Hybrid Spectral Transform Diagrams.
Abstract
We give a uniform algebraic framework for computing hybrid spectral transforms in an efficient manner. Based on properties of the Kronecker product, we derive a set of recursive equations, which leads naturally to an algorithm for computing such transforms efficiently. As a result, many applications of transforms like the Walsh transform and the Reed-Muller transform, which were previously impossible because of memory constraints, have now become feasible. The same set of recursive equations also gives a new way of explaining hybrid transform diagrams, an efficient data-structure for integer valued boolean functions.
Document Details
- Document Type
- Technical Report
- Publication Date
- Jun 04, 1997
- Accession Number
- ADA327546
Entities
People
- E. M. Clarke
- M. Fujita
- W. Heinle
Organizations
- Carnegie Mellon University