Oscillation
Repetitive variation about a central value across many scientific fields.
Oscillation is the repetitive or periodic variation, typically in time, of some measure about a central value or between two or more different states. It occurs in mechanical systems and dynamic systems across virtually every area of science, including physics, economics, ecology, and astronomy.
- field
- Physics, engineering, and various sciences
- known_for
- Repetitive variation about a central value; simple harmonic motion; damped oscillations
- key_concept
- Restoring force proportional to displacement (Hooke's law)
- example_system
- Spring-mass system
- related_phenomena
- Chattering in control theory, vibration in mechanical systems
Lore & Background
Oscillation is defined as the repetitive or periodic variation, typically in time, of some measure about a central value, often a point of equilibrium, or between two or more different states. Familiar examples include a swinging pendulum and alternating current. Oscillations are often used in physics to approximate complex interactions, such as those between atoms. The term vibration is precisely used to describe a mechanical oscillation.
Reader's Guide
The simplest mechanical oscillating system is a weight attached to a linear spring subject to only weight and tension. When displaced from equilibrium, a restoring force proportional to displacement (Hooke's law: F = -kx) brings the mass back, but momentum carries it past equilibrium, creating new restoring forces. This produces simple harmonic motion, described by a sinusoidal position function. In real-world systems, damping from dissipative processes like friction converts energy into heat, causing oscillations to decay unless an external energy source is present. Oscillation may be undesirable in process control, where rapid oscillation is called chattering or flapping.
Did You Know?
- Oscillation occurs in systems as diverse as the beating human heart, business cycles, predator-prey cycles, and Cepheid variable stars.
- In a spring-mass system, the restoring force is directly proportional to displacement, described by Hooke's law.
- Damped oscillators include a resistive force dependent on velocity, leading to decay over time.
- In anisotropic oscillators, different directions have different restoring force constants, producing patterns like figure eights or quasiperiodic motion.
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