MLchartDataset catalogue

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.

Table 1. Record
IdentifierMLC-T-OAG-002122
FieldOil and gas
SubjectGeophysics
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.