Cornell University
Library
Cornell UniversityLibrary

eCommons

Help
Log In(current)
  1. Home
  2. Cornell Computing and Information Science
  3. Computer Science
  4. Computer Science Technical Reports
  5. On Decreasing the Computing Time for Modular Arithmetic

On Decreasing the Computing Time for Modular Arithmetic

File(s)
71-108.pdf (658.98 KB)
71-108.ps (141.98 KB)
Permanent Link(s)
https://hdl.handle.net/1813/5953
Collections
Computer Science Technical Reports
Author
Heindel, Lee E.
Horowitz, Ellis
Abstract

In this paper it is shown that by suitably modifying Garner's algorithm for applying the Chinese Remainder Theorem to optimally employ the fast multiplication techniques of Schonhage and Strassen, one can often decrease the computing time of algebraic algorithms employing modular (congruence, residue) arithmetic.

Date Issued
1971-09
Publisher
Cornell University
Keywords
computer science
•
technical report
Previously Published as
http://techreports.library.cornell.edu:8081/Dienst/UI/1.0/Display/cul.cs/TR71-108
Type
technical report

Site Statistics | Help

About eCommons | Policies | Terms of use | Contact Us

copyright © 2002-2026 Cornell University Library | Privacy | Web Accessibility Assistance