We study the question of whether residual coordinates arising from affine fibrations are coordinates. We show that the second Venereau polynomial is a coordinate, and introduce a related class of residual coordinates, called Venereau-type polynomials, and show many of them to be coordinates. We give some partial results towards the Dolgachev-Weisfeiler conjecture in the case of tame strongly residual coordinates
Orbit spaces of the reflection representation of finite irreducible Coxeter groups provide polynomia...
AbstractAlgorithms to decide whether a polynomial is a coordinates (tame coordinate, respectively) o...
We establish an algebraic foundation to complement the improved geometric codes of Feng and Rao. Vie...
We study the question of whether residual coordinates arising from affine fibrations are coordinates...
Contains fulltext : 60647.pdf (publisher's version ) (Open Access)A coordinate is ...
AbstractIn this paper, we extend and generalize some work by Edo and Vénéreau concerning the questio...
AbstractLet R be a ring. The Special Automorphism Group SAutRR[x1,…,xn] is the set of all automorphi...
AbstractIn this paper, a class of polynomials in 2 variables is introduced which, in the field case,...
AbstractIn this paper we solve a problem of van den Essen and Shpilrain about endomorphisms, which p...
Algorithms to decide whether a polynomial is a coordinates (tame coordinate, respectively) of ℤ[x,y]...
We prove that for a polynomial f 2 k[x, y, z] equivalent are: (1)f is a k[z]-coordinate of k[z][x, y...
AbstractThis paper proves the Commuting Derivations Conjecture in dimension three: if D1 and D2 are ...
We focus on a 'fat' model of an ideal in the class of the canonical ideal of the Segre coordinate ri...
In a case study for integrable PDEs, we construct real analytic, canonical coordinates for the defoc...
AbstractWe describe the historical and ideological context that brought to the fore the study of a c...
Orbit spaces of the reflection representation of finite irreducible Coxeter groups provide polynomia...
AbstractAlgorithms to decide whether a polynomial is a coordinates (tame coordinate, respectively) o...
We establish an algebraic foundation to complement the improved geometric codes of Feng and Rao. Vie...
We study the question of whether residual coordinates arising from affine fibrations are coordinates...
Contains fulltext : 60647.pdf (publisher's version ) (Open Access)A coordinate is ...
AbstractIn this paper, we extend and generalize some work by Edo and Vénéreau concerning the questio...
AbstractLet R be a ring. The Special Automorphism Group SAutRR[x1,…,xn] is the set of all automorphi...
AbstractIn this paper, a class of polynomials in 2 variables is introduced which, in the field case,...
AbstractIn this paper we solve a problem of van den Essen and Shpilrain about endomorphisms, which p...
Algorithms to decide whether a polynomial is a coordinates (tame coordinate, respectively) of ℤ[x,y]...
We prove that for a polynomial f 2 k[x, y, z] equivalent are: (1)f is a k[z]-coordinate of k[z][x, y...
AbstractThis paper proves the Commuting Derivations Conjecture in dimension three: if D1 and D2 are ...
We focus on a 'fat' model of an ideal in the class of the canonical ideal of the Segre coordinate ri...
In a case study for integrable PDEs, we construct real analytic, canonical coordinates for the defoc...
AbstractWe describe the historical and ideological context that brought to the fore the study of a c...
Orbit spaces of the reflection representation of finite irreducible Coxeter groups provide polynomia...
AbstractAlgorithms to decide whether a polynomial is a coordinates (tame coordinate, respectively) o...
We establish an algebraic foundation to complement the improved geometric codes of Feng and Rao. Vie...