Build an Exponentially Decaying (damped) Sine Wave in EasyWaveX
Jim Wilson
Last Update 10 个月前
An exponentially decaying sine wave is an effective and realistic test stimulus for systems where transient behavior, energy decay, or time-limited inputs are important. For damped harmonic systems, the amplitude of oscillations often follows an exponential decay curve.
Natural decay is ideal for mimicking real-world transient systems or ensuring system safety.
Let’s use the example of a moderately damped, 60 Hz wave.
A x e^(kx) * cos(2 * π * freq * x)
Enter the range of points for the complete waveform. Then enter the equation describing the damped sinusoid. Then press Compile to preview the waveform.
range(1,16384)
3*2.71828^(-5*x)*cos(2*pi*60*x)






