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In addition, resonance makes it possible to eliminate the reactive part of the input impedance and have a purely resistive impedance, which would be easy to couple to transmission lines and external circuits. Applicators and sensors come in both resonant and nonresonant types. The major role of resonance is to intensify the fields for a given power or signal level; therefore, the material properties play an important role in determining if resonance is needed. For example, in a material with a very high dielectric loss, resonance may not be needed because even a low intensity of electric field can have sufficient effect according to Eq.

Therefore, the EFV is defined only in the area immediately next to the open end. In some applicators with periodic-type field configurations, for example, microwave resonant cavities (see Chapters 4 and 5), the EFV is defined as the whole cavity volume, even though some areas may have very little useful field intensity. In some application areas, industry-specific definitions are used to define EFV. For example, in MRI, the term “field of view” (FOV) is often utilized [5]. 3 Fill factor of applicators and probes Fill factor, as its name implies, is a measure of extent to which the material load fills the applicator’s effective field region (EFR).

Itoh, Periodic structures for microwave engineering, in: MWE Conference, 2008. pdf.. A. Munk, Frequency Selective Surfaces: Theory and Design, Wiley, New York, NY, 2000. P. , Simulation and desing of a bandpass filter on metasubstates, Appl. Phys. A (2013). 1007/s00339-013-8040-5. [62] C. Caloz, T. Itoh, Electromagnetic Metamaterials: Transmission Line Theory and Microwave Applications, Wiley-IEEE, 2013. [63] R. , Metamaterials with Negative Parameters: Theory, Design, and Microwave Applications, Wiley-IEEE, 2013.

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Applications for data hiding by Bender

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