By Fabrizio Frezza

ISBN-10: 3319165739

ISBN-13: 9783319165738

ISBN-10: 3319165747

ISBN-13: 9783319165745

This e-book is a concise creation to electromagnetics and electromagnetic fields that covers the points of such a lot importance for engineering purposes by way of a rigorous, analytical remedy. After an creation to equations and uncomplicated theorems, subject matters of basic theoretical and applicative value, together with airplane waves, transmission strains, waveguides and Green's features, are mentioned in a intentionally common manner. Care has been taken to make sure that the textual content is instantly obtainable and self-consistent, with conservation of the intermediate steps within the analytical derivations. The booklet bargains the reader a transparent, succinct path in simple electromagnetic idea. it is going to even be an invaluable look up instrument for college students and designers.

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**Extra resources for A Primer on Electromagnetic Fields**

**Sample text**

Note that, however, it is wrong in general to attribute to the quantity n · P the meaning of power that passes through the unit area perpendicular to the direction 28 1 Fundamental Theorems and Equations of Electromagnetism of n. In order to show this, it is sufficient to consider a static field generated by permanent magnets and electrostatic charges (hence no current). In this case fields E, H will generally be non-zero and non-parallel. Therefore, the flux of P through an open unit surface will be generally different from zero.

As seen in circuit-theory courses, when a complex power is purely imaginary then the active power (which is the real part) is zero, and then the power is all reactive, which means it is stored and exchanged,7 actually neither carried nor dissipated. If the medium is anisotropic (still non-dispersive) we have D = ε · E with ε real, independent of ω and symmetrical. We then have that: w E (r ) = 1 E · (ε · E ∗ ) 4 is still a real quantity, in a similar way to what we have previously seen for pc .

D ∂D ⎩ ⎩ ∇ × H = Ji + Jc + ∂t ∇ × H = Ji + Jc + ∂t Defining now some “difference” fields and currents: E d = E − E , Bd = B − B , Hd = H − H , Jcd = Jc − Jc , Dd = D − D . Subtracting member to member the Maxwell’s equations for the two cases, homogeneous Maxwell’s equations are obtained for the difference field: 36 1 Fundamental Theorems and Equations of Electromagnetism ⎧ ⎪ ⎨ ∇ × Ed = − ∂ Bd ∂t ⎪ ⎩∇×H = J + d cd ∂ Dd ∂t . The difference field also meets the constitutive relations, by virtue of the linearity of the medium, as for example: Dd = D − D = D(E ) − D(E ) = D(E − E ) = D(E d ).

### A Primer on Electromagnetic Fields by Fabrizio Frezza

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