classical field theory

A classical field theory is a physical theory that predicts how one or more physical fields interact with matter through field equations. The term 'classical field theory' is commonly reserved for describing those physical theories that describe electromagnetism and gravitation, two of the fundamental forces of nature. Theories that incorporate quantum mechanics are called quantum field theories.

A physical field can be thought of as the assignment of a physical quantity at each point of space and time. For example, in a weather forecast, the wind velocity during a day over a country is described by assigning a vector to each point in space. Each vector represents the direction of the movement of air at that point. As the day progresses, the directions in which the vectors point change as the directions of the wind change. From the mathematical viewpoint, classical fields are described by sections of fiber bundles (covariant classical field theory).

Descriptions of physical fields were given before the advent of relativity theory and then revised in light of this theory. Consequently, classical field theories are usually categorised as non-relativistic and relativistic. Modern field equations tend to be tensor equations.

In 1839 James MacCullagh presented field equations to describe reflection and refraction in "An essay toward a dynamical theory of crystalline reflection and refraction". Wikipedia, Classical Field Theory

See Also

Center Theory
classical mechanics
classical physics
depolar field
Electromagnetic Field
ether theory
Field Physics
H Field
magnetic field
Magnetic Fields Ball Lightning and Campanology
neutral field
One More Step Toward Building The Cube-Sphere Wave-Field
Plants as Detectors of the Biofield
polar field
Quantum Field Theory
Rotating Magnetic Field
sympathetic field
theory of relativity
vector field
Wave Field
Wave Fields - Summarize and Simplify
We Now Build the Nine Equators of Cube-Sphere Wave-Fields

Created by Dale Pond. Last Modification: Saturday December 24, 2016 04:57:37 MST by Dale Pond.