SciELO - Scientific Electronic Library Online

 
vol.21 número2Compact Union of Disjoint Boxes: An Efficient Decomposition Model for Binary VolumesIdentificación del campo de trabajo de un robot hexápodo utilizando optimización multiobjetivo índice de autoresíndice de assuntospesquisa de artigos
Home Pagelista alfabética de periódicos  

Serviços Personalizados

Journal

Artigo

Indicadores

Links relacionados

  • Não possue artigos similaresSimilares em SciELO

Compartilhar


Computación y Sistemas

versão On-line ISSN 2007-9737versão impressa ISSN 1405-5546

Resumo

PLATAS-GARZA, Miguel A.  e  RODRIGUEZ-MALDONADO, Johnny. Design of Flat Halfband Filters With Sharp Transition and Differentiators through Constrained Quadratic Optimization. Comp. y Sist. [online]. 2017, vol.21, n.2, pp.293-303. ISSN 2007-9737.  https://doi.org/10.13053/cys-21-2-2738.

An alternative method for the design of type I Halfband FIR filters with flat magnitude and narrow transition bands is presented. The methodology shown is based on the derivation of a quadratic programming problem with inequality constraints, which represents a set of linear equations obtained from flat and ripple restrictions imposed over the frequency response of the filter. The design is based on maximally flat constraints. The obtained filters have narrow transition bands as compared to those presented in other maximally flat based designs. The proposed method is not ripple free as it does not take into account all the maximally flat restrictions. Then, control of side lobes and transition band is performed using a weighting matrix and inequality constraints as side lobes bounds. The design of type IV FIR digital differentiators through the proposed method is also shown. Examples of design, which compare the proposed method with others presented in the literature, are provided to verify the effectiveness of the proposed method.

Palavras-chave : Halfband filters; digital differentiators; MAXFLAT constraints; weighted least square filter design.

        · texto em Inglês     · Inglês ( pdf )