The comparison of computing efficiency of primary atomic functions Up (x) and piecewise sinusoidal functions for the inner problem solution of wire problem, used as the basis function, was executed. The ways to increa...
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The comparison of computing efficiency of primary atomic functions Up (x) and piecewise sinusoidal functions for the inner problem solution of wire problem, used as the basis function, was executed. The ways to increase the computing efficiency were considered.
The spatial domain MoM matrix entries are expressed in closed-form by approximating both the spectral domain Green's function and the spectral domain representation of the correlation of basis and testing function...
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The spatial domain MoM matrix entries are expressed in closed-form by approximating both the spectral domain Green's function and the spectral domain representation of the correlation of basis and testing functions in terms of complex exponentials.
This paper presents a new hybrid methodology for modeling RF-MEMS switches. This method combines the usual finite element-boundary integration (FE-BI) method for the fixed section of the switch, and the method of mome...
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This paper presents a new hybrid methodology for modeling RF-MEMS switches. This method combines the usual finite element-boundary integration (FE-BI) method for the fixed section of the switch, and the method of moments for the movable beam. This approach is intended to address the large 100:1 scale variation within a single computational domain, which also spans a very small fraction of a wavelength.
The fast multipole algorithm (FMA) and the multilevel fast multipole algorithm (MLFMA) are ways to expedite matrix-vector multiplication in the CG method and are researched widely as a calculation method in electromag...
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ISBN:
(纸本)0780381962
The fast multipole algorithm (FMA) and the multilevel fast multipole algorithm (MLFMA) are ways to expedite matrix-vector multiplication in the CG method and are researched widely as a calculation method in electromagnetic scattering analysis. In a simple 2D MoM case, the Green's operator is factorized using Bessel and Hankel functions with the assistance of the addition theorem as the non-diagonal form, and this expression can be rewritten in the Fourier space as the diagonal form. Even though the Hankel function series has the divergence property, the summation of the non-diagonal form converges because the Bessel function diminishes more rapidly. On the other hand, the diagonal form diverges for a large truncation number. Even if the most optimum truncation number is selected in the diagonal form, the error does not become extremely small, especially in the small buffer case. This paper proposes a novel calculation rule that uses two equations, the diagonal form and the non-diagonal. By switching between these two expressions, the error coming from the nearest neighbor interactions can be suitably suppressed to the smaller level and the calculation can be realized with high precision accuracy. Not only minimizing the error but also realizing the required error level is also possible in this new rule. The relations between several parameters, such as truncation number, buffer number and box size, are demonstrated.
The properties of artificial dielectric metamaterials depend primarily on the type of inclusions or "molecules" considered as well as their distribution in a host medium. Some common types of molecule geomet...
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ISBN:
(纸本)0780378466;0852967527
The properties of artificial dielectric metamaterials depend primarily on the type of inclusions or "molecules" considered as well as their distribution in a host medium. Some common types of molecule geometries that were considered in the past for artificial dielectric materials include simple dipoles and spheres. We consider a fractal sphere approach combining aspects of both the dipole and sphere resulting in an inclusion with a greater number of resonances and resonant behavior at lower frequencies than either their dipole or sphere counterparts of the same size. The results of this investigation suggest that the fractal sphere molecules allow us to push the lower frequency band and, in some instances, also provide multiband response.
The issue of the amplitude and phase fluctuations influence over line-of-sight links on the microwave propagation is discussed. Recommendations on increasing the capacity of the LOS digital microwave channel with mult...
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The issue of the amplitude and phase fluctuations influence over line-of-sight links on the microwave propagation is discussed. Recommendations on increasing the capacity of the LOS digital microwave channel with multiposition phase keying are given.
A very wide band via-less coplanar waveguide RF probe pad to microstrip transition is presented. The simulation with Agilent's Momentum (MOM) shows that a 3 dB bandwidth of 173% can be achieved from 10GHz to 110GH...
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A very wide band via-less coplanar waveguide RF probe pad to microstrip transition is presented. The simulation with Agilent's Momentum (MOM) shows that a 3 dB bandwidth of 173% can be achieved from 10GHz to 110GHz with an average loss of 0.4dB, and 0.2dB at 70GHz. The fabrication was done on 100μm thick high resistivity silicon wafer, and two measurement methods were used to obtain the s-parameters of the transition. Measured results show that the insertion loss has an average value of 0.4dB from 40GHz to 100GHz, with the return loss better than 13dB.
In this paper, a brief overview of a proposed simple concurrent periodic/nonperiodic analysis scheme, the decompose-solve-recompose (DSR) technique, is presented for the modeling of planar large phased array (LPA) sys...
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In this paper, a brief overview of a proposed simple concurrent periodic/nonperiodic analysis scheme, the decompose-solve-recompose (DSR) technique, is presented for the modeling of planar large phased array (LPA) systems. The resulting 2D spatial DSR technique, known as the hybrid edge-periodic DSR technique, requires the decomposition of a large planar array into an outer edge "ring" array and a central periodic array block. Since computational cost is a very important criterion in the analysis and design of an LPA, a cost function analysis example is presented.
We give theoretical convergence rates for the surface current and backscattering amplitude from an infinite, PEC circular cylinder associated with typical moment method solutions to the magnetic and electric field int...
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We give theoretical convergence rates for the surface current and backscattering amplitude from an infinite, PEC circular cylinder associated with typical moment method solutions to the magnetic and electric field integral equations. These results are then numerically compared to other scatterer geometries.
This paper presents the formulation and results for microstrip filter analysis through the method of moments using full-domain basis functions at both the input and output ports, and at the resonators. Examples and co...
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This paper presents the formulation and results for microstrip filter analysis through the method of moments using full-domain basis functions at both the input and output ports, and at the resonators. Examples and comparison with available results are included.
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