2011
DOI: 10.1109/tcsi.2010.2055314
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Optimization-Oriented Design of RF/Microwave Circuits Using Inverse-Linear-Input Neuro-Fuzzy-Output Space Mapping With Two Different Dimensionality Simulators

Abstract: This work presents a systematic way to design filters based on coupled transmission line model of the microstrip rectangular double split ring resonators (DSRRs). This model allows to estimate all resonance modes of DSRR and extract the quality factors of the structure for filter synthesis purpose. According to the filter specifications, the low-pass prototype parameters are used to calculate the required coupling coefficients between coupled DSRRs. The corresponding coupling coefficients are realized by using… Show more

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Cited by 12 publications
(17 citation statements)
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“…The ANFIS can simulate and analyse the mapping relation between the input and output data through a learning to determine optimal parameters of a given FIS. Fast and accurate learning, excellent explanation facilities in the form of semantically meaningful fuzzy rules, the ability to accommodate both data and existing expert knowledge about the problem, and good generalization capability features have made neuro‐fuzzy systems popular in recent years [28–42].…”
Section: Adaptive‐network‐based Fuzzy Inference Systemmentioning
confidence: 99%
“…The ANFIS can simulate and analyse the mapping relation between the input and output data through a learning to determine optimal parameters of a given FIS. Fast and accurate learning, excellent explanation facilities in the form of semantically meaningful fuzzy rules, the ability to accommodate both data and existing expert knowledge about the problem, and good generalization capability features have made neuro‐fuzzy systems popular in recent years [28–42].…”
Section: Adaptive‐network‐based Fuzzy Inference Systemmentioning
confidence: 99%
“…For the optimization of the selected low‐order 3‐D filter, an IL‐SM procedure is used to find an approximate root of the system of nonlinear equations X3normalD,0.25emi+1=P0.25em1i()bold-italicX2D=Ai+Bi0.25emX2normalD1.25emi=0,0.25em1,0.25em2, where X2normalD=[]X2normalD0.5emX3normalD,z, X 3D, z is known, X 2D is obtained from in the first sub‐process and P1i is a multidimensional IL vector function ( A i and B i are the coefficient vectors), which is iteratively evaluated through an alignment of the 2‐D and 3‐D EM simulator responses of the selected low‐order filter up to satisfy the error criterion ε e22=i=1q||0.25emeiT220.5emε where e22 is the square of the Euclidean norm of the error vector e , q is the number of discrete frequency points aligning the discrete response specifications between the 2‐D and 3‐D EM simulator responses and e q is the q th error vector given by eq=R2normalD(),bold-italicX2DfqR3normal...…”
Section: Cil‐sm Methodsmentioning
confidence: 99%
“…These strategies use space mapping (SM) optimization techniques in order to reduce the design time . Nevertheless, the first approaches still require a significant amount of computation time and memory to optimize high‐order 3‐D filters , while the last method was introduced for the optimization of 2‐D filters (inductive waveguide structures) .…”
Section: Introductionmentioning
confidence: 99%
“…It is important to remark that the initial dimensions of the isolated cavities shown in Table 2 are used for 2 main purposes. First, they are used to compute the propagation constant for the modes in the different waveguide sections, needed in Equation 13. Second, they are used as initial point for the optimization of the different segments of the structure, as it will be detailed next.…”
Section: Figurementioning
confidence: 99%
“…This high sensitivity makes optimization techniques unreliable, and often find difficulties in the convergence of the final desired response. [10][11][12][13][14] The main drawbacks of these space-mapping optimization methods are the need of 2 models (coarse and fine), and the difficulty to find an initial design when a large number of parameters to be optimized is required. Otherwise, this kind of approaches usually gets trapped into local minima.…”
Section: Introductionmentioning
confidence: 99%