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Simple Harmonic Oscillation
Alternate names
Definition
Simple harmonic motion refers to the periodic sinusoidal oscillation of an object or quantity. Simple harmonic motion is executed by any quantity obeying the differential equation x^¨ + ω_0^2 x = 0, where x^¨ denotes the second derivative of x with respect to t, and ω_0 is the angular frequency of oscillation. This ordinary differential equation has an irregular singularity at ∞.