Open main menu
Home
Random
Recent changes
Special pages
Community portal
Preferences
About Wikipedia
Disclaimers
Incubator escapee wiki
Search
User menu
Talk
Dark mode
Contributions
Create account
Log in
Editing
Theory of relativity
(section)
Warning:
You are not logged in. Your IP address will be publicly visible if you make any edits. If you
log in
or
create an account
, your edits will be attributed to your username, along with other benefits.
Anti-spam check. Do
not
fill this in!
== General relativity == {{Main|General relativity|Introduction to general relativity}} General relativity is a theory of gravitation developed by Einstein in the years 1907–1915. The development of general relativity began with the [[equivalence principle]], under which the states of [[accelerated motion]] and being at rest in a [[gravity|gravitational field]] (for example, when standing on the surface of the Earth) are physically identical. The upshot of this is that [[free fall]] is [[inertia|inertial motion]]: an object in free fall is falling because that is how objects move when there is no [[force]] being exerted on them, instead of this being due to the force of [[gravity]] as is the case in [[classical mechanics]]. This is incompatible with classical mechanics and [[special relativity]] because in those theories inertially moving objects cannot accelerate with respect to each other, but objects in free fall do so. To resolve this difficulty Einstein first proposed that [[Curved space|spacetime is curved]]. Einstein discussed his idea with mathematician [[Marcel Grossmann]] and they concluded that general relativity could be formulated in the context of [[Riemannian geometry]] which had been developed in the 1800s.<ref>{{cite journal | last1 = Einstein | first1 = A. | author-link2 = Marcel Grossmann | last2 = Grossmann | first2 = M. |date= 1913 | title = Entwurf einer verallgemeinerten Relativitätstheorie und einer Theorie der Gravitation |trans-title= Outline of a Generalized Theory of Relativity and of a Theory of Gravitation | journal = Zeitschrift für Mathematik und Physik | volume = 62 | pages = 225–261 }}</ref> In 1915, he devised the [[Einstein field equations]] which relate the curvature of spacetime with the mass, energy, and any momentum within it. Some of the consequences of general relativity are: * [[Gravitational time dilation]]: Clocks run slower in deeper gravitational wells.<ref> {{cite book |title=Feynman Lectures on Gravitation |first1=Richard Phillips |last1=Feynman |first2=Fernando B. |last2=Morínigo |first3=William |last3=Wagner |first4=David |last4=Pines |first5=Brian |last5=Hatfield |publisher=West view Press |date=2002 |isbn=978-0-8133-4038-8 |page=68 |url=https://books.google.com/books?id=jL9reHGIcMgC }}{{Dead link|date=January 2023 |bot=InternetArchiveBot |fix-attempted=yes }}, Lecture 5</ref> * [[precession#Relativistic (Einsteinian)|Precession]]: Orbits precess in a way unexpected in Newton's theory of gravity. (This has been observed in the orbit of [[Mercury (planet)|Mercury]] and in [[binary pulsar]]s). * [[General relativity#Light deflection and gravitational time delay|Light deflection]]: Rays of [[light]] bend in the presence of a gravitational field. * [[Frame-dragging]]: Rotating masses "drag along" the [[spacetime]] around them. * [[Expansion of the universe]]: The universe is expanding, and certain components within the universe can [[accelerated expansion|accelerate the expansion]]. Technically, general relativity is a theory of [[gravitation]] whose defining feature is its use of the [[Einstein field equations]]. The solutions of the field equations are [[metric tensor (general relativity)|metric tensors]] which define the [[topology]] of the spacetime and how objects move inertially.
Edit summary
(Briefly describe your changes)
By publishing changes, you agree to the
Terms of Use
, and you irrevocably agree to release your contribution under the
CC BY-SA 4.0 License
and the
GFDL
. You agree that a hyperlink or URL is sufficient attribution under the Creative Commons license.
Cancel
Editing help
(opens in new window)