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Fundamental definitions and relations 1) dielectric Constant in the empty one:
2) magnetic Permeability in the empty one:
3) Carrier dielectric movement:
4) Carrier magnetic field:
5) Theorem of the divergence: The flow of carrier X through one surface S sluice is equal to the calculated divergence of X on the volume enclosed from S:
6) Theorem of Stokes: The flow of the rotor of one carrier X through one open
surface S is equal to the calculated circuitazione of X along the
frontier l of S:
7) Theorem of Coulomb: The carrier dielectric movement D in a point in proximity
of a conductor is worth 8) Law of Faraday:
9) Law of Ampere:
it is worth alone in the stationary case otherwise must be held account also of the movement current.
10) Law of Gauss: 11) Relations of Maxwell:
the divergence characterizes sources of the field while the rotor characterizes if the field is conservativo or less.
12) Equation of continuity:
that is also a variation of the density of loads can generate one density of J current.
13) Current of movement:
that is the flow of the density of current of outgoing movement from the S surface is equal to the flow of the density of current of conduction entering in the same one.
14) Parameters that characterize means: to) the dielectric constant and b) magnetic permettività m c) the conductivity electrical worker g
15) homogenous Means: The parameters that characterize means are independent from the position.
16) linear Means: The parameters that characterize means do not depend on the intensity of the fields.
17) Means isotropo: The parameters that characterize means do not depend on the direction of the fields.
18) chirale Means: The carriers magnetic electrical workers and depend on the
correspondents carriers of both the types ossia
19) comprehensive Equations of Maxwell of sources:
where J represents one current impressa due to the transformation of energy from a frequency to an other while Jim is one magnetic current impressa that the equivalence theorem demonstrates to be symmetrical to the current electrical worker impressa J while J comes introduced for simmetrizzare the two equations and to be able to apply the dualità.
20) Dualità: Once inserted the currents impresse in the 1ª and 2ª the equation of Maxwell, these become symmetrical and by means of the changes of variable:
it can be passed from one to the other or also, to pass from the solution of one equation to the solution of the other.
21) Ties for the normal members of the fields: A having cylinder is considered the bases in two means
characterizes you from various parameters, and the body in the
transition zone, applying the theorem of Gauss has
22) Ties for the tangential members of the fields: A having coil is considered the inferior side contained in
means and the contained advanced side in other means while the height
is contained in the transition zone. Calculating the flow of
2ª the equation of Maxwell |