invariance's Usage Examples:

included in the Lagrangian to ensure its invariance under the local group transformations (called gauge invariance).

invariant under this group are then said to possess Poincaré invariance or relativistic invariance.

Galilean invariance or Galilean relativity states that the laws of motion are the same in all inertial frames.

(Despite this, it is still useful to consider the time-reversal non-invariance in a local sense when the external field is held fixed, as when the magneto-optic.

A simple example of invariance is expressed in our ability to count.

generalization of this concept to cover Poincaré covariance and Poincaré invariance.

In physics, mathematics and statistics, scale invariance is a feature of objects or laws that do not change if scales of length, energy, or other variables.

In physics and mathematics, continuous translational symmetry is the invariance of a system of equations under any translation.

covariance, also known as diffeomorphism covariance or general invariance, consists of the invariance of the form of physical laws under arbitrary differentiable.

These proofs are based on the principle of Lorentz invariance and the principle of locality in the interaction of quantum fields.

rows have fewer due to symmetry; see the sections on derived rows and invariance below.

Another important example is the invariance of the form of physical laws under arbitrary differentiable coordinate.

features include violation of Lorentz invariance due to the preferred direction of noncommutativity.

Relativistic invariance can however be retained in the sense.

Lorentz-violating theories, such as the Standard-Model Extension, where Lorentz invariance is instead broken by the presence of a preferred frame.

Synonyms:

unchangeability; changelessness; invariableness; invariability; unchangingness; unchangeableness; unvariedness;

Antonyms:

reversibility; variedness; variableness; variability; changeableness;