The algorithm is based on the observation that the GCD of two numbers does not change if the smaller number is subtracted from the larger number repeatedly. The process is repeated until both numbers ...

Euclid’s algorithm. Euclid was an ancient Greek mathematician who flourished around 300 BCE. Here’s an algorithm that bears Euclid’s name. It was presented in Euclid’s Elements, but it’s likely that ...

I'm looking for what the title says. Euclidean algorithm works and is fast for just a pair of numbers, but I don't see any obvious generalizations. A quick googling didn't turn up anything too ...

In our paper we investigate the k-ary Algorithm for finding GCD of long natural numbers. We suggest an effective modification for the Algorithm which gives an essential acceleration for the whole ...

The Affine partitioning framework unifies many useful program transforms such as unimodular transformations, loop fusion, fission, scaling, reindexing, and statement reordering. The affine ...

Z. Zeng and B. H. Dayton, “The Approximate GCD of Inexact Polynomials Part 2 A Multivariate Algorithm,” Proceedings of the 2004 International Symposium on Symbolic and Algebraic Computation, Santander ...

The algorithm is based on the observation that the GCD of two numbers does not change if the smaller number is subtracted from the larger number repeatedly. The process is repeated until both numbers ...