11 citations · 11 across the 3 of their papers we have counts for
3 papers
math.NT2004
Solving conics over Q(t1,..,tk)
Mark van Hoeij
Let K = Q(t1,..,tk) and a,b,c in K. We give a simple algorithm to find, if it exists, X,Y,Z in K, not all zero, for which aX^2 + bY^2 + cZ^2 = 0.
math.NT2004★ 11 cited
Factoring polynomials over global fields
K. Belabas, M. van Hoeij, J. Klueners +1
Let K be a global field and f in K[X] be a polynomial. We present an efficient algorithm which factors f in polynomial time.
math.CA2004
Apparent Singularities of Linear Difference Equations with Polynomial Coefficients
S. A. Abramov, M. A. Barkatou, M. van Hoeij
Let L be a linear difference operator with polynomial coefficients. We consider singularities of L that correspond to roots of the trailing (resp. leading) coefficient of L. We pro…