1997
DOI: 10.1007/bf02763180
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Conditions for and limitations of high-power handling capabilities of planar YBa2Cu3O7-x filters

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Cited by 32 publications
(27 citation statements)
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“…R, was measured at 8. 5 The microstructure of the films was investigated by X-ray diffraction (XRD) using a Philips X'Pert 4-circle diffractometer, by thorough optical inspection, and by transmission and scanning electron microscopy (TEM at 200 and 400 kV as well as large-area SEM inspection).…”
Section: Methodsmentioning
confidence: 99%
“…R, was measured at 8. 5 The microstructure of the films was investigated by X-ray diffraction (XRD) using a Philips X'Pert 4-circle diffractometer, by thorough optical inspection, and by transmission and scanning electron microscopy (TEM at 200 and 400 kV as well as large-area SEM inspection).…”
Section: Methodsmentioning
confidence: 99%
“…1 This problem is particularly severe in microstrip filters because of the singularity of the edge current density. 2,3 However, in the TM 010 mode of a thin film disk resonator, the current density vanishes on the edge and has only a modest Bessel function variation with the radius. This mode has therefore been considered for higher power structures such as transmit filters and power combiners.…”
Section: ͓S0021-8979͑99͒04819-7͔mentioning
confidence: 99%
“…The total dissipated power (used for calculations of ) is derived in [8] as (15) where is the ratio of the electrical energy stored outside the dielectric rod to that stored inside, namely (16) Equations used in the derivation of in [8] describe the EM fields outside the dielectric rod valid for resonators with infinite radius (and hence neglect any reflections from cavity walls or power dissipated in the walls) in the following form: (17) Solving (15) for and using (7) Shen et al obtained an equation for the maximum RF magnetic field in a resonator of infinite diameter as (18) For a general case of a resonator shielded in a cavity EM fields described by (4)-(6) should be considered. We have derived (as shown in the Appendix) the following expression to describe for a resonator with a cavity of radius , dielectric rod of radius , and HTS films of the radius (19) The maximum RF magnetic field determines the maximum surface current density on the HTS films, as currents on two surfaces have the same distribution as the component of the magnetic field, . In reality the RF currents are volume, not surface currents, and the problem of how to account for these volume effects for HTS thin films on dielectric substrates arises.…”
Section: B Quality Factor Stored Energy Circulatng Power Geometrimentioning
confidence: 99%
“…9. Relative error in maximum RF magnetic field between (19) and (18) versus cavity-to-sapphire radius ratio. Fig.…”
Section: Influence Of Dielectric Resonators' Design On the Circumentioning
confidence: 99%
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