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electric fields simulation
electric fields simulation

electric fields simulation
electric fields simulation

Section 8.5 Trigonometric Equations ) ) )
Section 8.5 Trigonometric Equations ) ) )

EE3321 ELECTROMAGENTIC FIELD THEORY
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Lecture 7: Electrostatics

... E is a vector quantity therefore we need to specify both a magnitude and a direction. The above equation is for the magnitude of the intensity and Direction is defined in the direction of the electric field lines i.e. the direction that a +ve charge would move if placed at the point A. Therefore if ...
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... settles down in the opposite state. The evidence that the earth’s magnetic field has undergone pole reversals throughout history is it has been recorded in the "frozen" ferromagnetic minerals of solidified sedimentary deposits or cooled volcanic flows on land. ...
Chapter 11: Thermochemistry
Chapter 11: Thermochemistry

... Electrons spinning in opposite directions cancel each other. This is why most substances are not magnetic With iron, each individual atom creates a magnetic field. Iron has 4 electrons in its outer shell with the same spin. Clusters of aligned atoms are called magnetic domains. All Iron has magnetic ...
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RECONSTRUCTING ELECTROMAGNETIC OBSTACLES BY THE

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10.1 Properties of Electric Charges

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The problem of spherically symmetric electromagnetic radiation

... far from being trivial. Indeed, an elementary radiating object is either a quantum mechanical system emitting appropriate dipole or higher multipole radiation or a loop of a timedependent classical current. The latter can also be expanded in multipoles.3 As is well known, each of these objects emits ...
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1. A strip of aluminium foil is held between the poles of a strong

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The Thomas precession factor in spin–orbit interaction

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gravitation and cogravitation

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Electric Charge

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SOLUTIONS OF OBJECTIVE TEST GAUSS`S LAW AND ELECTRIC

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The Speed of Light varies with Magnetic Flux Density

... given material and this is reflected in the fact that μ remains outside the brackets of the differential operator in equation (1) above. Maxwell considered the spatial gradient of the magnetic field intensity in the steady state to be exclusively determined by a variation in the vorticity of the mol ...
< 1 ... 306 307 308 309 310 311 312 313 314 ... 457 >

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 electrodynamics, classical optics, and electric circuits. These fields in turn underlie modern electrical and communications technologies. Maxwell's equations describe how electric and magnetic fields are generated and altered by each other and by charges and currents. They are named after the physicist and mathematician James Clerk Maxwell, who published an early form of those equations between 1861 and 1862.The equations have two major variants. The ""microscopic"" set of Maxwell's equations uses total charge and total current, including the complicated charges and currents in materials at the atomic scale; it has universal applicability but may be infeasible to calculate. The ""macroscopic"" set of Maxwell's equations defines two new auxiliary fields that describe large-scale behaviour without having to consider these atomic scale details, but it requires the use of parameters characterizing the electromagnetic properties of the relevant materials.The term ""Maxwell's equations"" is often used for other forms of Maxwell's equations. For example, space-time formulations are commonly used in high energy and gravitational physics. These formulations, defined on space-time rather than space and time separately, are manifestly compatible with special and general relativity. In quantum mechanics and analytical mechanics, versions of Maxwell's equations based on the electric and magnetic potentials are preferred.Since the mid-20th century, it has been understood that Maxwell's equations are not exact but are a classical field theory approximation to the more accurate and fundamental theory of quantum electrodynamics. In many situations, though, deviations from Maxwell's equations are immeasurably small. Exceptions include nonclassical light, photon-photon scattering, quantum optics, and many other phenomena related to photons or virtual photons.
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