Harmonic function
Term · Meteorology and atmospheric science · MLC-T-MET-006173
A function that satisfies Laplace's equation, meaning its Laplacian is zero. Such functions are infinitely differentiable and possess properties like the mean value property and the maximum principle. In atmospheric dynamics, harmonic functions can describe certain steady-state flow patterns or potential fields where there are no sources or sinks.
| Identifier | MLC-T-MET-006173 |
|---|---|
| Field | Meteorology and atmospheric science |
Record as JSON
{
"id": "MLC-T-MET-006173",
"term": "Harmonic function",
"field": "Meteorology and atmospheric science",
"definition": "A function that satisfies Laplace's equation, meaning its Laplacian is zero. Such functions are infinitely differentiable and possess properties like the mean value property and the maximum principle. In atmospheric dynamics, harmonic functions can describe certain steady-state flow patterns or potential fields where there are no sources or sinks.",
"url": "https://mlchart.com/terminology/meteorology/harmonic-function/"
}
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