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Electromagnetic Fields Excited in Volumes with Spherical Boundaries (Hardcover, 1st ed. 2019)
Loot Price: R3,940
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Electromagnetic Fields Excited in Volumes with Spherical Boundaries (Hardcover, 1st ed. 2019)
Series: Lecture Notes in Electrical Engineering, 523
Expected to ship within 12 - 17 working days
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This book discusses the problem of electromagnetic wave excitation
in spatial regions with spherical boundaries and the accurate
mathematical modeling based on numerical and analytical methods to
significantly reduce the time required for developing new antenna
devices. It particularly focuses on elements and systems on mobile
objects of complex shape that are made of new technological
materials. The experimental development of such devices and systems
is an extremely time-consuming, lengthy, and expensive process. The
book is intended for senior and postgraduate students and
researchers working in the fields of radiophysics, radio
engineering and antenna design. The authors assume that readers
understand the basics of vector and tensor analysis, as well as the
general theory of electrodynamics. The original results presented
can be directly used in the development of spherical antennas and
antenna systems for the mobile objects. The book addresses problems
concerning the construction of Green's functions for Hertz
potentials in electrodynamic volumes with spherical boundaries, and
solves these clearly and concisely. It also uses specific examples
to analyze areas where the results could potentially be applied.
The book covers the following topics: * excitation of
electromagnetic fields in coordinate electrodynamic volumes; *
Green's functions for spherical resonators; * Green's functions for
infinite space outside of spherical scatterers; * electromagnetic
fields of dipole radiators on spherical scatterers; *
electromagnetic fields of thin radial impedance vibrators on
perfectly conducting spheres; * electrodynamic characteristics of
narrow slots in spherical surfaces; * multi-element and combined
vibrator-slot radiators on spherical surfaces.
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