Laplace equation
Term · Oil and gas · MLC-T-OAG-002122
A second-order partial differential equation that describes potential fields, such as gravitational, magnetic, or electrostatic fields, in regions free of sources or sinks. In geophysics, it is applied to model steady-state fluid flow in porous media or to analyze potential field data for subsurface structures. Solutions to the Laplace equation are harmonic functions, which are smooth and continuous.
| Identifier | MLC-T-OAG-002122 |
|---|---|
| Field | Oil and gas |
| Subject | Geophysics |
Record as JSON
{
"id": "MLC-T-OAG-002122",
"term": "Laplace equation",
"field": "Oil and gas",
"definition": "A second-order partial differential equation that describes potential fields, such as gravitational, magnetic, or electrostatic fields, in regions free of sources or sinks. In geophysics, it is applied to model steady-state fluid flow in porous media or to analyze potential field data for subsurface structures. Solutions to the Laplace equation are harmonic functions, which are smooth and continuous.",
"subject": "Geophysics",
"url": "https://mlchart.com/terminology/oil-and-gas/laplace-equation/"
}
Record 2,270 of 4,469 in Oil and gas terminology (MLC-0103). Request the full dataset.