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Rail pendulum
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Simulation of a pendulum with two bobs of similar mass, one of which being a pivot attached to the rail.
Similar to a spline, the rail is constructed by a set of points but unlike the spline, the segmented function is infinitely differentiable at any point in compliance with application of higher order numerical integration. Additionally, this function uses compact support with the up-function, reducing the computational complexity compared to other smooth interpolation methods like Fourier series.
0:00 there is no double pendulum
0:22 regular motion
0:33 cyclic "pyramid" rail (chaotic motion)
0:48 cyclic "stepped" rail (chaotic motion)
1:15 regular motion
1:33 chaotic motion
The non-separable Hamiltonian system was simulated using high order explicit symplectic integrators. The simulation was performed and rendered in real time.
Similar to a spline, the rail is constructed by a set of points but unlike the spline, the segmented function is infinitely differentiable at any point in compliance with application of higher order numerical integration. Additionally, this function uses compact support with the up-function, reducing the computational complexity compared to other smooth interpolation methods like Fourier series.
0:00 there is no double pendulum
0:22 regular motion
0:33 cyclic "pyramid" rail (chaotic motion)
0:48 cyclic "stepped" rail (chaotic motion)
1:15 regular motion
1:33 chaotic motion
The non-separable Hamiltonian system was simulated using high order explicit symplectic integrators. The simulation was performed and rendered in real time.
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