Let K be an algebraically closed field of characteristic zero. We present an efficient algorithm for determining whether or not a given polynomial f (x, y) in K[x, y] is analytically reducible over K at the origin. The algorithm presented is based upon an informal method sketched by Kuo (1989) which
β¦ LIBER β¦
Nondiamond theorems for polynomial time reducibility
β Scribed by Rod Downey
- Publisher
- Elsevier Science
- Year
- 1992
- Tongue
- English
- Weight
- 694 KB
- Volume
- 45
- Category
- Article
- ISSN
- 0022-0000
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
On Testing a Bivariate Polynomial for An
β
Scott McCallum
π
Article
π
1997
π
Elsevier Science
π
English
β 618 KB
Convergence theorems for integral polyno
β
George D Andria
π
Article
π
1973
π
Elsevier Science
π
English
β 299 KB
Some interpolation theorems for polynomi
β
David Ferguson
π
Article
π
1973
π
Elsevier Science
π
English
β 978 KB
A Wiener Theorem for Orthogonal Polynomi
β
V. Hosel; R. Lasser
π
Article
π
1995
π
Elsevier Science
π
English
β 202 KB
A well-known theorem by \(\mathrm{N}\). Wiener characterizes the discrete part of a complex Borel measure \(\mu \in \mathbf{M}(T)\) on the torus group \(T\). In this note an analoguous result is presented for orthonormal polynomial sequences \(\left(p_{n}\right)_{n \in n_{0}}\). For Jacobi polynomia
Blumenthal's Theorem for Laurent Orthogo
β
A. Sri Ranga; Walter Van Assche
π
Article
π
2002
π
Elsevier Science
π
English
β 199 KB
A polynomial-time test for M-matrices
β
H. VΓ€liaho
π
Article
π
1991
π
Elsevier Science
π
English
β 508 KB