Similarities between Electrovacuum solution and Exact solutions in general relativity
Electrovacuum solution and Exact solutions in general relativity have 15 things in common (in Unionpedia): Cambridge University Press, Edward Witten, Einstein field equations, Einstein tensor, Electromagnetic field, Frame fields in general relativity, General relativity, Group action, Maxwell's equations, Minkowski space, Oxford University Press, Pseudo-Riemannian manifold, Riemann curvature tensor, Stress–energy tensor, Vacuum solution (general relativity).
Cambridge University Press
Cambridge University Press (CUP) is the publishing business of the University of Cambridge.
Cambridge University Press and Electrovacuum solution · Cambridge University Press and Exact solutions in general relativity ·
Edward Witten
Edward Witten (born August 26, 1951) is an American theoretical physicist and professor of mathematical physics at the Institute for Advanced Study in Princeton, New Jersey.
Edward Witten and Electrovacuum solution · Edward Witten and Exact solutions in general relativity ·
Einstein field equations
The Einstein field equations (EFE; also known as Einstein's equations) comprise the set of 10 equations in Albert Einstein's general theory of relativity that describe the fundamental interaction of gravitation as a result of spacetime being curved by mass and energy.
Einstein field equations and Electrovacuum solution · Einstein field equations and Exact solutions in general relativity ·
Einstein tensor
In differential geometry, the Einstein tensor (named after Albert Einstein; also known as the trace-reversed Ricci tensor) is used to express the curvature of a pseudo-Riemannian manifold.
Einstein tensor and Electrovacuum solution · Einstein tensor and Exact solutions in general relativity ·
Electromagnetic field
An electromagnetic field (also EMF or EM field) is a physical field produced by electrically charged objects.
Electromagnetic field and Electrovacuum solution · Electromagnetic field and Exact solutions in general relativity ·
Frame fields in general relativity
In general relativity, a frame field (also called a tetrad or vierbein) is a set of four orthonormal vector fields, one timelike and three spacelike, defined on a Lorentzian manifold that is physically interpreted as a model of spacetime.
Electrovacuum solution and Frame fields in general relativity · Exact solutions in general relativity and Frame fields in general relativity ·
General relativity
General relativity (GR, also known as the general theory of relativity or GTR) is the geometric theory of gravitation published by Albert Einstein in 1915 and the current description of gravitation in modern physics.
Electrovacuum solution and General relativity · Exact solutions in general relativity and General relativity ·
Group action
In mathematics, an action of a group is a formal way of interpreting the manner in which the elements of the group correspond to transformations of some space in a way that preserves the structure of that space.
Electrovacuum solution and Group action · Exact solutions in general relativity and Group action ·
Maxwell's equations
Maxwell's equations are a set of partial differential equations that, together with the Lorentz force law, form the foundation of classical electromagnetism, classical optics, and electric circuits.
Electrovacuum solution and Maxwell's equations · Exact solutions in general relativity and Maxwell's equations ·
Minkowski space
In mathematical physics, Minkowski space (or Minkowski spacetime) is a combining of three-dimensional Euclidean space and time into a four-dimensional manifold where the spacetime interval between any two events is independent of the inertial frame of reference in which they are recorded.
Electrovacuum solution and Minkowski space · Exact solutions in general relativity and Minkowski space ·
Oxford University Press
Oxford University Press (OUP) is the largest university press in the world, and the second oldest after Cambridge University Press.
Electrovacuum solution and Oxford University Press · Exact solutions in general relativity and Oxford University Press ·
Pseudo-Riemannian manifold
In differential geometry, a pseudo-Riemannian manifold (also called a semi-Riemannian manifold) is a generalization of a Riemannian manifold in which the metric tensor need not be positive-definite, but need only be a non-degenerate bilinear form, which is a weaker condition.
Electrovacuum solution and Pseudo-Riemannian manifold · Exact solutions in general relativity and Pseudo-Riemannian manifold ·
Riemann curvature tensor
In the mathematical field of differential geometry, the Riemann curvature tensor or Riemann–Christoffel tensor (after Bernhard Riemann and Elwin Bruno Christoffel) is the most common method used to express the curvature of Riemannian manifolds.
Electrovacuum solution and Riemann curvature tensor · Exact solutions in general relativity and Riemann curvature tensor ·
Stress–energy tensor
The stress–energy tensor (sometimes stress–energy–momentum tensor or energy–momentum tensor) is a tensor quantity in physics that describes the density and flux of energy and momentum in spacetime, generalizing the stress tensor of Newtonian physics.
Electrovacuum solution and Stress–energy tensor · Exact solutions in general relativity and Stress–energy tensor ·
Vacuum solution (general relativity)
In general relativity, a vacuum solution is a Lorentzian manifold whose Einstein tensor vanishes identically.
Electrovacuum solution and Vacuum solution (general relativity) · Exact solutions in general relativity and Vacuum solution (general relativity) ·
The list above answers the following questions
- What Electrovacuum solution and Exact solutions in general relativity have in common
- What are the similarities between Electrovacuum solution and Exact solutions in general relativity
Electrovacuum solution and Exact solutions in general relativity Comparison
Electrovacuum solution has 39 relations, while Exact solutions in general relativity has 89. As they have in common 15, the Jaccard index is 11.72% = 15 / (39 + 89).
References
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