Advanced Search

Journal Navigation

Journal Home

Subscriptions

Archive

Contact Us

Table of Contents

Sign In to gain access to subscriptions and/or personal tools.
SIMULATION
This Article
Right arrow Full Text (PDF)
Right arrow References
Right arrow Alert me when this article is cited
Right arrow Alert me if a correction is posted
Services
Right arrow Email this article to a friend
Right arrow Similar articles in this journal
Right arrow Alert me to new issues of the journal
Right arrow Add to Saved Citations
Right arrow Download to citation manager
Right arrowRequest Permissions
Right arrow Request Reprints
Right arrow Add to My Marked Citations
Citing Articles
Right arrow Citing Articles via Google Scholar
Right arrow Citing Articles via Scopus
Google Scholar
Right arrow Articles by Forsythe, W.
Right arrow Search for Related Content
Social Bookmarking
 Add to CiteULike   Add to Complore   Add to Connotea   Add to Del.icio.us   Add to Digg   Add to Reddit   Add to Technorati   Add to Twitter  
What's this?

A new method for the computation of digital filter coefficients - Part II

William Forsythe

Department of Electronic and Electrical Engineering University of Technology Loughborough, Leicestershire LE11 3TU United Kingdom

This is the second part of a two-part paper which describes a new method for computing the coefficients of a digital algorithm designed to emulate the performance of any given continuous transfer function. It is based upon the Taylor series expansion, is easily applied, and is shown to have considerable advantages over the use of the bilinear transform with which it is compared in a number of examples.

Key Words: Adams-Bashforth coefficients • bilinear transfor mations • Taylor series expansion

SIMULATION, Vol. 44, No. 2, 75-80 (1985)
DOI: 10.1177/003754978504400203


Add to CiteULike CiteULike   Add to Complore Complore   Add to Connotea Connotea   Add to Del.icio.us Del.icio.us   Add to Digg Digg   Add to Reddit Reddit   Add to Technorati Technorati   Add to Twitter Twitter    What's this?