In physics, the energy–momentum relation, or relativistic dispersion relation, is the relativistic equation relating total energy (which is also called...

relationship to momentum, as described by the energy–momentum relation, were later developed by other physicists. Mass–energy equivalence states that all objects...

Gravitational stress-energy tensor The stress–energy tensor, sometimes called the stress–energy–momentum tensor or the energy–momentum tensor, is a tensor...

the dispersion relation. For particles, this translates to a knowledge of energy as a function of momentum. The name "dispersion relation" originally comes...

relativity, four-momentum (also called momentum–energy or momenergy) is the generalization of the classical three-dimensional momentum to four-dimensional...

Klein–Gordon equation: by inserting the energy operator and momentum operator into the relativistic energy–momentum relation: The solutions to (1) are scalar...

Energy–momentum may refer to: Four-momentum Stress–energy tensor Energy–momentum relation This disambiguation page lists articles associated with the...

The relativistic expressions for E and p obey the relativistic energy–momentum relation: E 2 − ( p c ) 2 = ( m c 2 ) 2 {\displaystyle...

shell because they do not satisfy the energy–momentum relation; real exchange particles do satisfy this relation and are termed on (mass) shell. In classical...

mechanics to calculate its kinetic energy. In relativity, the total energy is given by the energy-momentum relation: E 2 = ( p c ) 2 + ( m 0 c 2 ) 2 {\displaystyle...

the minimal system mass and energy that can be seen by any observer, and which is defined by the energy–momentum relation. General relativity introduces...

Since the energy-momentum relation of an particle can be written as: where E {\displaystyle E} is the energy, p {\displaystyle p} is the momentum, and m...

c may be informally be omitted to express momentum using the unit electronvolt. The energy–momentum relation E 2 = p 2 c 2 + m 0 2 c 4 {\displaystyle...

The Planck relation (referred to as Planck's energy–frequency relation, the Planck–Einstein relation, Planck equation, and Planck formula, though the...

simple relation between energy, momentum, and velocity may be obtained from the definitions of energy and momentum by multiplying the energy by v {\displaystyle...

position spread and the energy spread is related to the momentum spread, this relation is directly related to position–momentum uncertainty.: 144  A Delta...

be calculated by the particle's energy E and its momentum p as measured in any frame, by the energy–momentum relation: m 0 2 c 2 = ( E c ) 2 − ‖ p ‖ 2...

} (Modern physics no longer uses this form of the total energy; the energy–momentum relation has proven more useful.) De Broglie identified the velocity...

energy and momentum are related by E = pc, where p is the magnitude of the momentum vector p. This derives from the following relativistic relation,...

angular momentum operator commutes with the Hamiltonian of the system. By Heisenberg's uncertainty relation this means that the angular momentum and the...

where these constants are replaced by a 1. Examples include the energy–momentum relation E 2 = ( m c 2 ) 2 + ( p c ) 2 {\displaystyle E^{2}=(mc^{2})^{2}+(pc)^{2}}...

speed of light, requires that its total energy be represented using the relativistic energy–momentum relation E e ′ = ( p e ′ c ) 2 + ( m e c 2 ) 2  ...

angular momentum (together with linear momentum and energy) is one of the three fundamental properties of motion. There are several angular momentum operators:...

relativistic energy–momentum relation; for a particle of rest mass m, and in a particular frame of reference with energy E and 3-momentum p with magnitude...

with building relativistic wave equations from the relativistic energy–momentum relation E 2 = ( p c ) 2 + ( m 0 c 2 ) 2 , {\displaystyle...

Lorentz-covariant. It is a differential equation version of the relativistic energy–momentum relation E 2 = ( p c ) 2 + ( m 0 c 2 ) 2 {\displaystyle...

through a factorization of Einstein's energy-momentum-mass equivalence relation assuming a scalar product of momentum vectors determined by the metric tensor...

transformations. A particular example is with energy and momentum in the energy-momentum relation derived from the four-momentum vector (see also below). In this signature...

higher the kinetic energy of the free neutrons. The momentum and wavelength of the neutron are related through the de Broglie relation. The long wavelength...

constant in all inertial frames of references. The relativistic energy–momentum relation reads: E 2 − ( p c ) 2 = ( m c 2 ) 2 {\displaystyle E^{2}-(pc)^{2}=(mc^{2})^{2}\...