Download e-book for iPad: Classical Field Theory: Electromagnetism and Gravitation by Francis E. Low

By Francis E. Low

ISBN-10: 0471595519

ISBN-13: 9780471595519

The writer makes use of a different method which emphasizes the sector theoretic features of gravitation and the robust analogies among gravitation and the opposite parts which are studied in physics. The theory-centered textual content starts with the easiest experimental evidence then proceeds to the corresponding differential equations, theoretical constructs similar to power, momentum and pressure and several other functions. End-of-chapter difficulties offer scholars with a chance to check their figuring out, function an advent to and a overview of fabric no longer incorporated within the booklet and will be used to enhance examples, extensions and generalizations of the fabric provided

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Extra info for Classical Field Theory: Electromagnetism and Gravitation

Example text

D S is the charge crossing the surface element d S in unit time, that is, the current through dS. Total charge is conserved. 1) V I’ for any volume V ; hence, aP + V - j = 0. 2) is called the continuity equation. The conservation of total charge is the global reflection of the local law. 2). ] For a static situation dpldt = 0 and V j = 0. That is the case we will be considering in this section. 3) j , = u,, E, . 4) or more generally, The tensor (T,,is called the conductivity. 5) so that the syrnmerric part o f a,, must be positive.

E is called the dielectric constant. 7. 7) and (1,6,3U), we learn that there exists a potential 4 such that E = -V4. 1) 0, as usual. 3) I n the integration by parts, we have ignored surface terms on conducting surfaces. 3) continues to hold in the presence of conductors. 7. Energy in a Dielectric Medium 33 D,= E , , E,. 5) where E ; = ( E , , + ~ , , ) / 2is the symmetric part of E , , : the antisymmetric part. 6) However, the integral of 6 W A = E ; 6E, E, depends on the path of integration. In particular, a closed path in E space will not, in general, integrate to zero.

4) to calculate the force of B on a hypothetical magnetic pole p. 6) where Bp(r') is the magnetic field that would be produced at r' by the hypothetical pole at r. 8) by considering a real dipole instead of a hypothetical pole. 8) is experimentally correct. 9) and the force on a circuit ns if it were the sum of forces on each circuit 52 Steady Currents and Magnetostatics elcment dl’ of I dF=-dl’ X B. 10). 11) where A is the cross-sectional area of the wire. Multiplying by d l l d l converts u to v, and multiplying A by dl produces the volume of the current element dl.

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Classical Field Theory: Electromagnetism and Gravitation by Francis E. Low


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