Minkowski space-time
E8632
Lorentzian manifold
flat space-time
four-dimensional manifold
mathematical structure
pseudo-Riemannian manifold
space-time model
Minkowski space-time is a four-dimensional geometric framework that unifies three-dimensional space and time into a single continuum used to describe events and motion in special relativity.
Observed surface forms (9)
Statements (48)
| Predicate | Object |
|---|---|
| instanceOf |
Lorentzian manifold
ⓘ
flat space-time ⓘ four-dimensional manifold ⓘ mathematical structure ⓘ pseudo-Riemannian manifold ⓘ space-time model ⓘ |
| allows |
Lorentz transformation
ⓘ
surface form:
Lorentz transformations
|
| contains |
events
ⓘ
worldlines ⓘ |
| coordinateNotation |
(t,x,y,z)
ⓘ
(x^0,x^1,x^2,x^3) ⓘ |
| coordinateSystem | inertial coordinates ⓘ |
| curvature | zero ⓘ |
| describes |
events
ⓘ
motion ⓘ |
| feature |
causal structure
ⓘ
light cone structure ⓘ null intervals ⓘ space-like intervals ⓘ time-like intervals ⓘ |
| hasComponent |
three-dimensional space
ⓘ
time ⓘ |
| hasDimension | 4 ⓘ |
| hasMetric |
Minkowski space-time
self-linksurface differs
ⓘ
surface form:
Minkowski metric
|
| hasSignature |
(+,-,-,-)
ⓘ
(-,+,+,+) ⓘ |
| hasSubgroup | Lorentz group ⓘ |
| hasSymmetryGroup | Poincaré group ⓘ |
| hasTopology | R^4 ⓘ |
| implies |
length contraction
ⓘ
relativity of simultaneity ⓘ time dilation ⓘ |
| introducedInContext | geometrization of special relativity ⓘ |
| invariantInterval |
s^2 = -c^2 t^2 + x^2 + y^2 + z^2
ⓘ
s^2 = c^2 t^2 - x^2 - y^2 - z^2 ⓘ |
| invariantQuantity | space-time interval ⓘ |
| isLimitOf | curved space-times in general relativity ⓘ |
| metricTensorComponent |
diag(-1,1,1,1)
ⓘ
diag(1,-1,-1,-1) ⓘ |
| namedAfter | Hermann Minkowski ⓘ |
| replaces |
Newtonian absolute space
ⓘ
surface form:
Newtonian absolute space and time
|
| speedLimit | speed of light c ⓘ |
| underlies |
quantum field theory in flat space
ⓘ
relativistic field theory ⓘ |
| usedFor |
description of free particles in special relativity
ⓘ
formulation of Maxwell's equations in covariant form ⓘ |
| usedInTheory | special relativity ⓘ |
| yearProposed | 1908 ⓘ |
Referenced by (27)
Full triples — surface form annotated when it differs from this entity's canonical label.
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski spacetime
subject surface form:
Penrose–Carter diagram
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski spacetime structure
this entity surface form:
four-dimensional Minkowski space
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski space
this entity surface form:
Minkowski metric
this entity surface form:
Minkowski metric
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski diagram
this entity surface form:
Minkowski space
subject surface form:
Hermann Minkowski
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski spacetime
this entity surface form:
Space and Time (Raum und Zeit) 1908 lecture
this entity surface form:
Minkowski metric
this entity surface form:
Minkowski spacetime interval
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski quantum field theory
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski spacetime
this entity surface form:
Minkowski spacetime