A first rank tensor is called a vector.
A massless spin-2 field would be indistinguishable from, or it would describe gravity, if its equations of motions are the Einstein field equations.
In the context of general relativity, the stress-energy tensor describes the distribution of energy and momentum in spacetime. The scalar field, on the other hand, is a mathematical concept that represents a scalar quantity at every point in spacetime. The relationship between the stress-energy tensor and the scalar field lies in how the scalar field can contribute to the stress-energy tensor, influencing the curvature of spacetime and the gravitational field in general relativity.
The Higgs field is a hypothetical field which explains mass. It is believed to be interaction with this field which gives particles mass. The photon is a massless particle, so it must not interact with the Higgs field.
the gravitational field of Pluto is 3.761n/kg
Louis Witten has written: 'Gravitation' -- subject(s): Gravitation, Quantum field theory, Unified field theories
The electromagnetic field tensor is important in electromagnetism because it provides a concise mathematical description of the electromagnetic field. It allows for a more comprehensive understanding of the interactions between electric and magnetic fields, and is essential for formulating the laws of electromagnetism in a unified and consistent manner.
An example of the divergence of a tensor in mathematical analysis is the calculation of the divergence of a vector field in three-dimensional space using the dot product of the gradient operator and the vector field. This operation measures how much the vector field spreads out or converges at a given point in space.
The metric tensor in general relativity describes the geometry of spacetime. It is a key component in the field equations of general relativity, which relate the curvature of spacetime to the distribution of matter and energy. The metric tensor helps determine how objects move and interact in the presence of gravity, allowing for the prediction of phenomena such as the bending of light and the existence of black holes.
Quantum Field TheoryThe cause of universal gravitation is theorized as the exchange of massless particles called "gravitons" between atomic particles. The more mass gathered together, the greater the number of gravitons it directs outward and receives. This would also coincide with the diminishing nature of gravity as distance increases, because fewer gravitons would reach any given location in an expanding spherical region. However, current theories do not satisfy some experimental results.General RelativityEinstein's field equations describe gravity as a result of curved spacetime, the effect of matter and energy "accelerated" relative to each other. The actual force of gravity is indistinguishable from a constant acceleration, but varies with the distance between masses. The fact that both matter and energy would influence an object in spacetime led Einstein to conclude they were "related" and interchangeable, according to the formula E=Mc2.
The Einstein field equations are a set of equations in general relativity that describe how matter and energy in the universe interact with the curvature of spacetime. The equations relate the curvature of spacetime (described by the metric tensor components) to the distribution of matter and energy (described by the stress-energy tensor). This relationship helps us understand how gravity works on a cosmic scale and has been crucial in predicting phenomena like black holes and gravitational waves.
The force of gravitation is called the weight; it is equal to mass x (gravitational field). Close to Earth's surface, the gravitational field is about 9.8 newton/kilogram.
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For example the magnetic field, the wind speed, the gravitation.