1997
DOI: 10.1109/77.620746
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Fundamental limits of the linear microwave power response of epitaxial Y-Ba-Cu-O films

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Cited by 32 publications
(19 citation statements)
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“…While this intrinsic contribution sets the minimum level of nonlinearities [13], other extrinsic nonlinearities due to material defects may further enhance nonlinear distortions [14]- [16].…”
Section: A Hts Nonlinearities: Origins and Modelingmentioning
confidence: 99%
“…While this intrinsic contribution sets the minimum level of nonlinearities [13], other extrinsic nonlinearities due to material defects may further enhance nonlinear distortions [14]- [16].…”
Section: A Hts Nonlinearities: Origins and Modelingmentioning
confidence: 99%
“…Less is known so far about the relation between microstructure and the nonlinear increase of R s with the amplitude B s of the microwave field [11]. From a general point of view, nonlinear microwave response can be attributed to magnetic effects (basically penetration of Abrikosov and/or Josephson vortices) and microwave heating [12,13]. Both sources can occur locally at certain defects, or globally across the film area.…”
Section: Introductionmentioning
confidence: 99%
“…In this case, the above formulation for the nonlinear scattering problem can be reduced to a scalar one and, by analogy to [35], (19) can be rewritten as (22) where is the cross section of the scatterer, , is the Hankel function of the second kind and the zeroth order, and is the scalar analogous to in relation (18).…”
Section: Integral-equation Formulationmentioning
confidence: 99%
“…The generation of higher order harmonics and their effects on the field at the fundamental frequency is taken into account via the coupling term . After discretization of the continuous model represented by the integral (22), for , the problem solution is reduced to the solution of an algebraic system of nonlinear equations [29]. In particular, if we consider a fixed number of harmonic components (a series truncation is performed) and after expanding and into the sum of basis functions with the coefficients and ( ), the resulting system can be expressed as (23) where the coefficients and are obtained as in [35] by applying the Richmond formulation [38], which has been proven to be accurate for the forward scattering by a dielectric cylinder if a TM illumination is used [39].…”
Section: Numerical Solutionmentioning
confidence: 99%