Classical Electrodynamics

Jackson, J. D. (1998). Classical Electrodynamics. Wiley.

Type

Book chapter

Intellectual base

Textbook

Year

1998

ISBN

9780471309321

Link

https://openlibrary.org/books/OL699118Mmatched

Cited from

physics

Cited by

4 citations across 4 artifacts.

Each citation links to the sentence it supports in the citing article.

Primes

• Signal Decay and Fadeout
  • Propagation is the wave; decay is the damping of the wave, a separation Jackson (1999) develops in the canonical electrodynamics treatment by distinguishing wave-equation propagation kernels from absorption and attenuation coefficients.

    This sourceCanonical graduate electrodynamics textbook: separates wave-equation propagation kernels (transmission topology) from absorption and attenuation coefficients (magnitude decay), grounding the propagation-versus-decay distinction in physical theory.

Domain-specific

• D’Alembert Operator
  • The operator appears in classical wave equations, electromagnetism in Lorenz gauge, the Klein–Gordon equation, relativistic quantum fields, gravitational perturbations, Green-function theory, and hyperbolic PDE analysis.
• Special relativity
  • Conceptual physical theory only; accelerator, radiological, aerospace, navigation and high-energy applications require qualified engineering and safety review.
• Wave vector
  • Surfaces \(\mathbf k\cdot\mathbf r=\text{constant}\) are planes of equal phase, so \(\mathbf k\) is normal to their orientation and fixes the rate of phase accumulation per unit displacement.

Verification

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