Graph animation

#1 Posted: 2010/11/5 18:39:20

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Title: Animation curve fitting using a hinged mechanism.
Author: Fridel Selitsky
Download: Lemniscate_mod.sm.

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Radovan Omorjan 2010/11/6 08:53:00, Oscar Campo 2010/11/8 15:05:00, Davide Carpi 2012/10/1 17:58:00

#2 Posted: 2010/11/6 08:54:39

Radovan Omorjan

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Hello Andrey

,

Nice example of how to simulate an animation using rfile, wfile and F9.

Regards,
Radovan

When Sisyphus climbed to the top of a hill, they said: "Wrong boulder!"

#3 Posted: 2011/4/11 04:42:50

Fridel Selitsky

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Chebyshev’s Lambda MechanismLambda mechanism is another four-bar straight line generator. Crank link can rotate 360 degrees while the coupler point moves on coupler curve.
Curve has two characteristic motions. First part is straight line and second part is a quick return curve.

By pressing key F9 the top point of a connecting rod on some site describes a trajectory close to a straight line.

https://smath.com/wiki/GetFile.aspx?File=mechanizm2.rar

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Davide Carpi 2012/10/1 17:58:00, Radovan Omorjan 2011/4/26 04:02:00

#4 Posted: 2011/4/25 01:32:20

Fridel Selitsky

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Video event capture on the screen.

#5 Posted: 2011/5/1 15:41:18

Fridel Selitsky

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Teo Jansen walking mechanism

https://smath.com/wiki/GetFile.aspx?File=Walking.rar

#6 Posted: 2011/6/11 11:03:29

Fridel Selitsky

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The movement of the walking mechanism

https://smath.com/wiki/GetFile.aspx?File=MoventWalking.rar

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Andrey Ivashov 2011/8/29 03:49:00

#7 Posted: 2011/8/29 03:37:04

Fridel Selitsky

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Klann mechanism1

https://smath.com/wiki/GetFile.aspx?File=Klann.rar

#8 Posted: 2011/8/29 03:48:03

Fridel Selitsky

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Klann mechanism 2

https://smath.com/wiki/GetFile.aspx?File=Klann2noga.rar

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Andrey Ivashov 2011/8/29 03:49:00

#9 Posted: 2011/9/5 07:51:22

Fridel Selitsky

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Russian Walking Machines "Vos'minog", developed by
and manufactured in VolgGTU (Volgograd).
Have a four-or six-walking mechanism.
1.four links

https://smath.com/wiki/GetFile.aspx?File=Vosminog.rar

#10 Posted: 2011/9/5 07:56:03

Fridel Selitsky

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2.six links

https://smath.com/wiki/GetFile.aspx?File=Vosminog2.rar

#11 Posted: 2011/11/19 11:08:22

Fridel Selitsky

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The motion of the figure, consisting of circular arcs

https://smath.com/wiki/GetFile.aspx?File=Kruk.rar

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Davide Carpi 2012/10/1 17:57:00

#12 Posted: 2012/1/20 18:29:52

Fridel Selitsky

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Cannabis Curve

https://smath.com/wiki/GetFile.aspx?File=Cannabis.rar

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Andrey Ivashov 2012/1/20 19:25:00, Davide Carpi 2012/10/1 17:57:00

#13 Posted: 2012/1/20 21:05:52

Radovan Omorjan

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Animations of Ber7 are amazing, no doubt

There should be a gallery of all these fantastic animations in one dedicated place.

Regards,
Radovan

When Sisyphus climbed to the top of a hill, they said: "Wrong boulder!"

#14 Posted: 2012/2/3 22:06:54

Fridel Selitsky

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Chrysanthemum curve

https://smath.com/wiki/GetFile.aspx?File=Chrysanthemum.rar

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Andrey Ivashov 2012/2/4 00:33:00, Davide Carpi 2012/10/1 17:57:00

#15 Posted: 2012/2/3 22:08:58

Fridel Selitsky

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Butterfly Curve

https://smath.com/wiki/GetFile.aspx?File=Butterfly.rar

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Davide Carpi 2012/10/1 17:57:00

#16 Posted: 2012/2/19 09:29:54

Fridel Selitsky

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Sierpinski triangle( Used the program of Uni)
https://smath.com/files/Download/k22b2

https://smath.com/wiki/GetFile.aspx?File=Serpinsky.rar

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Davide Carpi 2012/10/1 17:57:00, Andrey Ivashov 2012/2/19 10:35:00, Edward Ulle 2012/2/19 10:45:00

#17 Posted: 2012/2/24 17:21:20

kilele

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Hi
I've run into this site of a GUI inventor? an thought Ber7 might be interested. It seems to me very inspiring.
http://worrydream.com/
For example, look at the 'kill math' section and the concepts about 'interactive exploration of a dynamical system'

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Fridel Selitsky 2012/2/25 00:49:00

#18 Posted: 2012/9/28 10:41:39

Fridel Selitsky

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Bouncing ball
The algorithm is taken from here:
http://communities.ptc.com/message/188318#188318

https://smath.com/wiki/GetFile.aspx?File=Bounce.rar

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Davide Carpi 2012/9/28 11:19:00

#19 Posted: 2012/11/12 00:34:23

Fridel Selitsky

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Kinematics of a Moving Point

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Davide Carpi 2012/11/12 07:19:00

#20 Posted: 2012/12/23 16:24:11

Fridel Selitsky

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Whirls are figures constructed by nesting a sequence of polygons (each having the same number of sides), each slightly smaller and rotated relative to the previous one. The vertices form logarithmic spirals. The problem is taken from the site http://mathworld.wolfram.com/Whirl.html

Wolfram1.smz (3.74 KiB) downloaded 1038 time(s).

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Andrey Ivashov 2012/12/28 13:58:00, Davide Carpi 2012/12/23 19:51:00, Martin Kraska 2012/12/23 20:31:00

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