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Comparing Dualities and Gauge Symmetries - Philsci
Comparing Dualities and Gauge Symmetries - Philsci

... formulations, i.e. gauges, that it relates; and although there will usually not be striking differences between these gauges, the gauge change may help solve a problem. To that extent, a gauge symmetry is like a duality. Second: string theorists do usually conceive their duals—be they ever so dispar ...
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Chapter 21: Electric Charge and Electric Field

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Geometry of the Magnetic Monopole M. K. Fung The seminal paper

... non-integrable phase factor is relevant in quantum mechanics since the description of the complex wavefunction in quantum mechanics is unique except for a complex phase factor. When the phase factor is made to be space-time dependent we are then in the realm of the theory of abelian gauge fields, i.e ...
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Potential at a Certain Location

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Electric Fields - Ms. Lisa Cole-

... • Is there a limit to how strong an electric field could be? • Yes there is a limit. • The production of a field depends on a collection of charges. After reaching a certain density, these charges would begin to repel each other. • Examples of electric field strength-field in a fluorescent tube- 10 ...
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Lecture 4

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EPR in a nutshell

... In the presence of a nuclear spin the electron spin experiences an additional magnetic field provided by the nuclear magnetic moment, which affects the resonance conditions. The electron nucleus spin interaction is called hyperfine interaction. It gives rise to a splitting of the resonance EPR lines ...
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Electric Fields

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Uniform and constant electromagnetic fields

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Higher order corrections to Color superconducting gaps

4.Electron e/m ratio
4.Electron e/m ratio

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Introduction to gauge theory

A gauge theory is a type of theory in physics. Modern theories describe physical forces in terms of fields, e.g., the electromagnetic field, the gravitational field, and fields that describe forces between the elementary particles. A general feature of these field theories is that the fundamental fields cannot be directly measured; however, some associated quantities can be measured, such as charges, energies, and velocities. In field theories, different configurations of the unobservable fields can result in identical observable quantities. A transformation from one such field configuration to another is called a gauge transformation; the lack of change in the measurable quantities, despite the field being transformed, is a property called gauge invariance. Since any kind of invariance under a field transformation is considered a symmetry, gauge invariance is sometimes called gauge symmetry. Generally, any theory that has the property of gauge invariance is considered a gauge theory. For example, in electromagnetism the electric and magnetic fields, E and B, are observable, while the potentials V (""voltage"") and A (the vector potential) are not. Under a gauge transformation in which a constant is added to V, no observable change occurs in E or B.With the advent of quantum mechanics in the 1920s, and with successive advances in quantum field theory, the importance of gauge transformations has steadily grown. Gauge theories constrain the laws of physics, because all the changes induced by a gauge transformation have to cancel each other out when written in terms of observable quantities. Over the course of the 20th century, physicists gradually realized that all forces (fundamental interactions) arise from the constraints imposed by local gauge symmetries, in which case the transformations vary from point to point in space and time. Perturbative quantum field theory (usually employed for scattering theory) describes forces in terms of force-mediating particles called gauge bosons. The nature of these particles is determined by the nature of the gauge transformations. The culmination of these efforts is the Standard Model, a quantum field theory that accurately predicts all of the fundamental interactions except gravity.
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