SMath Studio Forum
»
SMath Studio
»
Samples
»
Animation double pendulum and a pendulum on a spring
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
|
|
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
|
|
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
|
|
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
|
|
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
|
1 user thanked Ber7 for this useful post.
|
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
|
|
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
|
3 users thanked Ber7 for this useful post.
|
on 29/05/2013(UTC), on 29/05/2013(UTC), on 29/05/2013(UTC)
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
|
2 users thanked Ber7 for this useful post.
|
on 06/06/2013(UTC), on 06/06/2013(UTC)
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
Rigid rod rocks on a circular surface (Ali H.Nayfeh,Dean T.Mook,Nonlinear Oscillations,1995)Used an ODE plugin. Edited by user 31 July 2013 01:58:28(UTC)
| Reason: Not specified
|
2 users thanked Ber7 for this useful post.
|
on 30/07/2013(UTC), on 31/07/2013(UTC)
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/04/2012(UTC) Posts: 1,988 Was thanked: 1126 time(s) in 723 post(s)
|
I 'd propose some adjustments to the functions x(t) and y(t) x(t):eval(r*(sin(θ(t))-θ(t)*cos(θ(t))))y(t):eval(r*(cos(θ(t))+θ(t)*sin(θ(t))))The differential equation does not account for h, therefore it is correct only for h=0 (rigid bar with no thickness). Edited by user 31 July 2013 00:32:20(UTC)
| Reason: Not specified |
|
2 users thanked mkraska for this useful post.
|
on 31/07/2013(UTC), on 31/07/2013(UTC)
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
Thank you,Martin! Your comments are absolutely correct. I really made a mistake, you have corrected. Workheet updated. Thank you again. Fridel Selitsky.
|
1 user thanked Ber7 for this useful post.
|
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
I should add that the equations of motion of the center of the rod obtained by Martin, are the parametric equations of the involute, which corresponds to the physical meaning of the problem.
|
1 user thanked Ber7 for this useful post.
|
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
Fluctuations of three loads (Ali H.Nayfeh,Dean T.Mook,Nonlinear Oscillations,1995)The system consists of two extreme loads mass m1 and medium load mass m2 (2m1> m2). If the average load deviate from the equilibrium position, the system begins to oscillate
|
1 user thanked Ber7 for this useful post.
|
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
|
3 users thanked Ber7 for this useful post.
|
on 11/08/2013(UTC), on 11/08/2013(UTC), on 11/08/2013(UTC)
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
Pendulum Dangling from a Slider-Crank
|
2 users thanked Ber7 for this useful post.
|
on 27/08/2013(UTC), on 29/08/2013(UTC)
|
|
Rank: Advanced Member Groups: Registered
Joined: 15/07/2010(UTC) Posts: 437 Location: Beer-Sheva Was thanked: 520 time(s) in 288 post(s)
|
|
1 user thanked Ber7 for this useful post.
|
|
|
SMath Studio Forum
»
SMath Studio
»
Samples
»
Animation double pendulum and a pendulum on a spring
Forum Jump
You cannot post new topics in this forum.
You cannot reply to topics in this forum.
You cannot delete your posts in this forum.
You cannot edit your posts in this forum.
You cannot create polls in this forum.
You cannot vote in polls in this forum.