Sample 3. Data in Figure 7 confirm these calculations. Hence, proper choice of disk shape can appreciably decrease biasing field if such needs arise. CONCLUSIONThe dielectric resonance in a polycrystalline nickel ferrite and the static magnetic field tuning of the resonance have been studied and utilized to design and characterize a band-pass filter. The resonance occurs at 19-36 GHz, depending on the sample dimensions. A bias magnetic field applied perpendicular to the sample plane splits the mode into two, corresponding to clockwise and couter-clockwise polarization of the microwave field. With increasing H, the frequency separation between the modes is found to increase. Planar microstrip line band-pass filters have been designed and characterized for operation at 19, 30, and 35 GHz. The filters show H-tuning capability, low losses, and good power handling characteristics. Working prototypes of band-pass filters presented here show insertion losses of 3-5 dB and frequency tuning range of 0.3-1.3 GHz at bias field less than 2 kOe. The microstrip line design instead of waveguidebased makes possible miniaturization, lightweight, and compatibility with planar semiconductor device technologies.
A theoretical model is presented for low-frequency magnetoelectric (ME) effects in bilayers of magnetostrictive and piezoelectric phases. A novel approach, the introduction of an interface coupling parameter k, is proposed for the consideration of actual boundary conditions at the interface. An averaging method is used to estimate effective material parameters. Expressions for ME voltage coefficients α′ E = δE/δH, where δE is the induced electric field for an applied ac magnetic field δH, are obtained by solving elastostatic and electrostatic equations. We consider both unclamped and rigidly clamped bilayers and three different field orientations of importance: (i) longitudinal fields (α′ E,L ) in which the poling field E, bias field H and ac fields δE and δH are all parallel to each other and perpendicular to the sample plane; (ii) transverse fields (α′ E,T ) for in-plane H and δH parallel to each other and perpendicular to out-of-plane E and δE, and (iii) in-plane longitudinal fields (α′ E,IL ) for all the fields parallel to each other and to the sample plane. The theory predicts a giant ME coupling for bilayers with cobalt ferrite (CFO), nickel ferrite (NFO), or lanthanum strontium manganite (LSMO) for the magnetostrictive phase and barium titanate (BTO) or lead zirconate titanate (PZT) for the piezoelectric phase. Estimates of α′ E are carried out as a function of the interface coupling k and volume fraction v for the piezoelectric phase. In unclamped samples, α′ E increases with increasing k. The strongest coupling occurs for equal volume of the two phases for transverse and longitudinal cases , but a maximum occurs at v=0.1 for the in-plane longitudinal case. Upon clamping the bilayer, the ME effect is strengthened for the longitudinal case and is weakened for the transverse case. Other important results of the theory are as follows. (i) The strongest ME coupling is expected for the inplane longitudinal fields and the weakest coupling for the (out-of-plane) longitudinal case. (ii) In ferrite based composites, α′ E,T and α′ E,IL are a factor of 2-10 higher than α E,L . (iii) The highest ME voltage coefficients are expected for CFO-PZT and the lowest values are for LSMO-PZT. Results of the present model are compared with available data on volume and static magnetic field dependence of α′ E . We infer, from the comparison, ideal interface conditions in NFO-PZT and poor interface coupling for CFO-PZT and LSMO-PZT.
In a composite of magnetostrictive and piezoelectric phases, mechanical strain mediates magnetoelectric (ME) coupling between the magnetic and the electric subsystems. This review discusses recent advances in the physics of ME interactions in layered composites and nanostructures and potential device applications. The ME phenomena of importance are giant low-frequency interactions and coupling when the electric and/or the magnetic subsystems show resonance, including electromechanical resonance (EMR) in the piezoelectric phase, ferromagnetic resonance (FMR) in the magnetic phase, and magnetoacoustic resonance at the overlap of EMR and FMR. Potential device applications for the composites are magnetic-field sensors, dual electric-field- and magnetic-field-tunable microwave and millimeter-wave devices, and miniature antennas.
Magnetoelectric interactions in bilayers of magnetostrictive and piezoelectric phases are mediated by mechanical deformation. Here we discuss the theory and companion data for magnetoelectric (ME) coupling at electromechanical resonance (EMR) in a ferrite-lead zirconate titanate (PZT) bilayer. Estimated ME voltage coefficient versus frequency profiles for nickel, cobalt, or lithium ferrite and PZT reveal a giant ME effect at EMR with the highest coupling expected for cobalt ferrite-PZT. Measurements of resonance ME coupling have been carried out on layered and bulk composites of nickel ferrite-PZT. We observe a factor of 40-600 increase in ME voltage coefficient at EMR compared to low frequency values. Theoretical ME voltage coefficients versus frequency profiles are in excellent agreement with data. The resonance ME effect is therefore a novel tool for enhancing the field conversion efficiency in the composites.
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