Pages that link to "Item:Q1600038"
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The following pages link to A fast Euclidean algorithm for Gaussian integers (Q1600038):
Displaying 9 items.
- Testing elementary function identities using CAD (Q944998) (← links)
- On the number of divisions of the Euclidean algorithm applied to Gaussian integers (Q1086616) (← links)
- Fast computation of the biquadratic residue symbol. (Q1864853) (← links)
- New fast Euclidean algorithms (Q1930168) (← links)
- Efficient algorithms for the gcd and cubic residuosity in the ring of Eisenstein integers (Q2456564) (← links)
- The Euclid algorithm is ``totally'' Gaussian (Q2920862) (← links)
- Two efficient algorithms for the computation of ideal sums in quadratic orders (Q3377005) (← links)
- Another note on “Euclidean algorithms are Gaussian” by V. Baladi and B. Vallée (Q5376582) (← links)
- A Paper-and-Pencil gcd Algorithm for Gaussian Integers (Q5446307) (← links)