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Geometric Art: Lissajous Curve - Index
Showing posts with label Lissajous curve. Show all posts
Showing posts with label Lissajous curve. Show all posts
Wednesday, August 18, 2010
Generating Lissajous with Figures Wolfram Mathematica, Video and News
Video and News
Given two wheels connected by a belt and a point on the outer rim of each, one can generate a Lissajous figure by the motion of the wheels. The coordinates of a point on a wheel can be described by sine functions of a certain frequency and phase shift.
Click the figure below to see the video.
See also:
Generating Lissajous Figures
Given two wheels connected by a belt and a point on the outer rim of each, one can generate a Lissajous figure by the motion of the wheels. The coordinates of a point on a wheel can be described by sine functions of a certain frequency and phase shift.
Click the figure below to see the video.
See also:
Generating Lissajous Figures
Triangle and Lissajous Curve Art
A Lissajous curve (Lissajous figure or Bowditch curve) is the graph of a system of parametric equations x = A.sin(at + d), y = B.sin(bt).
Click the figure below to see the illustration.
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Triangle Lissajous Curve Art
Click the figure below to see the illustration.
Continue reading at:
Triangle Lissajous Curve Art
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