Relation Between a Class of Two-Dimensional and Three-Dimensional Diffraction Problems (Classic Reprint) - Hardcover
Synopsis
Discover how 3D and 2D diffraction problems connect and how that link helps you solve real-world wave challenges.
This book explains a powerful transformation that turns a three-dimensional, ring-source setup with a conducting half-plane into a two-dimensional, line-source problem. It shows how scalar and vector fields relate across dimensions and how to use known two-dimensional solutions to address corresponding three-dimensional cases.
- Follow the step-by-step mapping between cylindrical and Cartesian coordinates for practical problem solving.
- See how Dirichlet and Neumann boundary conditions transfer between 2D and 3D diffraction problems.
- Learn how to extend scalar solutions to vector electromagnetic fields through explicit construction.
- Explore examples of common geometries, such as cylinders, wedges, slits, and half-planes, with exact or approximate solutions.
"synopsis" may belong to another edition of this title.
