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Can Four Fading Waves Weave This?
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Can Four Fading Waves Weave This?

翻訳の準備中は英語の原文を表示しています。

作品について

Can four fading waves weave this?

One point combines two damped sine waves for x(t) and two more for y(t). Their frequencies are close, but not identical, so the crossings drift while every exponential term slowly shrinks. From t = 0 to 140, the path folds inward into an asymmetric harmonograph.

Artismathic turns equations into visual art—one function at a time.

Music: 'Helium' by TrackTribe

#MathArt #Harmonograph #GenerativeArt

作品を生み出す数式

x(t)=exp(−0.004t)sin(2t)x(t) = exp(−0.004t) sin(2t)+0.72exp(−0.003t)sin(2.99t+0.5) + 0.72 exp(−0.003t) sin(2.99t + 0.5)y(t)=exp(−0.005t)sin(2.01t+π/2)y(t) = exp(−0.005t) sin(2.01t + π/2)+0.72exp(−0.004t)sin(3t+0.2) + 0.72 exp(−0.004t) sin(3t + 0.2)0≤t≤1400 ≤ t ≤ 140
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