dbd wrote:> On Jan 14, 4:13 pm, Vladimir Vassilevsky > wrote:>>What is the exact definition of the "Farrow structure" and what is >>special about it compared to a generic polynomial interpolation?> The Farrow structure is a Taylor series implementation of a polynomial > interpolator. Harris has a paper discussing the derivation and > implementation: > > http://www.signumconcepts.com/IP_center/paper018.pdf > > Try Figure 12.Thank you very much. It would be interesting to know how it compares to the interpolation by Lagrange and/or splines. Vladimir Vassilevsky DSP and Mixed Signal Design Consultant http://www.abvolt.com
Encounter a difficult timing recovery problem
Started by ●January 14, 2008
Reply by ●January 16, 20082008-01-16
Reply by ●January 16, 20082008-01-16
On Jan 16, 6:00 am, julius <juli...@gmail.com> wrote:> On Jan 16, 1:24 am, dbd <d...@ieee.org> wrote: > > > > > The Farrow structure is a Taylor series implementation of a polynomial > > interpolator. Harris has a paper discussing the derivation and > > implementation: > > >http://www.signumconcepts.com/IP_center/paper018.pdf > > > Try Figure 12. > > > Dale B. Dalrymplehttp://dbdimages.comhttp://stores.lulu.com/dbd > > I think fred harris had mistyped Farrow's name in reference [1]. > Now there's a real risk of the Farrow filter being known as the Barrow > filter instead! Yikes! > > JuliusOnly in the last paragraph of the conclusions and the first reference, the rest of the appearances of Farrow are correct. I suspect the document went through a OCR process that misread only two of the F's as B. The same site has a portion of fred's proceedings paper that seems to show similar effects. Dale B. Dalrymple






