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S

S. Silver

Researcher at United States Naval Research Laboratory

Publications -  17
Citations -  1911

S. Silver is an academic researcher from United States Naval Research Laboratory. The author has contributed to research in topics: Electromagnetic field & Diffraction. The author has an hindex of 8, co-authored 17 publications receiving 1885 citations. Previous affiliations of S. Silver include University of California, Berkeley & University of California.

Papers
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Book

Microwave antenna theory and design

S. Silver
TL;DR: This book discusses microwave antenna design problems, circuit relations, reciprocity theorems, and antenna measurements - techniques.
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Contributions to the Antenna Field during World War II

TL;DR: In this article, the authors present the results of this work in relation to the principal problem areas that were recognized during that period: 1) sidelobe suppression, 2) beam shaping techniques, 3) beam-scanning techniques, 4) broadbanding, 5) antenna siting.
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The External Field Produced by a Slot in an Infinite Circular Cylinder

TL;DR: In this paper, the authors derived expressions for the external field produced by a slot of arbitrary shape in the wall of a circular wave guide (of infinite extent and infinite conductivity), the tangential components of the electric field in the slot being assumed to have been prescribed.
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Microwave aperture antennas and diffraction theory.

TL;DR: A critique of the Kirchhoff formula is presented to show the essentially heuristic nature of the formula and its range of applicability, together with various experimental results showing the structure of the electromagnetic field in the neighborhood of the aperture or scatterer.
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Exterior electromagnetic boundary value problems for spheres and cones

TL;DR: In this paper, the problem of determining a harmonic time-varying electromagnetic field where the electric vector assumes prescribed values for its tangential components over given spherical or conical boundaries and which has proper radiation characteristics at infinity is considered by a procedure very much like that used in the theory of slots in waveguide walls.