explanation. Thx.
Very thorough video.
Thanks! This was really class A!
Don't worry, I got the joke.
Excellent explanation 👍👍👍
Awesome! Thank you!💎
Great explanation
Thank you for explaining that
sir, you are amazing, your tutorial series was amazing, can you provide us an Autodesk inventor like autocad.
Thank you!!
There is G4 continuity in some advanced CAD software
Could you tell me which one
I am mind blown.
Excellent tutorial, best I’ve seen for fusion. You sir are a natural born teacher!
For G1 continuity, the radius we input is carried forward in the fillet. What happens to the radius in G2 continuity? How is it interpreted?
I dont get the use case of this it obvoisuly matters in the flow of liquid or gases but what excatly does it better? Especially with G2 and G3
I used Fusion360 few years ago and don't remember that feature, was it added in 2019 version?
You should make a video, how to combine several splines to get a g2 or g3
When we should use g2, and when g1?
But hv u not used just 1 line for the G3 design instead of 2 lines for all the others
Bhai mai G3 ke liye aya tha :(
Conclusion:
G0: Continuous but not necessarily differentiable (namely with at least 0 order of derivative --- G0);
G1: Continuous, with the first derivative which is not necessarily continuous (namely with at least 1 order of derivative --- G1)
G2: Continuous, with continuous first derivative and the second derivatives which is not necessarily continuous (namely with at least 2 orders of derivatives --- G2)
G3: Continuous, with continuous first and second derivatives and the third derivatives which is not necessarily continuous (namely with at least 3 orders of derivatives --- G3)
Derivative is a confusing word, to clear it up for myself:
Starting at G0, you maintain only the position between both curves
G1, you maintain the position + tangency (parallel lines) between both curves
G2, you maintain the position, tangency and curvature between two curves
G3, you maintain the position, tangency, curvature + a continuous rate of curvature between the two curves
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